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RuII(η6‐p‐cymene) Complexes of Bioactive 1,2‐Benzothiazines: Protein Binding vs. Antitumor Activity
A Complete Bibliography of Publications in the SIAM
Journal on Discrete Mathematics
Nelson H. F. Beebe
University of Utah
Department of Mathematics, 110 LCB
155 S 1400 E RM 233
Salt Lake City, UT 84112-0090
USA
Tel: +1 801 581 5254
E-mail: beebe@math.utah.edu, beebe@acm.org,
beebe@computer.org (Internet)
WWW URL: https://www.math.utah.edu/~beebe/
18 October 2025
Version 3.38
Title word cross-reference
HOD22, LW17a, Rif99, Riz02, Spi95, ZLS08].
1 − 1/e [ILM20]. 1.1 [NK90]. 1.5 [CSS01].
1/2 [CD14]. 1/3–2/3 [BW92]. 2
[ADO23, AB94, AK22b, ACF18, BBF99,
BM97, BJT92, BH97, BL23, BIT13, BL17b,
BCC+ 22, BJS21, BCKP19, CL15a, CL16,
CL07, CSS13, CSS01, CY18, CDK10, DX19,
DGM12, FJ09, FMMO93, Fis94, GVW06,
GSK91, GY92, GMR+ 21, HL00, IKM+ 92,
JM97, KSS11a, LRWZ12, LM17, LC12,
Nov18, OSW16, OW22a, OZ18, PSW96,
RT18, Sav14, Tak22, TSN04, Vaz12, Voi07,
Wan02a]. 2/3 [BT14]. 23 [JZ05]. 24 [EK10].
25 [KKW17]. 2m−2 [Car94]. 2n [AFL+ 20].
2d + 1 [PVY22]. 2d − 1 [Lei94]. 2 × 4
[MMJF03]. 3 [ABHM00, APS22, AcRS07,
BV22, BM22, Bih05, BS16a, BS16b, BK12,
BW02, BH22, CM90, CZ97, CH06a, CS18c,
CS02, CW09, CL21, CM14, DST01, DPR22,
(0, 1) [BM15]. (0.5, n) [BE13]. (1, −1)
[dLL09]. (1, 2) [DK06, DK10, BKM08].
(1, ≤ l) [Lai05]. (1, m + 1, n + 1) [BD01].
(1 − ε) ex(n, C4 ) [BS10a]. (2 + )n [DZ01].
(2, 2) [GZ19]. (2p + 1) [LHHL18]. (2P2 , K4 )
[GH19]. (2s + 1) [LL14b]. (3, 1)∗ [Xu09].
(3a: a) [DH20b]. (4, 3) [GZ19]. (4 − )
[KNNW23]. (7, 2) [Mác13, CW09]. (9v, 4, 1)
[FHMY01]. (α, β) [HMSZ24]. (d, k) [KS03a].
(∆ + 2) [WHW14]. (k, l) [GSL98]. (k − 2)
[dOBMS+ 17]. (K5 \ e) [GL08]. (≤ 4) [DL14].
(Q, x) [Mal89]. (r + 1) [CtJL01]. (S, T )
[BBRT23]. (t, m, s) [AS97]. 0
[AZ22, BG91, BCH92, FK21, HL15]. 0, 1/2
[Fio06]. 0.5 [AHS01]. 1 [AZ22, BG91,
BCH92, CHZ04, FK21, GL10, HL15,
1
2
DD13, DJ11, DNR23, DM15, DGM12,
DL18b, EHJ01, EGM18, FRMPV15, FRZ16,
FZ08, FXYY14, FT12, FZ22, Gab04,
GKRS15, GSK91, GLM22, GLP23, GK04,
GKL99, HM12a, JKSW17, KRS11, Kan08,
KW92, KMMS21, LSS17, LXZZ08, MM12,
MRST16, NNO19, OC19, OSW16, PW18,
Ran02, TSN04, Vod21, WYZZ14, ZKNS20].
3/2 [BZ11, RV99]. 3/5 [HK16b]. 31
[KKW17]. 3+ [DL12]. 3d [DMN12]. 4
[AHH+ 10, ALZ96, BCG+ 10, BH97, CHZ09,
Cho94a, CR19, CY03, CLY05a, CLY05b,
DX19, DL14, DL17, DL18c, DL18b, Far09,
GH19, GZ06, GK04, HWZZ18, HWZZ20,
JKSW17, JN16, KiKK17, Kap14a, KP09,
LHLZ23, LQ22, LZ18b, LWY22, MR12,
OW22b, OZ18, RC98, WX13]. 4, 5
[CCO+ 13]. 4/3 [CLS15]. 48 [ACM11]. 4n
[CF17]. 5
[BW92, CL15a, DX19, DLS11, HLS22,
JKSW17, KRS11, iKO16, LHLZ23, Luk20].
5/6 [CR17b]. 5/8 [LS03a]. 6
[Bal08, GGM+ 22, iKKKL09, YWWL21]. 6/5
[BL17b]. 7 [Far09, JKSW17, KRS11]. 8
[KSS11b, Ran02]. 84 [FL00]. 9
[Che22, DŠV08, KSS11b]. [32, 17, 8] [CS89].
[4, 4, 4] [FP22]. 2 [AZ22]. A
[BHJ18, CGG17, Yam16]. Aω [LV89]. An
[FLM12]. AG(3, 2) [KMPR14]. AG(m, q)
[BJvV92]. AG(n, q) [TW21]. α
[BCCZ11, Lic98, LT01]. B
[CGG+ 16, BBCZ11, GS03, LRT08]. Bd
[BFK+ 12]. Bk [SS19]. BCH(2m , 8), m
[CHZ09]. mod(2p + 1) [Lai08]. modp
[BCPP09]. c [KMR+ 23, KKS22]. C = 6
[BCC+ 05]. C2k+1 [RWWY24]. C4
[BS10a, CD14, HjK24]. C` [Pic14]. CAT(0)
[ABY14]. ·, · [MTV08]. χ
[CKPS13, DI22, RW19]. χ = ∆ [CR15].
cxq+1 + dxq − ax − b [BGM94]. D
[KV15, Saf21, YZ17, Bar01, BK21, BK24,
Bra05, CC07, KNP05, PVY22, SV08].
D2n × C2 [MLMR23]. Dn [AR04]. ∆
[CKPS13, Cra19, PSWX24]. ∆ + 1 [Bon15].
∆ − 1 [CR13, CR17a]. ∆ ≥ 9 [WHW14].
∆ ≥ 8 [Bon15]. e [CH19]. E7∗ [Wor88]. `
[BCPP09, EEFH21, EHV18, GP08b,
GKMS04, HW23, TQ09, LM14]. `1
[HMM09, CGN+ 06b]. `p [BGN15]. F
[FGPS19, KOT16]. F (3, 3) [GH13]. F2m
[CCD00]. F3 [BÖ05]. F4 [BÖ05]. 10
7 OP T
[HV17]. 34 [BHT16, GW94]. 43 [BCC+ 22]. G
[DHJN02]. Gk−out [BFa24]. Γ [Spi95, LN17].
GF (2) [Web08]. GF(p) [Gor93]. GF(q 2 )
[Mou94]. H [ASS17, CKL+ 21, Cha91,
CFG+ 21, CGSZ20, CKP+ 21, FS09a, GKY06,
GL17, KL19b, KMN23, Let19, MRV17,
OPvL25, PPR22, Pfe15, Sig10, Ath14, CH10,
Got03, Més16a, Swa05]. H ∗ [BB23a]. I4
[NN22]. k [LWY18, BCdMR08, KS00,
ABHR24, AYZ04, AK02, Ana18, AS02,
AB07, BNRZ23, BSS14, BKL+ 15, BBM90,
BLR16, BLR17, CDHH14, CW24, CL07,
CGN+ 06b, CGN06a, CQX20, CGG+ 24,
CDK+ 18, Cho94b, COPP12, CKP16, DH90,
DHJN02, DFPT24, DŠ09, EIiK08, EG03,
EFK05, FKS03, Fed01, FHL+ 13a, FHL+ 14,
FFV11, FPS13, FHL20, Gab05a, Gab05b,
GP18, GH90a, GHHY96, Got03, GKW19,
GSS15, Han16a, HVW07, Har18, HI16, HS06,
Hur94, HC98, KKKS17, KSY18, KY12,
KS19, KPR10, Lev09, Lin97, LWY18, LLZ22,
MPŠ08, McL10, MS24, MW22, NY21, Osh21,
PSTF00, PP07b, PRS98, RRS07, SS11a,
Sav90, SST08, Ste10, Swa05, TRV03, TP97,
Tod89, VWY09, YQZ09, Yus03, ZWW23].
r
[LZ09]. K(s,t) [CCH21]. K1,2p+1
Kr+1
[Lai08]. K2 [Zam21]. K2,4 [EMOT16]. K3 + e
[SWR12]. K4 [BFH21, FGRZ21, FS09b,
Gyá19, JW18, Sch02b, ZKNS20, GS03].
K4 − e [SWR12]. K5− [LZ18b]. K5 \e [FT12].
K6 [iKMN09, KM14]. K∆ [EK13, HP23].
k
[BBBZ12]. Km,n [dKMP+ 06]. Kn
Kk+1
[ÁAFM+ 18, dKMP+ 06]. Kn,n [LSS17].
Kn,n − I [MPS06]. Kr+1 [GCH22]. Kt,t
[Mak07]. k-(S, T ) [CL13]. L [Ber20, CK11].
L(2, 1) [CK96, FR06, GM05, JSRSW18,
3
Kan08, KST06]. L(p, 1) [HRS12]. Lp
[Kra18b]. Lp [BK17]. λ
[LZ05a, RCS88, SS11a, WGM95]. b n−1
2 c
[FLM12]. bn/kc − k + 1 [NY21]. M
[HMSS24, KMT07, Mur06, Kap14b, MRV17,
9
[BS95b]. E3
Smi01]. M (K5 \e) [MR12]. M963
8
n
[Pry23]. F!2 [TV03]. F2 [Mra17, WZZ18].
Fqn [Shp10]. R2 [BACG+ 24]. Rd [BER25].
Rn [Qui10]. Z2 [RR18]. Zd
[FGLP14, MP13, GKRS15]. Zn2 [RRW22]. Z3
[DM23]. Zn6 [PP22]. Zm [QD14]. Zkn [DV04].
Zp [MR04a, BM15]. Zp × Zpn [Zha23]. Zr o S\
[Ath14]. H [KT16, NRSS24]. M [CK08a]. P
[CZ25]. V [KT16]. HJ(4, 2) [Lav16]. PGL2 (q)
[Shp10]. RLL(d, k) [Lou10]. µ [LLP24]. N
[SS91, AS02, DKS16, DH90, DHJN02,
EFF91, Hed08, Hur94, JLR20, KP09, LLZ22,
OS15, Pin08, Rif99, Smi01, Tör93, dH89].
n + 1 [Tör93]. n + t [DKS16]. n − 1 [dH89].
n − log(n + 1) − 3 [Hed08]. nc log n [BHRZ14].
N N [BJ92]. N2 [WLD09]. n ≥ 12 [FLM12].
n ≤ 2k + 1 [DHJN02]. o [ÇMP15]. o(log n)
[AKKS89]. O(m log n) [EM99]. O(n)
[MM96]. O(nα log n) = o(n2.376 ) [HTV05].
O(n log n) [KMS98, Spr94, WY10].
√
√
O( n log3/4 n) [CS91]. ω [CKPS13]. Ω log n
[RSSW88]. OPTO(∞) [GLSS16]. P
[Vav89, CGG+ 16, BBC11, BACG+ 24,
GLMP25, GP20, Jac92, JO95, LÖ05, MR04a].
p2 [LÖ05]. P3 [CPRdS13, HR05a]. P5
[BM16, CNST24, KPT95, MM12, BF17]. P6
[BM16]. P8 [CS18c]. P Gm (q) [ZG21].
PGL3 (q) [MS14]. q
[AS97, ACS97, CX08, CEFY24, Etz96a,
GLJ24, GSS14, Sca05, WIS12, YZ17]. q, t
[LLL18]. Qn [WGM95]. r
[BS15b, BCD97, FYK00, GCH22, GRS12,
LZ18a, LLZ22, MMSW23, Sid18, Sta11].
R(3, n) [Exo89]. r = 3, 4 [ZGL+ 09]. Rd
[LM22b]. Rn [BT96]. r × 4 [ZGL+ 09]. S
[Ave13, CD16, MD11, RY91, CP24,
CGG+ 16, DH90, Gao15, GKNU10, NS11].
Sn [RS93]. SΣ [Abe91]. st [AB00]. T
[Bar04, GGW06, GS98, Ray94, SS25, WY20,
BS10b, BS16c, BF17, CvBdJdVK22,
CLWZ22, DŚN21, DM13, Gao15, GNPV20,
HS89b, LS03b, Mak07, NS11, RCS88, Spi23,
Suk13, Tak22]. {U2,5 , U3,5 } [CMvZW16]. v
m
[RCS88]. ε [MR15b]. W4 [BM94c]. x2 + x
[Car94]. Z2 [TRV03]. Z4 [Ran02]. Zm
[LLL17, Tsa96]. Zn [Fil89].
-Analogue [WIS12]. -Approximation
[AHS01, BBF99, BZ11, BCC+ 22, CSS01,
RV99, GW94]. -Arboricities [HM12a].
-Arboricity [BCCZ11]. -Arrangements
[FHL20]. -Ary [KP09, AS02, Etz96a, Lic98,
LÖ05, LT01, PRS98, Sca05]. -Asymptotics
[BHRZ14]. -Atom [DGM12]. -Balanced
[LLZ22]. -Bernstein [GSS14]. -Biased
[MR15b]. -binomial [Mal89]. -Blocks
[CDHH14]. -Bounded [RW19]. -Catalan
[LLL18]. -Center [KS00]. -Chain [GP08b].
-Choosable [DLS11, Far09, YWWL21].
-Chromatic [DŠ09, GKL99]. -Circuits
[CL15a, Luk20]. -Circularity [Saf21].
-Class [AK22b, MS24]. -Claw [MRV17].
-clique [GHHY96]. -Cliques [NY21].
-Closure [KMR+ 23, KKS22]. -CM [Swa05].
-CNF [HS06, FFV11]. -Colorability
[DL18b, AK02]. -Colorable
[CS18c, CS02, FT12, GH19, GK04, JKSW17,
KRS11, LM17, LS03b, MM12, NNO19,
CKP+ 21, WHW14]. -Colored
[DGM12, KW92]. -Coloring
[DPR22, GK04, HLS22, KSS11b, KNNW23,
Xu09, GKRS15, Sig10, Ray94]. -Colorings
[FXYY14, FR06]. -competition [IKM+ 92].
-complete [Vav89]. -components [JO95].
-Configurations [FYK00]. -Conjecture
[BHT16, HK16b]. -Connected
[ABHM00, ADO23, BJS21, Che22, CL21,
CY03, CLY05a, CLY05b, DL12, DD13, DJ11,
EIiK08, EEFH21, EG03, EHJ01, FJ09,
GZ06, KKKS17, iKO16, LRWZ12, LC12,
LQ22, LZ18b, MR12, OSW16, OW22b,
OZ18, ZWW23, BBM90, Voi07, Ste10].
4
-Connectivity [GGW06, LLL17].
-Constrained [KS03a]. -Convex
[Ave13, KMT07, Mur06]. -Convexity
[CPRdS13, HMSS24]. -Copies [Let19].
-Core [BKL+ 15, Wan02a]. -Counting
[CEFY24]. -Critical [DL14, DL17, DL18c,
DL18b, Har18, iKKKL09]. -Crosses [BE13].
-cube [Rif99]. -Cubes [AS02]. -Cut
[CGN06a, CQX20, GH90a]. -Cuts
[Fio06, BBRT23]. -Cycle
[GGM+ 22, LHLZ23]. -Cycles
[DX19, DL14, DL17, Far09, JKSW17, WX13].
-Decompositions [Lai08]. -Degenerate
[KNP05]. -Degree
[dOBMS+ 17, LM14, FGPS19].
-Derangement [CX08]. -Designs
[CM90, GL08, Ran02, RCS88]. -Dicritical
[ABHR24]. -Differences [Sav90].
-Dimensional [Bra05, CC07, GMR+ 21].
-Disjoint [BNRZ23]. -Distance
[DX19, NS11]. -Distant [CtJL01].
-Domatic [SV08]. -domination [BCD97].
-Edge [BL17b, BCC+ 22, CSS01, Gab04,
Gab05b, BM97, Jac92]. -Edge-Choosable
[CW09, Mác13, Bon15]. -Edge-Colored
[KMMS21, LSS17, McL10].
-Edge-Connected
[KiKK17, MMSW23, SS11a, Cho94b].
-Element [BM22]. -Equal [Got03].
-error-correcting [CZ97]. -Eulerian
[YZ17]. -Factor [CL16, CSS13]. -Factors
[BIT13, CL15a, CDK10, Riz02, Tak22,
ZLS08, BH97, CY18]. -Fixed-Endpoint
[LW17a]. -Flow-Critical [DM23]. -Flows
[FZ08, LHLZ23, LXZZ08, WYZZ14, ALZ96].
-Fold [CH10, JLR20, OS15]. -Fragile
[CMvZW16]. -Frame [BACG+ 24, GP20].
-Free [Ave13, BS10a, BFK+ 12, BM16,
BF17, CKL+ 21, CS18c, CGSZ20, CNST24,
CD16, CD14, EK13, GH19, HP23, HjK24,
KOT16, MTV08, MM12, Mak07, MD11,
NN22, NRSS24, OPvL25, PPR22, RWWY24,
Sch02b, ASS17, Pic14, Spi95]. -Games
[KMN23]. -Goethals [Ran02]. -Gons
[AHH+ 10, EFF91]. -Graph [AcRS07].
-Graphic [FS09a]. -Graphs
[CL07, CM14, FRMPV15, GCH22, LWY18,
OC19, Sid18, CFG+ 21]. -Hamiltonian
[Zam21]. -Heavy [GNPV20]. -Hyperbolic
[CD14]. -Identifiable [TSN04].
-Identifying [Lai05, Sta11].
-Independence [HC98]. -Infinity [Ber20].
-Intersecting
[CLWZ22, CL07, Spi23, KL19b]. -Inversion
[CGG+ 16]. -Joins [Bar04, SS25, WY20].
-Kernels [GSL98]. -Kings [SS91].
-Labeling [JSRSW18, Kan08, CK96].
-Labelings [GM05, KST06, HRS12]. -Level
[AYZ04, ACF18]. -Line [Gab05a]. -Linear
[TRV03]. -Linked [KY12, GKY06, Pfe15].
-List-Colorability [DH20b]. -Matchings
[BBCZ11, Har18, LRT08, Mak07, Tak22,
CZ25]. -Matchoid [HW23]. -Matrices
[dLL09]. -Matrix [BM15]. -Matroids
[GLJ24]. -Maximal [Kra18b]. -Median
[BBC11]. -Minor [KMPR14, MR12].
-Minor-Free [EMOT16, FGRZ21, JW18].
-Minors [iKMN09, KM14]. -Möbius
[JM97]. -Modular
[EHV18, OW22a, PSWX24]. -Modules
[HMSZ24]. -Monotone [Suk13].
-Monotonicity [GKW19]. -Neighbor
[BK21, BK24, DNR23, KS19].
-Neighborhood-Covering [HC98].
-Neighborly [Nov18]. -nets [AS97].
-Noncrossing [MW22]. -Norms [GLMP25].
-NU [FHL+ 13a, FHL+ 14]. -Number
[LZ05a, WGM95]. -Numberings [AB00].
-of-each [Lin97]. -Orientation [LHHL18].
-Orientations [Lai08, LL14b, MRST16].
-Out [Ana18]. -out-of- [DH90, DHJN02].
-Outerplanar [CGN+ 06b]. -Packing
[Fis94, BCD97]. -Parameter [Vod21].
-Partite
[Fed01, GSS15, LWY18, LLZ22, RRS07].
-Partition [CW24]. -Partitions [CGG+ 16].
-Path [BJT92]. -Paths [BHJ18, Yam16].
-Payment [PSTF00]. -Perfect
5
[BS16c, Rif99, GS98]. -Perfection
[BS10b, BF17]. -Permutahedra [CP24].
-Planar [HOD22]. -Player [Vaz12]. -Plex
[GKNU10]. -Point [CF17, Kap14a].
-Polymatroids [BL23, OSW16, Sav14].
-Polynomials
[Ath14, ÇMP15, Més16a, BB23a].
-Polytopes [BS16a, BS16b, BW02, DST01,
PVY22, KT16]. -Positivity [CH19].
-Preservers [KV15]. -Quasi-planar
[FPS13]. -Radius [BLR16, BLR17].
-Ramsey [DI22]. -Rate [CHZ04]. -Regular
[CW09, GRS12, MMSW23, McL10, BH97].
-Representation [MRV17]. -Resonance
[KSS11a]. -Resonant [YQZ09]. -Robust
[KPR10]. -SAT [CGG+ 24, COPP12].
-Saturated [CCH21]. -Saturating [GL10].
-Schur [BSS14]. -Separators [LQ22].
-Sequences
[BCPP09, GKMS04, TQ09, CK11]. -series
[ACS97, RY91]. -set [Hur94, Lev09]. -Sets
[PP07b, SS19]. -Shape [FL00]. -Space
[BK12]. -Sperner [EFK05]. -Sphere
[BCKP19]. -Split [HL00]. -Stable [GS03].
-stage [CH06a, DH90]. -State [BS15b].
-Strong [DŚN21]. -Structure [HR05a].
-Subdivision [LZ18b]. -Subdivisions
[BFH21]. -Subgraph [SS11a]. -Subgraphs
[AB07]. -Subhypergraph [CDK+ 18].
-Submodular [HI16, Osh21]. -subsets
[Hur94]. -Survivable [BKM08]. -Term
[SST08]. -Terminal [Bih05]. -Theorem
[DMN12]. -thin [BW92]. -Tori [PW18].
-Transversal [GL17].
-Transversal/Packing [GL17]. -tree
[Tod89]. -Trees
[DM15, GSK91, PSW96, VWY09, TP97].
-tuple [Kap14b]. -Uniform
[APS22, BV22, BH22, EGM18, FRZ16,
FZ22, GLM22, GLP23, GSS15, Han16a,
HWZZ18, HWZZ20, LZ18a, LWY22, LLZ22,
RRS07, Yus03, ZKNS20]. -Unimodality
[CH19]. -Vectors [LN17, Swa05, Cha91].
-Visibility [HVW07]. -Weak [CP24].
-Wheel [Cho94a]. -Wise [GNPV20].
01-Fillings [CWYZ10].
1 [FHL+ 13a]. 1-Hyperbolic [BC03].
1-Planar [Suz10]. 1.3-Approximation
[DL18a]. 18-Reconstructible [PRS03].
2 [FHL+ 14, Kra07]. 2-Approximation
[BMV22]. 2-Partite [Fue23]. 2-SAT
[BCOC+ 25, Kra07].
3 [MRV17]. 3-Arc-Dominated [Tan10].
3-Choosability [DLŠ10].
3-Edge-Connected [CMN25]. 3-Facial
[HSŠ08]. 3-Hypergraphs [Raz10].
3-Uniform [Kha13]. 3/2 [BMV22].
3/2-Approximation [BMV22]. 3/4 [PV25].
3/4-Conjecture [PV25]. 3PC [MTV08].
4 [GM93]. 4-Cliques [Csa25].
4-Conjecture [PV25]. 4-Cycles [DLŠ10].
4-Powers [CMRS24]. 4-Uniform [LP25].
4-Vertex [Raz10].
5-Coloring [EHLP11]. 5-Cycles [ZLWC12].
8-Flow [LMSZ25].
91m [GM93].
ABAB [AKP20]. ABAB-Free [AKP20].
Abacus [Loe10]. Abelian [BS95a, BL16,
BFGM15, Cai18, CF09, CMRS24, DF94,
DR04, DM13, Din06, DF04, FFie98, GF08,
GGI07, HZ21, KCL98, Sza06, Zho05]. above
[FGSS24]. Absolute [BN01]. Abstract
[Koc98, Ngu10]. Acceptance
[CZOS98, SW10]. Access
[Bon91, DM18a, SWKP10]. Accessible
[CGMV19]. Achieves [BN01]. Achlioptas
[BBFP09, KS12b]. Achromatic
[KK01, KS07]. Acknowledgment [AB05].
Acquaintance [BST14, DP16].
6
Acquisition [LPW+ 13]. Acting [MS14].
Actions [QP15]. Activities [MMN25].
Acute [Har11, Nov18]. Acyclic
[BB16, BCC+ 11, BMP13, CHM+ 23,
CMM20, CCP25, Cra19, DS16, FHM03,
HH04, Han19a, HN15, iKM10, KPPW15,
Sli10, Bal88, BM94a, BFM94]. Acyclicity
[BK21, BK24]. Ad [KP04]. Adapted
[KZ08]. Adapting [CLMS22]. Adaptive
[MMPS10]. Adding [Fri21]. Addition
[AB94, Alo13, GS93b]. Additive
[BCE05, CY12, EK05, EdJdVLT18, KK10,
KMS24, KLM+ 03, SS21, Shp13].
Addressing [WIS12]. adjacencies [Sar97].
Adjacency [AKTZ19, EHZ24]. Adjacent
[BGLS07, JL20a, WH15]. Adjoints
[DKO24]. Admit
[AFT12, AHH+ 10, BJS22, DKO24].
Admitting [FHL+ 13a, FHL+ 14, HSS19].
ADMs [CFG+ 09, MLS11]. adsorption
[Pip89]. Advance [PV10b]. Advancing
[CKdAHdF13]. Advantageous [AC90].
Adversarial [AEFT13]. Affine
[AMEP24, ACD+ 13, Ber07, CKPS15,
CGHL23, LG25, Stu88]. Affine-Invariant
[LG25]. AFPTAS [JK19]. after [ABY11].
against [HMS21, OKS06]. Agents
[CDV10, Che16]. Aggregation [BGM22].
Agreement
[BHL+ 15, BLO+ 22, MS19, vIKLS14].
Ahead [CF10]. Aid [DM11]. Aided [SW99].
Alcuin [CHW10]. Alexander [Rho15].
Algebra [HM12b, JLD+ 18, KLR22].
Algebraic [AG24, BHTK+ 21, BB03, BP25,
FG01, GR17, JLD+ 18, MPSZ19, MW19b,
MdCW16, OPVV14, SB10, WWKY11].
Algebras [ADL+ 09, BHM16, Fer16, TW12].
Algorithm
[AHS01, AKP+ 22, ABGJ15, ÁS09c, ADV24,
BBF99, BHRZ14, BJT92, BHH96, BD20b,
BFPP15, BZ11, Bon91, BKS10, Boy96,
BCC+ 22, BCHP08, BCP08, CLMS22,
CM05b, Che94, CCDZ23, CMSV17, Dan09,
DKM+ 12, Dji06, DHJ+ 13, FMV22, FKL+ 19,
Fra95, FL91, FKW10, FKV21, GK07, GW00,
GS93a, GH90a, GH90b, GL95, Han98,
HM20, Har10, Hli18, HV00, HMM+ 21,
IMS05, JLR20, KPT22, iKK11, KN22,
KK90, Köp07, KN95, LS17, LS03a, LW17a,
LSL92, Luc98, MPSV21, MC12, MNN18,
Moh99, Myu01, New20, Nis25, OS92, Osh21,
PP07a, PV10b, PS22, RC18, RV99, Saw02,
Sei01, Śni14, Sot15, Way01, AHS89, LW88a,
LM89, Spr94, UWZ97]. Algorithmic
[BL04, BK17, BDK+ 24, CFT93, FKM+ 16,
GKS22, Peg14]. Algorithms
[AS09a, AYZ04, AMW00, AD96, ASZ02,
AB95, ADKS18, BCSK07, BBC11, BC09a,
BDM02, BKS09, BS18, CKNZ05, Che04,
CV07, CL13, DDS16, DMNW13, Duc21,
Elb09, FJLS03, GDVL17, GS13, GK13b,
GMPZ15, GSK91, GIM+ 24b, GS16b, GRS12,
GSZ22, HH05, HRS17, HLP+ 23, HKK+ 09,
HW23, HKST03, JLL16, KMR+ 23, KN16,
KFHR94, KMW24, KPS20, Kim91, KN24,
KMRR09, KKS22, KY12, KP95, KS06,
LS95b, LM16, LPSR12, MT05, MTV08,
MV99, MT90, MMPS10, MC93, MSZ10,
MT11, NT24, Nao91, PRS18, PS24, PRS98,
RS10, RS11, SS25, SL96, SX13, ST07,
SBD+ 19, Som14, SV11, TP97, TT93, Vaz12,
ZM02, dBSS24, dBSS25, vIKLS14, GW94,
GHHY96, GMW96, NS89, SS89, Mur96b].
Aligned [Tót08]. All-Pairs [HM94].
Alldifferent [MM11]. Allocating [OPS21].
Allocation
[FK98, KM25, LNO96, Lyn94, Red17, SX13].
Allocations [ELvS11, LSS24, MS20].
Allowed [AL17]. Almost
[BS10a, DR24, DP92, FS09b, GLP+ 12,
GP18, KKSvL20, KK90, LSS17, LWY18,
Mon15, PS22, PR20, WZZ09, Zho88].
Almost-Stars [DR24]. Alon
[DDE+ 24, FT05b, Gly10, Sto12].
Alphabetic [KM95]. Alphabets [RSW05].
Alternating [CP10b, DEH20, FLM12,
HS22, IKK+ 22, ZZW13]. Alternative
[MS05]. Altshuler [BS95b]. Always
7
[BS10b, KKSvL20]. Amalgam [NS93].
among [CTW93, KS03a]. Amortizing
[KOR03]. Ample [CKP22]. Anagram
[WW18]. Anagram-Free [WW18].
Analogue [Bra05, KLP12, WIS12].
Analogues [HHLM20]. Analysis [AMW00,
AHS89, AT16, BHRZ14, BD20b, BJK13,
Bru90, DDS16, FS05, Fis14, FO90, FL91,
FKW10, FP13, Gab05b, GF08, HKW15,
KRS15, New20, PSTF00, Pip95, PRS98,
Sca03, Sot15, Tak08, Yam20, Yam05, Bie88].
Analytic [IK09, MW19a]. Analyzing
[KPS20]. Ancestry [HMS24]. Anchored
[BKL+ 15]. Angle [Eti20, LM22b].
Angle-Restricted [Eti20]. Angles
[AFT12, AS05, BPV10, DV96, SW04].
Angular [FKK21, MP94]. Annulus
[GST23]. Anomaly [Tov90]. Answers
[NT05]. Anti
[GLS20, GLP23, LW20, LMW23].
Anti-Ramsey
[GLS20, GLP23, LW20, LMW23].
Antichain [BPST22]. Antichains
[Fra90, DSW90]. Anticoncentration
[RY22]. Antidirected [STN25].
Antiferromagnet [COLMS22]. Antiholes
[BBT16]. Antipodality [MAR22].
Antistochastic [KKVZ24]. Antisubstar
[CNRS15]. Antiweb [CdV02].
Antiweb-Wheel [CdV02]. Any
[AM21, CKP16, DF94]. APN
[BBMM09, TQLT13]. Apple [BLM10].
Apple-Free [BLM10]. Application
[BBJ+ 21, Ber20, BP12, CuKŠ07, FL92,
GPP04, GL08, KSV05, KŠ08b, KL08, LS17,
Tam25, HS89b]. Applications
[AOW15, BYHR10, Bar95, BCdMR08,
BK21, BK24, CR16, CF17, CGG+ 24, CW16,
DJKO19, DKLW24, Doh03, ENSZ00, Fra90,
Gal18, GKS22, GKLT19, GKS12, GS93b,
GMTW15, HY15, Jan00, iKX20, KMRR09,
KT25b, Lu04, MK01, MPP17, MMJF03,
ST20b, SS02b, BC88b, SSS95, Stu88].
Applied [HHHH02]. Approach [ACD08,
BNMN92, BCE+ 01, BAM16, BBKS23, CS98,
CL91b, CP16b, DMS14, Gab04, IK09,
Kim92, LLL18, Roz19, SSS13, SZ94, SV88].
Approximability
[Che09, DW24, HKMY22, KvIL+ 12].
Approximate [AK24, dOBMS+ 17, BLM20,
Cal13, CCSW23, CS09, CDN16, DHL+ 02,
FK98, Goe01, GS25, HT13, HKP+ 17a,
HKP+ 17b, HKP+ 17c, HKP+ 17d, KV15,
LOW10, MR15a, OS13b, Sim90, AA88].
Approximating
[CW24, ENSZ00, Fei04, FMV22, Fle00,
FGT11, Fuk16, Gab04, Gab05b, GGHP22,
KK01, KLN10, KS02, Lev09].
Approximation [AS09a, ACLW18, AHS01,
AYZ04, ASZ02, AB95, AS14, ÁS09c, BBF99,
BYFMR10, BMV22, BZ11, BDGP22,
BCC+ 22, BS18, CFKK17, CCG+ 11, CH23,
CKNZ05, Che04, CSS01, CV07, CL13,
CCDZ23, CMSV17, CNP21, Duc21, DL18a,
DM15, DFK+ 21, ELMS11, FLM+ 16,
GLSS16, GPSS01, GHHY96, HKL+ 14,
HLP+ 23, HMM+ 21, JSOS03, JP06a, JP18,
KP95, KS07, KS06, KN95, LS03a, Pal12,
PP07a, PS24, RV99, RS10, RZ05, SS11a,
SX13, SBD+ 19, SY11, Svi03, ZM02, dBSS24,
dBSS25, vIKLS14, GW94].
Approximations [KS03d]. Arbitrary
[BBCZ11, Dan09, DKM+ 15, DR04, DS05b,
Moh99, Sol12, WWKY11]. Arboreal
[HMS24]. Arborescence [Kir16].
Arborescences [HPS19, dGNS13].
Arboricities [HM12a]. Arboricity
[BCCZ11, ERS19, Wu09, HS89a]. Arc
[BHH96, CPS08, FHS14, FIN98, GNS11,
LS08, Mac91, NY21, Ram90, Rea15, Saf21,
SSR94, Tan10, Yam05, Zho09].
Arc-Disjoint [FIN98]. Arc-Transitive
[Mac91, Zho09]. Arc-Weighted [GNS11].
Arcs [ABHR24, BJHY03]. Area [AS16].
Areas [Pin08]. Argument [WL10].
Arguments [FP99, KLMR03, RM97].
Arising [ACF18, GM90, Pip95, ACS97].
Arithmetic
8
[GP14, Het14, JS14, KS23a, PP22]. Arm
[ABCG17]. Armstrong [SZ15].
Arrangeable [BKTW15]. Arrangements
[ASH18, ARS21, ERSZ22, FHL20, RC18,
Sol06, SZ24]. Array [Lai18]. Arrays
[ACLT01, BGS96, CCHZ13, GB12, MMPS10,
MHLHL91, SC17, Zhu21, Jed93, JLM93].
Arrovian [Das99, FK97]. Ary [KP09, AS02,
Etz96a, Lic98, LÖ05, LT01, PRS98, Sca05].
Ask [ABFRV24]. Aspects
[CFT93, MW03, NT05]. assembly [DH90].
Assignment [FYK00, Gol06, JWF05,
KS03c, Krá06, dBSS24, Bal89, Ray94].
Assignments
[AT90, CGG+ 24, FFV11, GJ08]. Assisted
[Kar20]. Assmus [BR19]. Associahedra
[Rho15]. Associahedron [CM18].
Associated [CFM94, RY23, PC97].
Associations [Rab06]. Assortment
[Ete22]. Asteroidal [BKKM99, COS97].
Asymmetric [BCGR24, CR96, CDK10,
Fis14, LS03a, Bal89]. Asymptotic
[AJM08, Bac09, BEL09, Bie88, CH01,
DFK+ 11, GM13, KK09, MS21c, MMS17,
McL10, NÖ08, OPR12, Pik03, WS12, Wil05,
dJMS16]. Asymptotically [GH90a].
Asymptotics [BHRZ14, EG25, KLMR03].
AT-Free [CKOS06]. Atom [DGM12].
Atomicity [MR21]. Attachment [Ja10].
Attractors [JA16]. Augmentation
[BJJ98, BJGJS99, CCDZ23, FGT18, HK05,
JRT25, Kı́P+24, KM22]. Augmenting
[ABS10, Bil03, Fra92, Vég11].
Authentication
[GMW05, KCTR13, MWW94b, ST14].
Autocorrelation [TQ09].
Autocorrelations [XQ06]. Automata
[BBS00, GM91, GJ16, MM93, MRR20,
Rom06, GM93]. Automatic
[AH21, BDDP24]. Automaton [Jun12].
Automorphism [RD11]. Automorphisms
[Kas05, Vse05, Ram97b]. Average
[Che94, CCG+ 00, CF09, DMS08b, DMS08a,
Gol06, GRSZ23, GP16, KM25, KK89,
Wan23, XGG15, AKKS89, Pit89]. Averages
[Pol19]. Averse [BS18]. Avis [RC18].
Avoidance [Ehr16]. Avoider [BM09].
Avoider-Enforcer [BM09]. Avoiding
[AM06a, CL15a, CMRS24, DGN+ 20, LR07,
MMSJ08, PP22, RR18, Yus09, ZSW11].
Axiomatization [Che24]. Axis
[AC14, Kim91, Tót08]. Axis-Aligned
[Tót08]. Axis-Parallel [AC14].
Backbone [MŠT09]. Backup
[BKM15, Fuk16, HI23]. Bad [GS03, Sch02b].
Bad- [Sch02b]. Balanced
[ACLT01, AM11, ABL+ 20, BLO+ 22, BG12,
EMT15, FL10, LSSZ19, LSS24, LLZ22,
Oba25, Orl93, Wan23, Zhe16, BM94a].
Balancing
[AE04, CLGH11, DM18a, SE14, HMP97].
Ball [GJ20, vBJU20]. Ballot [CFJ11]. Balls
[BYKKR18, CCM+ 23, DTW03, LS14, Lut04].
Balog [BC11]. Band [LR04, JM97]. Band[LR04]. Bandits [KS04]. Bandwidth
[AJM08, EG03, JMSW99, JMSW00, KV90,
KS02, Mot19, Spr94]. Banner [KN13].
Banzhaf [Bol90]. Bar
[BSiT15, CWY21, CHJ+ 04, HVW07, SiT15].
Bar-Joint [SiT15]. Barbells [LLS+ 20].
Barely [FGS19]. Bargaining
[CGV+ 14, Vaz12]. Barker [Jed93, JLM93].
Barnette [Kar20]. Barrier
[BNRT17, ILM20]. Barriers [DJT15].
Barvinok [Köp07]. Barycentric [Mur10].
Base [AK22a, BDT17, AS97]. Baseball
[Way01]. Based
[ACKM19, ASZ02, DKSŻ10, EMT15, ES98,
EH13, GMPZ15, GKNU10, Hay21, Ja10,
Köp07, KCTR13, NLS24, PdCSC21, Sot15,
Wag18, WDSH21, dGNS13, vBBC+ 15].
Bases [AK14, BP09, BP16, Cho09, CP16b,
EdJdVLT18, GSS14, GS93b, HKL11,
HKW22, HKK24, JS17, NDB07, RY23,
Web08, Win16, BGM94, LW88b]. Basic
[ADHL13, ADH+ 14, PRS02]. Basis
[BS24b, BS90, Cho09, CS21, GH06, GW07,
9
HM94, KAN90, Kot13, KRZ21, Lub90a].
Basis-Exchange [Kot13]. Batch
[DS05b, GLY07]. Baxter [BGRR18].
Bayesian [XY15]. Bazin [KY21]. BCH
[CZ97, Li17, NLJM21]. BCH-codes [CZ97].
Be [BS16c, Che16, MPŠ08, PW02, BBS17,
Gao18, Kar89]. beat [Tör93]. Beating
[GP16]. Beatty [CDR16]. Behavior
[BK11, CCT05, CP20a, CCG+ 00, MW19a].
Belief [BBCZ11, PS17]. Bell
[CHZ18, ACFL16, FR94]. Bellman [HS88].
Belong [Més16b]. Belonging [LM12].
Below [COHH17, LPS18]. Bend [DM18b].
Bends [ZN08]. Bent
[ÇMP15, CK08a, KCTR13, TKMM19].
Benzels [DFL+ 25]. Benzenoid [ZLS08].
Berge [GP17, GMOV20, GNPV20, Ger24,
Gyá19, HT19, MTV08, NV22, ZKNS20].
Bergman [Ber20, DD15]. Bermond
[LPS09]. Bernoulli [NLS24]. Bernstein
[GSS14]. Bertrand [Ete22]. Bessel [Ege10].
Best [GKM12, GMS15, HV00, Jon20]. beta
[BDEK06]. beta-Skeletons [BDEK06].
Bethe [CFKK17, CCG+ 11]. Better
[DPT25, GPSS01]. Between
[CCO+ 15, LN24, SA90, Wil99, ANS16,
BYR05, BH20, BJ25, FHM94, GPW13,
HT19, JK24, KL19a, Lab13]. Betweenness
[CS98]. Beyond
[ABFRV24, ACD08, CLS15, DK22, HW24,
KK14a, Neu24, DW24, DJMV21].
Beyond-Planar [HW24]. Bézout
[WWKY11]. Bi [BKK16, BGH+ 17].
Bi-Covering [BGH+ 17]. Bi-set [BKK16].
Bias [BTZG24, BGY20, FHLT21, HLM+ 25].
Biased [BGM22, BN96, Cha16, MS24,
MR15b, NvdP19, NP20a]. Bichromatic
[AHH+ 10, Pay17]. Biclique [ABC+ 25].
Bicolorable [BGL07]. Biconnected
[ÀB23, PSW96]. Biconnectivity [HK05].
Bicontactual [dR14]. Bicriteria [SSS13].
Bidegree [BR17a]. Bidimensional
[DFHT04, DHT06]. Bidirected
[DZ09a, EJ01]. Big [CR15]. Bigraphs
[Cor24, HH05, Saf21]. Bijection
[CMS09, TKA18]. Bijections [PV10a].
Bijective [FW02, HK11]. Bimodality
[DH05]. Bin [BDGP22, CCG+ 00, Eps06,
FL91, JK19, Sei01, Woe93]. Bin-Packing
[Woe93]. Binarisation [CCJ+ 17]. Binary
[Ald22, ACLT01, BDM02, BZ20, CLVZ96,
CM12b, CG02, CMRS24, CSW17, DH05,
FMP08, Fis90a, FKM25, FM24b, GZ06,
Gol96, GvZ17, GL10, GPW13, GJ12,
HHLÖ95, Han09, Hay21, HWS18, HvIK+ 07,
Khe24, Kim91, KMP03, KM95, KMPR14,
MG19, MR12, Moi08, NN22, NvdP24,
OPR12, ÖV04, OS22, PP13, Pon20, RSW12,
Saw07, Wag21, Web08, Wil05, Yam20,
ZLS08, vIKL+ 16, HS97]. Binding [HLZ13].
Binomial [BBMM09, KKP15, Mal89].
Binpacking [FK98]. Biodiversity [FS12a].
Biorthogonal [Kim92]. Bipancyclism
[HLZ13]. Bipartite
[AAHLT10, AKZ17, AS07, AS14, ASSW21,
BB16, BER25, Bal08, BNBPR25, BIKY18,
BHT10, BCP08, CHKW24, CWY21,
CMPS17, CCH21, CY18, CHK+ 25, CP16a,
CM07, CY20, CDK10, CD11, DZ09a,
DEK22, FMMO93, FF06, GL95, GRY08,
HvtHLN12, HVLP13, HHLM20, HS10,
HK05, Jan20, JQ20, KW08a, KS03b, KS07,
Lat23, LLY10, LHHL18, Mak07, MT90,
McC21, Mot19, NOO12, Nog24, PT14, Pik03,
Pip02, PT94, PSML08, Riz02, Sim13, Tak22,
Tan21, Wal19, Wan02b, ZZW13, Zha09,
Zha11, ZGH+ 23, dCLM13, Jac92, dH89].
Bipartition [AAHLT10, LSSZ19].
Bipartition-reversing [AAHLT10].
Bipartitions [KKO16]. bipartization
[CNR89]. Birigidity [Ser89]. Birkhoff
[DKWL20]. Bisection [AHFM08, KL19a].
Bishellable [ÁAFM+ 18]. Bisubmodular
[BC95, FI05, HK14, Shi12, Fuj97]. Bit
[WB90]. Biuniform [BPWX13]. Black
[KOS16]. Black-box [KOS16]. Blanks
[ASH18]. Block [AFG21, AMPT93, AM95,
CM05a, CH01, FSW13, FGKP22, GMZ09,
10
GH22, Han98, LS16, MMJF03, PPR22,
Ran02, Wei19, ZGL+ 09, Lin97].
Block-Type-Decodability [CM05a].
Blocking [BB23b, BD01, FHS14, HKP22].
Blocks
[CDHH14, DEE17, DHKM11, FRW12, RR18].
Blow [BKTW15, JMN22, SLY24]. Blow-Up
[JMN22, BKTW15]. Blow-Ups [SLY24].
Blowups [FJK+ 23]. Bodies
[BH16, BG12, HST22]. Body [BSiT15].
Body-and-Bar [BSiT15]. Boland [LM16].
Bollobás [HWZZ18, HWZZ20]. Bolts
[KMS98]. Bond [Ull14]. Bonds [ZWW23].
Bondy [CCO+ 15]. Bonferroni [Doh03].
Book [AKFM+ 24, BS15a, DGL11, EM99,
Ger24, LP21b, MW90, NOO12, ONN19,
dKPS13, BRK89, LB09]. Book-Cycle
[LP21b]. book-embeddings [BRK89].
Books [CFS20, HLL+ 25, LL21]. Boolean
[AL95, ARS17, Bac09, BM25, BS23, BCE+ 00,
CC03, CK91, DSW90, Eng04, FF06, FLM22,
GRR15, Gol06, HSLd88, HKR00, LS09,
Lub90a, MLP24, MNPR17, NW95, PRS02,
PZ98, STV21, Tsa96, WS19, dGV05].
Bootstrap
[BP15, DNR23, HM20, HL24a, SS91].
Boppana [FT05b]. Border [BP16, CH89].
Borel [TA93]. Both [DKO24]. Bottle
[iKKKL09, iKMN09]. Bound
[AF05, BB13, Bar01, BL19b, BN01, BL17b,
Bra05, CTU14, CY08, Chi23, CFM94, CS91,
CR17b, Däu22, DSZ05, DH91, DJW12,
DvHT20, EP10, FS09a, FGSS24, FLL10,
Fra95, Gol06, GC11, GÖ12, HJ18, HTS18,
JNiT21, JP25, JMU23, KKP11, KK14a,
KW13, Khe24, KL92, KMRR09, KSS09,
Kun23, LLP24, Lat23, Lav16, Lei94, LN24,
LM22b, Liu14, LY10, Luc03, Mer99, Nao91,
Nie00, OS16, PVY22, Pry23, PP90, RC98,
RS15, ST13, SS19, SS11b, SS18b, SL95,
Ste07, Tod14, o09, Sar97, SG16, Tar88].
Boundaries [AF05, KiT13]. Boundary
[AE03, BB23a, Lai18, vD11, LS89].
Bounded
[ABC+ 25, AKP+ 22, AD96, ABC+ 15,
ASSW21, Bab92, BLP21, BST20, BFGR17,
BHLP92, CCVZ10, CCSW23, CKK+ 04,
Che94, CCL+ 06, DGHS25, DHT06, DP92,
DEJ+ 20, FJK+ 19, GGHP22, GVW06,
GnN06, GWZ18, HKM20, HKK+ 09, JK99,
JB22, Jon05, Joo16, KiK12, KLWY21,
KPP13, KR23, KKS17, LR04, LM11,
OPR12, Oze13, RW19, SW14, Sei01, Woe93,
Yos19, Zak14, ZM02, BCLR89, LP88].
Bounded-Degree
[HKK+ 09, KR23, KKS17, BCLR89].
Bounded-Genus [DHT06].
Bounded-Skew [ZM02]. Bounded-Space
[Woe93]. Bounding
[AH96, BCG+ 24, BDF+ 18, BM11, BELP21,
BC17, CP10a, EK13, GI97, HW16, JLL16,
Lab13, LS22, Zuc92]. Bounds
[AHKiO22, AGG+ 24, AM21, AS10, BST20,
BEL09, BHL+ 15, BGJ+ 12, BGS96, BJK14,
BFZ25, Buk16, CKL+ 21, CHZ18, CHLZ00,
CL05, CNP21, DMR11, DW10, DW11,
DHUZ01, DNR23, DSST13, DMS12, DS16,
EMRPS14, FFie98, FP01, FP04, FHNN18,
FL22, FXZ23, GG15, GK07, GP91, GRS12,
GY23, HT13, HHLÖ95, HBDS23, HJ25,
HK02, HP21, JWF05, KKW17, KMÖ18,
KT19, KM95, KW14, KT17, KŠ08b, KO06a,
KOP+21, LN17, LL99, Lam20, LRTW11,
LZ09, LNO96, LS16, Mac18, MPSS20, MP13,
MSD19, MS19, MNP08, MTGK05, NW95,
NÖ08, NS11, PdCSC21, RTS00, RN23, Raz20,
RS22, RZ05, RR03, SC17, Sta11, SS02b,
Swa05, TW21, VVY15, XSR11, YAT16,
Yu17, Zha94, Zha99, dKMP+ 06, dKPS13,
CET97, Car88, SSS95, Tam88, Tsa96]. Box
[FHK96, KOS16]. Box-Greedy [FHK96].
Boxes [AC14, CC07, CFP11, ES25].
Boxicity [ABC11]. Bracelets [ACM11].
Braess [LRTW11]. Brambles [MPRS22].
Branch [DMR11, DL19, JKiO21, KML05].
Branch-Decompositions [JKiO21].
Branched [KML05]. Branches [Yam20].
Breaker
11
[CFG+ 15a, CHMP21, EFKP15, Han19b].
Breaking [ILM20, LB09, GPS88]. Brenti
[YZ17]. Bricks [CFLZ19]. Bridge [BJS22].
Bridge-Depth [BJS22]. Bridgeless
[Mác13]. Bridges [Wol10]. Bridging
[GHW05]. Brillouin [EGG+ 24]. Bringing
[SS10]. Broadcast
[AR17, BMRT20, EK05, FY04, GV92,
GPP01, GP91, KP95, LP88, dBSS24].
Broadcasting [BHLP92, BFPP08, FP01,
FP04, Gab05a, KP04]. Broken
[ACM11, Swa05]. Brook [AKW05, KLP12].
Brooks [FHH08, FKS05a, HS90].
Brooks-Type [FHH08, FKS05a]. Brouwer
[BV10, Gu21]. Brown [Sha23]. Brownian
[Pal12]. Bruhat [Abe91]. Bruijn
[ES98, KRR16, Mit97, Obr93, RSW12].
Brunn [AF10, CIN18, CL22, OV12].
Brushes [AaW09]. Bubbling [HMSS24].
Buchberger [UWZ97]. Budgeted
[BDGP22, CMPS17, Jüt06, KPS20]. Buffer
[ELvS11]. Building [CFG+ 15a]. Bull
[CS18b, LM08, Pen12, dFM04]. Bull-Free
[CS18b, LM08, Pen12, dFM04]. Bundles
[Zhe16]. Buneman [DHKM11]. Buser
[LMP19]. Buy [LPSR12].
C. [Naa01]. Caccetta [ABC+ 23]. CAD
[SW04]. Cake [BESHS25]. Calcul [Zen90].
calculation [Zen90]. calculus [PU95]. calls
[Ser88]. Can
[ASS09, BBS17, BS16c, CCNV11, Che16,
Gao18, KSW17, MPŠ08, PP12, Kar89].
Canceling [IMS05]. Cancellative [BS95a].
Canonical [AM95, AL24, Fra90, GMSW25,
HKL99, HKW15, Rea15]. Capacitated
[ACLW18, BYFMR10, EEL09, HI23, KS00,
NI92]. Capacities
[BCF+ 10, KS03a, Kor18, Yam05]. Capacity
[ACG+ 20, ACG+ 24, BOS01, DKMS17, GR99,
GZ98, HTS18, Kas03, KSF19, Pip91, KM06].
Caps [GL10, TW21]. Carathéodory
[BCD+ 12]. card [KLW89]. Cardinality
[Eps06, HKMY22, LM22b, Luc03, MNN18].
Carlo [SV11]. Caro [JP25]. Carries
[Alo13]. Cartesian [BK07, CHM+ 07,
CHK10, EHZ24, PZ05, Špa07]. Case
[ASZ02, BER25, BCE+ 01, BCC+ 22,
CCG+ 00, DF04, FHL+ 13a, FHL+ 14, HK16a,
KM05a, LMM+ 24, PV10b, SS95, SZ15,
Tak08, HS89b, Tas97]. Catalan
[LLL18, Abe91, LL25, SZ15]. Categorical
[BNR96, Tót10]. Category [ST23].
Caterpillar [ETT13]. Catlin [LHLZ23].
Causal [LRS23]. Cause [BHH94].
Cause-Effect [BHH94]. Cayley
[ABM14, ALZ96, BK19, DGS96, DF04,
ES98, FFie98, GGI07, HXZ18, Jia95, Lev15,
MWWZ20, MM93, Mra17, PRS+ 23, RS93,
Shp15, TA93, Tsu23, Zho05, Zho09]. ce
[KvIL+ 12]. Cell [Smi01]. Cells [RC18].
Cellular [MM93]. Census [FT17, MW08].
Center [BDLR01, KS00, Tam88]. Centered
[BH16, Len98]. Centers [Bev09, CR10].
central [WW91]. Centrally [Nov18].
Certain [BC11, Bro11, GM90, LW88a,
PR91, Ros09, Zho93]. Certificates [KT16].
Certification [BFZ25]. Certifying [HH05].
c’est [KvIL+ 12]. Chain [AK22b, BKS10,
CLY05a, DL12, DM19, Enc05, EMT15,
GVKSS06, GP08b, HN23, LSL92, LCV03,
MMR06, MW20a, Spi19, SV11]. Chains
[BK90, CDMT21, CEFY24, CLY05b,
DJW12, DL18b, HH92, KLR22, Rea08,
RS22, SYKY18, DSW90, Pat88]. Chairs
[ABF+ 14]. Chang [IMR14]. Change
[PSTF00, Zha94]. Changes
[AM06a, FMP08]. Changing [BBG08].
Channel [DS05b, GS95, GJ08, JWF05,
KSV05, KS03c, Krá06, Lei94]. Channels
[GF08]. Characteristic
[BPEY22, DQW+ 15, Gly12, LÖ05, Nis25,
RT18, Wu09, XY15]. Characterization
[Bol90, BP16, CW16, CLiO18, CH11,
EMOT16, FHK96, FG01, GSZ22, HH04,
HSS19, HMS93, HHH+ 02, LW17b, LS05,
Mar09, NOP14, Tuz08, Wag18, WH15,
WZZ09, Zho93, vWW94].
12
Characterizations [BL04]. Characterizes
[BJS22, Tod89]. Characterizing
[BTW08, GW19]. Characters
[BS15b, HMS05, KMW24, LGS11]. Charges
[DW10, DW11]. Charts [GW00]. Chasing
[HiKY25]. Cheapest [JV25]. Cheaters
[BS91]. Cheating [OKS06]. Chebyshev
[Mun06]. Check [BM15, CF09, CHW88].
Chernoff [SSS95]. Chessboard [ABFV23].
Chinese [GJW16, SL96]. Chip
[CDI+ 25, Eri96, GK16, JSZ15, Tar88].
Chip-Firing [CDI+ 25, Eri96, JSZ15].
Chirality [DH91]. Choice [FLM22, GMS15,
JL23, Jon20, KM13c, XZ22, Yok19].
Choices [Red17]. Choosability
[CDWZ17, DLŠ10, WL02, WX13, WL10].
Choosable [CW09, DLS11, Far09, Mác13,
YWWL21, Bon15]. Choose [GKM12].
Choosing [CL16]. Chord [Saw02].
Chordal [AAS22, AS06, BGL07, BDPR18,
BDCV98, CP16b, FGP10, HC98, JP18,
KN16, Krá04, LS15, LC04, RLWY21, Sak94,
SB94, BCD97, LM89]. Chordality
[GHvtHP15, HHCHL21]. Chorded
[CGH+ 15, GHM14]. Chromatic
[APdMOZ23, AM06b, BHLY08, BF24,
BCHW17, CLS09, CP20a, CH19, CHK10,
CS21, DK06, DK10, DJ11, DŠ09, EK13,
EHJ01, FKS05b, FHL13b, GKP24, GHM21,
GKL99, Har19, HZ10, HP23, KLMR13,
KZ04, KR15, Liu14, LM10, Mra17, Ngu24,
Per16, PS21, PdCSC21, RT24, RS15, Sch92,
Smo07, dS91, dMP93]. Chvatal
[BCH92, ACD+ 13, CSS13, CDD+ 15]. Circle
[Fra90, HIMW24, Sch91a, VZ93, Zhe16].
Circles [ERSZ22, SW04]. Circuit
[BCSK07, BFH15, FM24b, KPS19, MRS19,
PL94, Swa05, Wag18, WY20].
Circuit-Switched [BCSK07].
Circuit-Switching [PL94]. Circuits
[AB94, AS02, CL15a, CH13, CH17, CL91a,
CG07, FG14, GV21, Juk21, KiK12, KW90,
Kot13, Luk20, SB91, SR94]. Circulant
[Cre04, FKK05, FKK07, GW19, LLZ99].
Circulants [Col98, LSX14]. Circular
[BHH96, BH13a, BFN20, CL20b, DEG+ 07,
FHM03, FHS14, HIMW24, KNNW23,
KW17, LS08, LZ05a, LM10, MS21b, MR04b,
Saf21, SSR94]. Circular-Arc
[FHS14, LS08, Saf21, SSR94]. Circularity
[Saf21]. Circularly [Saf21]. Circulations
[LS08]. CIS [WZZ09]. city [RX88]. Class
[AK22b, BILL23, Che22, Dan09, DS05a,
KCTR13, LLW22, LG25, Lou10, MS24,
Sca03, Zho09, van94, BS88]. Classes
[AS06, AFK+ 22, AS10, BG11, BDJ+ 20,
BL23, BPT91, BLL+ 15, BC23a, BH15,
CKP+ 21, dOCHLO19, CW09, DMS21,
DFK+ 11, DEJ+ 20, DKT22, FG22, FKKL98,
FH21, FKV21, GPR+ 21, HH04, dAHFdFK10,
HN20, KM23, KNNW23, Kie97, jKiO20,
OYY13, OS22, PRS98, WZZ18]. Classical
[CHZ04, XSR11, Exo89]. Classification
[BÖ05, EK10, Fed01, FF06, HSS25, PS24,
Sim13]. Classifying [AA96]. Clatworthy
[GG11]. Claw [BS10b, BS16c, CR13, CR17a,
GPvL15, MRV17, PRR02]. Claw-Free
[BS10b, BS16c, CR13, CR17a, GPvL15,
PRR02]. Clean [ACGT22]. Cleaning
[AaW09]. Clique [ABC+ 25, BMRT20,
BDJ+ 20, BCD97, BC23a, CCL+ 06, CD18,
DMS21, DGNS25, Fei04, FRRS09, GnN06,
HJ18, Lam20, LR04, Mor21, Mra17, SB94,
Wan23, XGG15, GHHY96, Jac92].
Clique-Free [HJ18]. Clique-Width
[BDJ+ 20, BC23a, FRRS09, GnN06, Lam20,
LR04]. Cliques
[AHDHL22, BGG+ 04, BCKN21, BHH96,
BBC+ 23, CR15, Csa25, Dan01, DŚN21,
EHK25, FW20, FGKS24, FPS18, GKP24,
JY23, KR23, KO06a, LiO15, McK19,
MNS14, NY21, SLY24, SZ24, Yus14]. Clock
[CKK+ 04]. Cloning [CS12]. Clos [CH06a].
Closed [BDJ+ 20, BJS22, CJL+ 23, DR04,
DEJ+ 20, GPR+ 21, HN20, OS22, Per16].
Closed-Convexity [CJL+ 23]. Closedness
[MD16]. Closely [SV11]. Closer [BIT13].
Closest
13
[BGW20, DSL19, MPSV21, MGC14, SFS09].
Closing [BLS19, BCD21, FMP17, MS21c].
Closure
[BGJ+ 12, HQ03, KMR+ 23, KKS22].
Closures [ACD+ 13]. Cluster
[BGG+ 20, GKNU10, Tza08]. Clustering
[ADPR03, BV21, Flu24, GKNU10, MRT11,
Ram04]. Clusterings [BG12]. Clusters
[CLW09]. Clutter [NS93]. Clutters
[AP18, ACGT22, CG02]. CM [Swa05].
CNF [FFV11, HS06]. Co
[BLP21, GM04, HR05a, MH09, NS16]. Co[HR05a]. Co-2-plex [MH09]. Co-Cyclic
[NS16]. Co-degree [BLP21]. Co-Site
[GM04]. Coalescing [CEOR13]. Cocircuits
[OW22b, Wag21]. Cocircumference
[sJS24]. Cocomparability [CDHK16,
HHLM20, HHL24, KS93, MC12, MNN18].
Code [BB13, BN01, Kas08, LT01, NLJM21,
PSZ24, Saw07, CS89, Lic98, WS96].
Codegree [APS22, CM14, FRMPV15,
FRZ16, LZ18a, Sid18, ZG21]. Codegrees
[Spi23]. Codensity [CCD+ 23]. Codes
[Adr23, AM07, ABNR22, ACLT01, AGK+ 23,
AMPT93, BOP94, BGMW24, BvH03, BM00,
Bar02, BZ04, BGY20, BGÖ17, BHL05,
BGS96, Bla03, BEN08, BK91, BHTK+ 21,
BLL+ 15, BÖ05, Buk16, BJ23, BE13, BR17b,
BR19, BC23b, CD93, CCD00, CJL+ 23,
CGL10, CKPS15, CGK+ 19, CH01, CZ24,
CS89, CGHL23, CR23, CHLZ00, CF09,
DR04, Din13, Dow91b, EK10, Enc05, Etz96b,
EV98, FG01, FL22, FT05b, FHMY01,
FKMS10, GDCM20, GF08, GMW05,
GOR20, GKS12, GRSZ23, GÖ12, GV21,
HHLÖ95, Han98, Hed08, HKW15, HWS18,
HXZ18, Jan00, KMP03, Kit02, KCTR13,
KM11, Lai05, Li17, LG25, LLMT24, LÖ05,
LS06, LWW10, MG19, MWWZ20, MMR06,
MP22, MP98, MP21, Moi08, MMSJ08, NÖ08,
NLJM21, PG06, Pon20, Ran02, RR03, ST14,
SS09, SS10, Sta11, SW98, Tam25, TRV03].
Codes [TSN04, UV15, VV94, Wil05, WC12,
ZSW11, Dow91a, Etz96a, Mou94, PL99,
Sav97, TZ97, CZ97]. Codewords
[Adr23, PSZ24]. Codimension
[CMSM+ 18, PPTY22]. Coding
[GRR15, Gad18, JLR20, KSV05, ST20b,
SZ94, ZLS08]. Coefficients
[BI13, Lla06, TKA18, Mal89]. coexistence
[GKRS15]. Cofactors [IT09]. Coffman
[CM05b]. Cograph [BCHP08]. CoGraphic
[GS16b]. Cographs [BM93]. Cohen
[Bro11, BCW96, CN12, DDL20, PPTY22].
Coin [AD11, BN96, Cha16, CGG88, Sak89].
Colin [LLP24]. Collapses [MST21].
Collection [DO08]. Collective
[DYL06, Sak89]. Collector [MW03].
colliding [KM06]. Collinearities [BDJ+ 15].
Collisions [CTW93]. Color
[AS10, BTZG24, DFJS15, FPS20, FR06,
FHLT21, FKV21, GJXZ20, HLM+ 25, JLR20,
Mot19, Yus09]. Color-Avoiding [Yus09].
Color-Bias [BTZG24, FHLT21, HLM+ 25].
Colorability
[DL18b, DH20b, HKSS08, AK02].
Colorable [CS18c, CKP+ 21, CS02, Dan01,
FT12, GH19, GK04, JKSW17, KRS11,
LM17, LS03b, MM12, NNO19, WHW14].
coloration [HS97]. Colorations [Bah23].
Colored
[AHH21, AF19, AL24, BFa24, BS09,
BCF+ 20, CM25, CH17, CGK+ 19, CFP11,
DGM12, EFK18, HSS25, HL24b, KW92,
KY18, KMMS21, LSS17, Lo14, MP08,
McL10, MWW94a, CH13, IS93, Zen90].
colorés [Zen90]. Colorful
[ARS23, BM07, CKMU14, CFH23].
Coloring
[AAD+ 18, AKP20, AH03, ANP14, ADKS18,
BGG+ 04, BCC+ 11, BTU09, BLM20, BHE05,
BSY21, BKP21, BKM13, BDDP24, BCP08,
CKP13b, CLiO18, CGSZ20, CM16, CR13,
CR17a, Cra19, CL24, DEG+ 07, DPR22,
DX19, DŠT08, DH20c, EEFH21, EST14,
EEL09, EHLP11, FKS05a, GKLT19, GN08,
GKR+ 18, GK04, GS20, GMOW21, HSZ13,
HLS22, HLS24, HS90, HM11, HSŠ08, HK16a,
14
HK96, JKSY22, JL20a, JSRSW18, KSS11b,
KP16, KNNW23, iKM10, KPT94, KMŠ+ 09,
KN24, KNP05, KZ08, KSŠ08, KLS18, Krá04,
KS08c, Lam20, LM08, Lu04, LSSY10, MN18,
Nao91, NK90, PZ10, Pen12, Riz02, Rya07,
Sig10, SV08, Wan08, WW22, Xu09, Yus03,
vBEM17, GKRS15, Kie88, KPT95, Ray94].
Colorings [AS10, AG19, BGLS07, BL19a,
BVVW11, BW02, BD24, CtJL01, CCP25,
CT21, DJKP09, FXYY14, FHM03, FHH08,
FKLW98, FW02, FR06, Fue23, GL15,
GvdHM+ 08, HJ18, HGY20, JK99, JT11,
JS14, KMŠ+ 09, KS23a, LM21, LM11, MŠT09,
Nor11, Off08, Prz13, WW18, KKV11].
Colors [CR13, CR17a, Cra19, DF10, HJ18,
KK14a, KN24]. Colourful [DMS14].
Colouring [Mac91, BJHM88, BC88b].
Column [OPR12, PSWX24].
Combinations [AL24, GMTW15].
Combinatorial [AYZ04, ABNR22, ACF18,
BHM16, BSS14, BDT17, BG11, BJK13,
BGL24, Boy96, CHM+ 23, CC07, DMS14,
DO08, EGR08, FS05, FL92, Fra95, FP13,
GMW05, GRS12, HRS17, Hir11, JJiT14,
KPS19, Kim92, LLL18, Mar09, Mat19,
MW19a, Mun06, Ngu13, Prz13, Sim90,
SW98, Wil16, Sav97, SV88, Yen97, MPP17].
Combinatorially [SGM20].
Combinatorics [ABY14, BCE10, CP24,
DJS12, GR17, LL25, Mar20, MWW94b,
SW99, SS21, ST10, Tha08, WDSH21].
Combined [Pfe15]. Combing [GST23].
Committees [WS12]. Commodities
[Fle00]. Commodity [GS16b].
Commodity-Flow [GS16b]. Common
[Ald22, BCdMR08, BM14, BH20, DSST13,
HKL11, Khe24, NvZ15, Web08].
Commonality [BMN24]. Communication
[AP92, BYKKR18, BOT92, BH93, CT93,
KS92, KKN95, Kus92, Orl93].
Communication-Space [AP92].
Communications [Bon91]. Community
[LN21]. Commuter [AL17]. Compact
[ACL+ 06, DKWL20, Har01, HKW15, KM01,
LLS04, Lu10, dS91]. Compactions [FGZ19].
Compactness [GP99]. Comparability
[HHLM20]. Comparative
[KvIL+ 12, MK09]. Comparing
[FKS03, FKM+ 06, HLR92]. Comparison
[AB94, RC18, ST14]. Comparisons [DZ01].
Compatibility [ASY14]. Compatible
[KR92, Saf21]. Compensation [AG06].
Competition
[Ete22, FLM+ 95, Gui98, MSS14, IKM+ 92].
Competitive [GL95]. Complement
[Ram98]. Complementarity [AGM23].
Complementary
[Fra10, LSX14, LHHL18, LW88b].
Complementation [BDJ+ 20, BH13b].
Complements [CY12, KK14b, OS22].
Completability [JJiT14]. Complete
[AKFM+ 24, ACGH20, AS07, ARS21,
BGM08, BCCZ11, BCLR95, BK91, BL01,
CWY21, CDM00, CDM04, CHLT24,
CHK+ 25, CP16a, Con05, CS21, DHJ+ 13,
FKK20, FRRS09, FH10, Fox10, GG11,
GMA15, GMS00, GS00, GKP19, GSZ22,
Gut93, Han98, Jan20, iKSZ04, LLY10,
LZ18a, LLZ22, Pip02, PSML08, Sid18, SZ13,
Tót10, Wal19, dKPS13, Jac92, Vav89, dH89].
Completely [FG01, GS00]. Completing
[CDGO22]. Completion
[BFPP15, BGP25, ELSS17, FG00, Som14].
Completions [CKP22]. Complex
[BTU09, BCKP19, FP99, GGHP22,
KLMR03, SS08, RM97]. Complex-Valued
[GGHP22]. Complexes
[ABY14, BDM+ 24, BDM+ 25, BHM16,
BW99, BV20, Bro11, Cha91, CKP22,
CDGO22, CN12, DDL20, DD15, EGS13,
Hir11, Jon05, KN13, LS03b, Més16b, Oba25,
PPTY22, Shu23, Swa05, Tza08].
Complexities [Do19]. Complexity
[AR08, AM11, BZ04, BBRT23, BGM22,
BN01, BT96, BCF12, BKP21, Boy96,
BCKP19, CEHS08, CC07, CT93, CI07,
CLST12, DSL19, DL89a, DM18b, FKL93,
FMP17, FJLS03, FGZ19, FLM+ 18, GGHP22,
15
GKMT17, GS93b, GNS11, GvdHM+ 08,
HLS22, HKP01, HM20, Hoà10, HKL+ 21,
JLR+ 17, Juk16, KS92, KKN95, Kas08,
KBE+ 05, KN24, KLS18, Kus92, KOP+21,
LZ03, Mac91, May08, MC93, MC06, MLP24,
NRSS24, Onn91, OPvL25, Pad16, PW02,
Saa93, ST13, SW23a, Sno13, Zer11, BJHM88,
KW96, PU95, RSSW88, Tam88, Win88].
Component
[Blo10, CL06, CF16, CY21, De 24, KM19b].
Components [ÀB23, BAH10, CFDK20,
GW99, Luo23, MP08, NRSS24, SW01, JO95].
Componentwise [HK05]. Composition
[BJK14, HS04, WC12]. Compositions
[ADM+ 15, BM94a, BM94b, BM94c, BFM94,
KR93]. Compound [FL91].
Comprehensive [AT16]. Compression
[CCM+ 23, DFL+ 25, MPSZ19].
Computable [JMS90, KR04].
Computation
[DM13, GDVL17, KR98, KM05b].
Computational
[BM11, BGM22, GS93b, MLP24, Onn91].
Computations
[BCE+ 00, KOR03, KOP+21, Car88, KM97].
Compute [BKS09]. Computer
[CDP94, Kar20, SW99]. Computer-Aided
[SW99]. Computer-Assisted [Kar20].
Computing [ACD08, BGR25, BCG+ 24,
BBDK00, BCdMR08, CCH14, Dan09,
DDS16, Duc21, DJT15, FvIKS15, FGKS25,
Gal18, GnN06, GS16a, HKP01, HTV05,
HvtHLN12, IIL14, IT09, JP06b, KN16,
KL19a, KV90, LZZ22, MP13, NI92, NNI97,
Nag10, Owe11, ST23, WY10, LW88a].
Concatenation [BB23b]. Concave
[AAMM24, BJHY00, DSS12, FOST10,
Vaz13]. Concave-Round [BJHY00].
Concavity [Brä10, GMTW15].
Concentration
[CV09, FTS24, GLS15, Mra17].
Concentrators [Pip91]. Concept
[COCF10]. Concepts [KT24, KS23b].
Concerning [DKS16, Kla06, LdCKM18].
Concise [LL14a]. Concrete
[FKKL98, Hof95]. condensed [CH89].
Condition
[CHKW24, CSS13, CS19, CKKO10, CM14,
Enc05, FZ08, FZ22, GMS00, GM03, HLZ13,
KM14, LGS11, OC19, PPTY22, Sak94,
Sch10, ZLWC12, GY92]. Conditional
[Che24, HL10]. Conditionally [MB18].
Conditions [APS22, BPSS19, BPSS20,
BR17a, CL20a, GJ06, GMR+ 21, JJiT14,
Pfe15, Ste00, TZ15, WL03, ZZBL17].
Conductor [ACM11]. Cone
[AADM18, PZ10]. Cones [BBK+ 16, JL20b].
conference [Ser88]. Configuration
[ABCG17, Sol25]. Configurations [FPS20,
FYK00, GH13, MM93, Raz10, SW04, SW99].
Conflict [AAD+ 18, ADKS18, BKP21,
CKP13b, CL24, HGY20, MMSJ08, ZSW11].
Conflict-Avoiding [MMSJ08, ZSW11].
Conflict-Free
[AAD+ 18, BKP21, CKP13b, CL24, HGY20].
Conflicts [CM18]. Conformal [Che17].
Conformance [SL96]. Congested
[BMRT20]. Congestion
[CEP18, MPRS22, Ram97b, Ram98].
Congestion-free [Ram97b, Ram98].
congruences [Jae89]. congruent [Kle89].
Conic [MD16]. Conics [BVdZ16].
Conjecture
[AK14, ABC+ 23, AAMM24, ACM+ 18,
ÀB23, BT14, BP13, BLS19, BBJ+ 21, BG24,
BCD21, BLM+ 22, BBT16, BBM09, BLO+ 22,
BHT16, CCO+ 13, CCD+ 23, CEOT15, CD25,
CKPS13, CG02, CR19, DS21a, DKS16,
EKK+15, EEFH21, FGS19, GM20, GH06,
GW07, Gu21, GJWZ23, GS25, Han16b,
HK16a, HK16b, HKP+ 17a, HKP+ 17b,
HKP+ 17c, HKP+ 17d, HWZZ18, HWZZ20,
HKS07, JL20a, KKS10, Kar20, KSY18,
Kun23, LPS09, Lic14, MB18, NvdP24, PV24,
PV25, Roz19, SS21, SGM20, ST17a, Sto12,
Sza08, TW19, WS06, Zha23, BW92, Dow88,
HL92, CCO+ 15, Cho09, CK11, HRS12,
HY13, dH04, KO12, Rab08, Shp10, SZ15].
16
Conjectures [Gly10, KKL19, LW03].
Connected
[AKFG+ 25, ABHM00, ADO23, BC02,
BJHY03, BAH10, BL17b, BCC+ 22, BJS21,
CWY00, CMN25, Che22, CSS01, CL13,
CDP94, CDMO16, CGOvZ21, CEOR13,
CL21, CY03, CLY05a, CLY05b, Der12, DL12,
DD13, DJ11, EIiK08, EKM+ 19, EEFH21,
EG03, EHJ01, FJ09, FGPS19, FLM+ 95,
FM13, Gab04, Gab05b, GZ06, GvZ19, HW16,
HV17, Hof98, JW18, KiKK17, KKKS17,
KPT22, iKO16, KPS20, KKO16, KRS15,
LRWZ12, LC12, LQ22, LPS18, LZ18b,
Luo23, MMSW23, MS16, MW14, MR12,
MZ22, Ngu24, OSW16, OW22b, OZ18,
PTT16, SS11a, SW01, Wol10, ZWW23,
BM97, BBM90, Cho94b, RX88, Voi07, Ste10].
Connectedness [HT90]. Connecting
[MW19a]. Connection
[DFT15, ERS19, LMP19]. Connections
[BGL24, Car09, CHW10, GV21, SS25].
Connective [GL14]. Connectivities
[HvZ14, JA16, LiO23]. Connectivity
[AG24, AKM22, Ana18, BJFJ95, BJJ98,
BJGJS99, BILS22, BK21, BK24, Bev10,
BMNS22, Cal13, CDHH14, CMN25, CK14,
CW14a, CGG+ 24, Cho92b, CG02, DMS08b,
DMS08a, DGS96, DP16, Fin09, Fle05,
FGT18, Fra92, FL10, GGW06, GM90,
HLST00, HI23, JRT25, JS03, Kao96, KW90,
LLL17, LRS+ 21, NI92, OC10, Pfe15, Ram04,
Ste22, Vég11]. Connectors [Kar92].
Conolly [EIJ+ 12]. Conolly-like [EIJ+ 12].
Conquer [ARS95, ÁS09c]. Consecutive
[DHJN02, Ehr16, GMZ09, MR21, RR18].
Consecutive- [DHJN02]. Consensus
[BJ91, BFN20, MP95, MP04].
Consequences [BGW20, HK96, HKK+ 09].
Consistency [SY11, Tod89]. Consistent
[BK11, CK18, Abe91]. Consisting [EIiK08].
Constant [BDGP22, CGK+ 19, CEP18,
FR94, Het14, Jan10, Kun23, MPRS22,
MMSJ08, SS11a, WC12, Car94].
Constant-Ratio [BDGP22].
Constant-Weight [CGK+ 19]. Constants
[DDS16, GL14, MLMR23, OS13a].
Constrained [BGS17, BHM+ 22, BDK+ 24,
CM05a, CMM+ 24, Gol96, HMP04, JNiT21,
JP06a, Jor03, KS03a, Kas03, LS95a, Mar20,
SL95, Tov90, Hef97, RTW97]. Constraining
[SW04, SW99]. Constraint
[BK11, CCJ+ 17, CM12a, DKLW24, EM20,
FF06, FK17, GM04, KJJ04, KL08, MMS15,
MT11, MRT11, Yos19, ZK11]. Constraints
[ALM+ 18, BJGJS99, BKK16, BK21, BK24,
BMN13, CKY24, DH91, DLŠ10, Eps06,
FKT06, FGP12, FGP10, GS13, GM90,
HKMY22, JPZ21, KT14, Kam17, Kam19,
Kam25, Kas03, KiT13, KNS05, KM94,
LMNS10, Lou10, MW90, OR04, Ste22,
dMP93, PS97]. constructed [TZ97].
Constructible [TZ19, TZ20].
Constructing [ASZ02, BT18, BHTK+ 21,
BB03, BLR16, BV21, Che07, GS89, ILM+ 16,
KM95, KM94, WC12, BLR17].
Construction [Ald90, Bon10, Boy01,
Cap03, Cha03, CKPS15, CGK+ 19, CCG05,
CMRS24, FS91, HJ94, KST06, Lu08, Pip95,
ST14, SWKP10, AS97, CGG17].
Construction- [CGG17]. Constructions
[AM07, AB94, ACG+ 20, ACG+ 24, BER11,
BV20, CTU14, CS02, DA10, GG15, GMW05,
SG16, SW98]. Constructive
[CL05, CPR99, Nag17, XSR11]. Contain
[ARTV12, MM15]. Contained [KLMR18].
Containing
[CM24, CY18, FJK+ 19, Het14, ZL11].
Containment [IN22, KT16, SSSU89].
Content [BYKKR18]. Contiguity [AG19].
Contingency [Sul05]. Continued [Het14].
Continuous [FFLP20, HK99, SA90].
Contour [Git99]. Contours [FP99].
Contractible [DS06, DL14, EIiK08].
Contractile [LM08, MT05]. Contracting
[DMR11, HVLP13]. Contraction [AFL+ 20].
Contractions [BDD+ 19]. Contrast
[BDDS03]. Control [FPR18]. Controllable
[SSS13]. Converge [PP12]. Convergence
17
[ACD+ 13, CS14, PS17, SV11]. Convex
[AS16, Ave13, BJHY00, BH16, BT93, BJ23,
CD16, CG17, DST01, DMN21, GVW06,
HW96, HST22, HQ03, HN25, HR05b,
KMW24, KT24, KMT07, LS05, MD11,
MPS+ 09, MvLvL13, Mur06, NO09, Onn03,
Sch09, SA90, ST07, dCST20, Vaz12, EFF91,
MRS89]. Convex-Ear [Sch09].
Convex-Round [BJHY00]. Convexity
[BCD+ 12, CPRdS13, CJL+ 23, DNB99,
HMSS24, HI23, HRS93, LSTY17].
Convexly [HMS05]. Convolutional
[Kit02, RF12]. Convolutions [Cha16].
Cooperative [Bil03]. Coordinated
[SST22]. Cop [BELP21, CCNV11, CCPP14].
Copies [CL07, CM24, Let19, Pit23].
Coprime [FF25, KSY18]. Cops
[CNST24, FGP12, HKM20, SS11b]. Core
[BKL+ 15, FK98, GMRT11, HW18, SZ15,
VVY15, Wan02a]. Cores [CS02]. Corners
[HW18]. Corollary [GLW11]. Corona
[BPS07]. Correcting
[BGS96, CD93, CGL10, CGHL23, DA10,
FT05b, GMZ09, GOR20, KM11, CZ97].
Correction [ADH+ 14, AG06, JMSW00].
Correctness [PS17]. Correlated [Orl93].
Correlation [AL95, Bac09, FK25, Wag07].
Correlations [DJKO19, KM11].
Corrigendum [DJM+ 18a, DJM+ 24]. coset
[CZ97]. Cosets [CHZ09]. Cost
[BCG+ 10, BL17b, CL13, CGP98, FJ17,
GRY08, HSS19, HR12a, HQ03, IMS05,
Mak07, MTGK05, KP06]. Costs
[BYKKR18, CV07, DSS12, FKK21, FOST10,
FT05a, FJ17, SS11a, vWW94]. Coteries
[MK01]. Count [Har19]. Counterexample
[CCO+ 13]. Counterexamples
[BBS00, BLM+ 22, CEOT15, Tha08].
Counting [ASH18, AK24, AFS12, ACD08,
Bac09, BBRT23, Cai93, CCG+ 11, CEFY24,
DM19, DJMV21, ERSZ22, FF25, FKLL15,
FGZ19, FGRZ21, GGMM21, GRS11, Hof98,
KLL13, MMS15, MO22, MPP20, MR04a,
MR04b, MRST16, NT12, NS16, Pal12,
PRR02, PRS+ 23, PC97, vzGVZ13, BJ92].
Counts [dJMS16]. Coupon [MW03].
Covectors [CLGH11]. Cover
[ÁS09c, BYFMR10, BYHR10, BFRS16,
BPRS13, BJS22, CMPS17, CF05, CFP19,
CHW10, FKK21, FPT22, GSS15, GS25,
HMM09, HKP22, KG98, Kra18a, Lev09,
LW17a, Lub90a, MPSZ19, SL95, Yam07,
Zeh17, Zha93, Zuc92, Jac92].
Cover-Decomposition [BPRS13].
Coverable [CCO+ 13, DFPT24]. Coverage
[AS14, BNRT17, CMPS17, CH15, HW23].
Covered
[BN05, JY23, LdCKM18, ZGH+ 23].
Covering
[BKK16, BEGK22, BGS17, BGH+ 17,
BR17b, CKMU14, CL20a, CCHZ13, CH01,
DFG+ 21, EM20, FRZ16, Fan92, FKK05,
FKK07, FMV22, FGLS18, FXZ23, GKR+ 18,
Gu18, Hof95, Hof98, HK02, HC98, Jan00,
Jon05, KMR11, KMMS21, KCL98, jKR21,
LL99, Lee17, MMPS10, Pry23, SC17,
Wan02b, WY20, Yus24, Zha94, BS88,
CFGG88, Fra89, GHHY96]. Coverings
[FKKL98, FL00, HHLÖ95, KCL98, KML05,
Bou97]. Covers [CHKW24, CL16, DZ09a,
DHS14, Dre12, JWF05, KKL+ 10, KKN95,
KS03b, LHLZ23, Luk20, MRS19, MS21a,
MHLHL91, Muñ05, MRS89]. Coxeter
[Lub90b, Mar09, Pet13, Sim13]. Creating
[KS12b]. Creation
[ADHL13, ADH+ 14, BFLM24]. Creatures
[GJdL+ 24]. Crick [BDT17]. Crime [RT09].
Criteria [KM21a, Mur96a]. Criterion
[BP25, DP15, SP88]. Critical
[Age94, AMEP24, CDI+ 25, De 24, DL14,
DL17, DL18c, DL18b, DM23, GRSZ23, GL10,
Har18, JLD+ 18, iKKKL09, LM12, Zha90].
Cross [BJK14, Bor10, KS05, KG93].
Cross-Composition [BJK14].
Cross-Intersecting [Bor10].
Cross-Intersections [KS05].
Crosscorrelation [CCD00]. Crosses
[BE13]. Crossing
18
[AKFM+ 24, AFT12, AADM18, BGS17,
BFM06, BK07, Chi11, HT18a, KM02, OZ18,
TT07, dKMP+ 06, dKPS13]. Crossings
[CSW17, DEW17, DLS11, EM99, EHLP11,
Kla06, PSŠ10, PY09]. Crux [HHK+ 22].
Cryptographic [TKMM19].
Cryptography [BDDS03]. CSPs
[BM22, BZ20, TZ15]. CSR [Nis25]. Cube
[FFHJ94, RKDD13, Rif99]. Cubes
[AS02, Bah23, KM02, Shp22]. Cubic
[AC14, ABHM00, BB16, Bev10, BZ11,
BIT13, CCOY17, CL15a, CL16, Cap03,
CK08a, CFLZ19, CLS15, DL18a, KSS09,
LM10, Luk20, Mác13, MS21a, MS21b, NT24,
PRR02, PV22, KKV11]. Cubical
[ABY14, BGJW21, Cha91]. Cuboids
[BCM+ 12]. Curvature
[LMP19, OV12, Yos19]. Curve
[ACM11, GS94a, GC11]. Curved [OV12].
Curves
[BER25, BK12, BHTK+ 21, CM90, CC03,
RT18, Suk13, WWKY11, vBEM17, RTW97].
Cusick [DKS16, Ros09]. Cut
[AGG+ 24, AHFM08, BDM+ 24, BDM+ 25,
Bih05, CKL+ 21, CMM20, CGN06a, CQX20,
Cho92a, COHK21, COLMS22, CFP16, Cor24,
DZ09a, DHKM11, GKS22, GH90a, GvZ19,
Gün07, GY23, HM94, IMS05, JPvL21,
iKX20, LM22a, LRT08, Mic21, Sot15].
Cut-Rank [DZ09a]. Cutoff [HY89]. Cuts
[AEPT24, BBRT23, BK90, BCH92, CR04,
Fio06, GVW06, Har01, KŠ08a, LL17, NNI97].
Cutting [Boy96, ERSZ22]. Cutwidth
[HLMP11, HvtHLN12]. Cyclability
[GKMT17]. Cycle [ARTV12, AS06, ABS13,
ALM+ 18, BGL07, BCH92, CL16, Cap99,
Che93, CFGJ06, CHW+ 25, CLiO18, CM03,
CL21, DSZ23, DPSW08, DHJN02, FKS12,
FS91, FGSS24, GKPP18, GGM+ 22, GvZ19,
HM94, JPvL21, KKL+ 10, KRS11, KW13,
LS15, LP21b, LHLZ23, Luk20, LLZ22,
MPS06, MN18, MS21a, Mic21, NT12,
NPSW23, Oba25, OC19, PPR22, PY90,
PSML08, RLWY21, ST17b, Zha93, BP89,
BC88a, FH94, TZ97, KvIL+ 12].
Cycle-Bicolorable [BGL07]. Cycles
[AS06, ABBB24, ABHJ21, AHH21, AF10,
AK22a, AB18, AF19, ARS17, APS22, BM19,
BF12, BCKN21, dOBMS+ 17, BJ24, BSKS11,
BBC+ 23, BG11, BY08, BCF+ 20, CdVL11,
CFH23, CF08, CGH+ 15, CFLZ19, CHTY24,
CKKO10, CPPT20, CGK94, Con05, CFK10,
CF25, CY03, CHHM09, CM14, DKM+ 15,
DX19, DX24, Dre12, Duc21, Dvo05, DLŠ10,
DL14, DL17, EIiK08, EFMN08, EGM18,
EFK18, Fan92, FJ09, Far09, Fed01,
FKMS20, FM25, FKP15, FHLT21, FKT99,
GM20, GHM21, GJXZ20, GKPP18, GK13a,
GKMS22, GHM14, GkoKK23, GLS20,
HW15, HHK+ 22, HZ95, HY12, Hng22,
HH13, HLL+ 25, HM19, IKK+ 22, Jan22,
JY23, JKSW17, KŠ08a, KLN10, KSS12,
KS12a, KO06b, LSS17, LLY10, LL17, LPS09,
Lic14, LZ05b, LY21, LQ22, LP25, LMRS17,
LMSZ19, MT90, NV22, OS17, PZ05, PS20,
PP90, RS14]. Cycles [Raz20, SS25, Špa07,
Ste22, Tan21, Wan02b, Wan08, WX13,
WWY23, Zam22, ZZW13, Zho92, Zho93,
ZLWC12, Hur94, Hut88, KP06, RS93, YZ97].
Cyclic [ANP91, BGÖ17, BER11, BW02,
BST23, CS14, CCD00, Din13, EHJ01, Fér15,
FKM25, GLJ24, HK16a, JS17, KML05,
MWW21, MP98, NS16, QP15, Stu21,
CET97, GÖ12, Jia95]. Cyclically
[Ehr16, GM91, GM93]. Cyclotomic
[CGSM16, Mom13, SS18a]. Cylinder
[TT91]. Cylindrical [DK25, Ful14, dS91].
D [Naa01]. DAGs [Chi23, DGL11]. Data
[CKN+ 15, GJ19, GKNU10, Kao96, SV11,
Tam88]. Databases [AA11, BHM00]. Dates
[GQS+ 02]. Davenport [Pet11, Pet15].
Deadlock [Lyn94]. Decay [KM11].
Decidable [BJ23]. Deciding
[ACFL16, BI13, CGG17, HT18a].
Decimation [COPP12]. Decimations
[BCPP09, CK11, GKMS04, TQ09].
Decision [LNNW95]. Decisions [WS12].
19
Decodability [CM05a]. Decoders [AM95].
Decoding
[BZ04, CR23, EH13, Han98, KRR16, RR03].
Decomposable [CDGO22]. Decompose
[KN22]. Decomposing
[BH97, GJK+ 23, dH89]. Decomposition
[BCdMR08, BP12, BPRS13, BPT91,
CKMU14, CdMR12, Che17, CP16a, CD18,
DH20a, Erd17, EMT15, FL10, Gab04, Gij05,
HSV23, HKP+ 17a, IM96, KT19, LLZ22,
MWvZ11, PP13, PPV24, Sch09, SWKP10,
JO95, Spi89]. Decompositions
[BDF+ 18, BAM16, Cap99, CGK+ 19, CS09,
CK99, CLY05a, Dro16, DJM+ 18a,
DJM+ 18b, DJM+ 24, Erd20, FM24b, GLJ24,
JKiO21, KiT13, Köp07, Lai08, MPS06,
MS17b, OS13b, Shp13, Spi19]. Decycling
[PZ05]. Deep [DMR11, Pip06]. Defective
[BLM20]. defectives [CHW88]. Define
[Fio06, HMS05]. Defined [AKP20, ADL+ 09,
Bón09, Gij05, GM91, GM93]. Defining
[BS15b]. Definite [Tro15]. Degeneracy
[BJSS22, FGL+ 20]. Degenerate
[GLMP25, GKLT19, JL23, KMŠ+ 09,
KMS23, KNP05, Sha23]. Degree
[AG24, AKP+ 22, ABC+ 15, AK22b, AK24,
AM96, ASSW21, BNBPR25, dOBMS+ 17,
BC94, BHLP92, BPSS19, BPSS20, BBC+ 23,
Bon08, BH22, BCG22, BMN13, BGS23,
CCJS22, CKKO10, COL10, CFK10, CF25,
CR19, CL24, CNG19, DLMT21, DŚN21,
DLMO18, DFJS15, DP92, DF04, Dro16,
DH20a, DK14, ERS19, EMT15, FGPS19,
FJP22, FT20, FTS24, FZ22, GGHP22,
GP18, GKY06, HPS09, HRS18, HN15, HZ10,
HK16b, HKK+ 09, HOD22, HLT19, JN16,
Joo16, KKL+ 10, Kan08, KSS11b, KPP13,
Kha13, KL14, KW08b, KR23, KM13b,
KSŠ08, KKS17, LS95a, LM14, LR04, LM11,
LXZZ08, OPVV14, OC19, Pfe15, PVUY18,
PS21, Shp15, SE14, ST17b, Ste10, Ste22,
UV15, WH15, Wan23, WWY23, Yus14,
Zak14, ZZBL17, BLP21, BCLR89, Car94,
CHO+ 89, LP88]. Degree-Constrained
[LS95a]. Degree-Diameter [DŚN21, DF04].
Degree-Doubling [KM13b].
Degree-Restricted [BC94]. Degrees
[ABC+ 23, BBLM13, CL06, CDK10, FP22,
GM13, Hng22, IT09, KT25a, Oze13, STV21,
Wil99]. Dekking [CMRS24]. Delannoy
[AS03]. Delaunay [Str20]. Delay [LS95a].
Delaying [CDP94]. Delays [AB05].
Deletion [CGL10, FMV25, FSV13, GLSS16,
GPR+ 21, JP18, NRSS24, PRS18, Sno13].
Deletion-Correcting [CGL10]. Deletions
[ABY11, CGHL23]. Delineation [DO08].
Delivery [BYKKR18, HV00]. Delsarte
[AL07]. Delta
[AP18, BC95, BH13b, FF06, KT14, Tak14].
Delta-Matroid [FF06, KT14].
Delta-Matroids [BC95, BH13b, Tak14].
Demand [Che04, Myu01, NS89]. Demands
[CEP18, Che04]. Democratic [May96].
Dense
[AHP19, AHH21, AHDHL22, AZ22, AK22a,
BD20a, CFP19, DHJ+ 13, DKT22, EG25,
FHLT21, GKR+ 18, HW15, JN17, MP14,
McC21, McK19, PS22, Sol06, STN25, SZ24].
Denser [Nel15]. Densest
[BT96, CDK+ 18, EG25]. Densities
[BBBZ12, DS21a, EIL25, FXZ23, HL24b,
Sha23]. Density [BPST22, BHL05, CM25,
CF09, CFS20, DM23, Hua14, LM14, LZ18a,
LZ09, Meh12, MMP13, Ric14, Sid18, Suk13,
YP22, ZG21, WS96]. Depend [Kra07].
Dependence [BPEY22, DM03].
Dependencies [BBG08, SB10]. Dependent
[Ete22, FS12a, JL23]. Depending [AB95].
Depth [AB94, BJS22, DMS14, HBDS23,
KW90, RTS00, RJS93, SR94]. Depth[AB94]. Depth-Two [RTS00].
Derangement [CX08, MS14].
derangements [FZ88, Zen90, Zen90].
Derivation [EW19]. derivatives [Car94].
Derived [DF02, HPS96]. Deriving
[AMB11]. Descents [HMZ21]. Description
[ART14, Wal19]. Descriptions [May08].
Design [ACLW18, BLMA+ 08, BKM08,
20
BH93, CMV10, CS09, CKN+ 15, CV07, FL92,
GM90, HKS07, IM96, KNS05, SW99, DM88].
Design-Variable [IM96]. Designing
[BAH10]. Designs
[BS24a, BCS04, BV10, BRS09, CM90, GG11,
GL08, GHM10, GH22, Jan00, Kas05, LS16,
MMJF03, Ran02, Zha94, ZGL+ 09, RCS88].
Desire [dAHFdFK10]. Detachment
[Fle05]. Detachments [JS03]. Detecting
[CK08b, FKLL15, KLL13]. Detection
[BS91, CHW88, KG93]. Determinant
[CHX15, LN24, MV99]. Determinants
[CV09, EFMN08, GGMM21, KY21].
Determination [AJM08, LCV03].
Determine [CM18, PS22]. Determined
[Pin08]. Determining [BN01, LS89].
Deterministic [BMS12, BBS00, BPT91,
DKM+ 12, FKK18, GMPZ15, HV00, JPvL21,
KP04, Lu04, SYKY18, Som14].
Deterministically [FGKS25]. Detours
[BCDF19]. Deviation
[DK22, Yam20, WW91]. device [CHW88].
DFS [Cai93]. Diagnosis [SW01]. Diagonal
[BMN24, OS17]. Diagonals [PR98, EFF91].
Diagram [FG22, dAHFdFK10]. Diagrams
[ANP91, BG12, DFG+ 21, DEH20, KvRRS23,
MRAS19, Mor94, Rea15, Saw02, Stu88].
Dial [BD20b]. Dial-a-Ride [BD20b].
Diameter [BCS04, BDF+ 18, BC09a,
BFH15, CvBdJdVK22, Cap03, CFM94,
CKdAHdF13, CLST12, DGHS25, DPR22,
DŚN21, DS21b, DF04, FFV11, FR99, FM11,
FFie98, FK18a, HKM20, HP21, KPS19,
LLM19, LY10, Mer99, OPvL25, RC98,
RKDD13, SE14, Tod14, BC88a, Zho88].
Diameter-Reducing [HP21]. Diameters
[BGL24, KK24, NŠ07, Ram04]. Diametral
[BM13]. Diamond [AG15, MTR14].
Diamond-Free [AG15, MTR14]. Dice
[ABFRV24]. Dichotomies [WS12].
Dichotomy [ASS17, Fed06, HLS22, HR12a,
MW20a, Sig10]. Dickson [QD14].
Dicritical [ABHR24]. DICUT [AHS01].
Difference [CCG05, Fan20, FK18b, KT99a,
Mom13, NYKY20, FMRR88, Ste88].
Differences [Sav90]. Different [DF10,
HY12, KMS08, LN21, Tan21, KS88, KMS12].
Differential [LZ06]. Difficult [BFR12].
Difficulty [HM20]. Diffie [CY08, FS01].
Diffusion [BGM22]. Diffusion-Limited
[BGM22]. Diffusions [FPR18]. Digirth
[LM17]. Digit [MS05]. Digital
[AF05, CK18, DM13, FL15]. Digits
[DKS16]. Digraph [GSPRM91, Gut93,
KLMR13, LMS25, Ram04, WWY23].
Digraphs [ACZ23, APS+ 24, BM19, BJT92,
BJHY03, BJSS22, BPS18, CH13, CH17,
CGK+ 19, CK24, CL13, CY18, CKKO10,
CM03, CF25, DKM+ 15, DS16, EFK14,
ES98, FMMO93, FHM03, FIN98, FLM+ 95,
GSL98, GGI07, GŻ10, Gui98, GRY08,
HM11, HR12a, HR12b, HHMR20, HY12,
HPS19, LS18, LM17, LPS09, Mac91, OS92,
OS13b, PMM98, SS94, STN25, Ste22, Tan10,
ZZW13, ZZBL17, BJHM88, IP91, Jia95].
Dijoins [ACZ23, GH25]. Dilate [Sha20].
Dilates [RN21]. Dilworth [iT12].
Dimension
[ABC11, ABC+ 15, AE03, BGN15, BDF+ 18,
BFGR17, BLL+ 15, BT93, CHM+ 07, Cai18,
CH23, DFG+ 21, FHM94, Fel14, FMP17,
GKI+ 23, Gly10, GGP24, Hed08, HWS18,
JMW17, KT24, KLPS25, Kra18b, LCV03,
PZ98, SGM20, ST23, SS10, BT97, Sen97].
Dimension-Free [Kra18b].
Dimension-Normalized [AE03].
Dimensional [Ale10, ABZ15, BP15, Bra05,
CK18, CC07, DDS16, FKT06, FM11,
FGKS24, GPP04, GW00, GMR+ 21, Lee25,
MW19a, MR15a, MW20b, NH91, SBD+ 19,
SZ24, Zun11, HM20]. dimensioned [Tod89].
Dimensions [AC14, AK14, ANP91, AS05,
Bar01, CP22, DNR23, KKW17, KM21a,
LSW18, RS16, SS95, VVY15]. Diophantine
[Sis21]. Dirac
[CS19, CP20b, IL25, Lee25, Lo14]. Direct
[AAHLT10, BIKZ05, OS22, WZ18, WY23].
Directed [AFG+ 16, AGG+ 24, AFG+ 09,
21
AB18, ABHW13, BCS04, BW99, BMP13,
CLMS22, CMM20, CF08, CEP18, CK24,
CY18, Cho92a, CGK94, Erd20, FFie98,
GHM10, GMS15, GNS11, Han19a, HN15,
Hua14, JLR+ 17, KiK12, KvIL+ 12, KNS05,
KT99b, KPPW15, KM05a, LL17, Lic14,
MPRS22, Sli10, Yus24, ZZW13, Bal89].
Directional [ATPRU91, AB00]. Directions
[DMN12, SW99]. Dirichlet [CW92].
Discharging [BDDP24]. Disconnecting
[GS00]. Discordant [CDFR18]. Discovery
[FKW10, LRS23]. Discrepancies
[DF10, GDCM20]. Discrepancy
[CCZ25, FKK18, Kun23, LN24, MMPPG23].
Discrete [AF10, AG06, AG18, AAMM24,
AJ25, BGJW21, BL09, BILL23, BL90,
BHH94, Brä10, CHX15, CIN18, CL22,
CCG+ 00, DFJS15, DGP06, DGM12, ES25,
GM93, Gor93, GLW11, HT13, HI23, IM96,
KLR22, KVZ23, OV12, Rio98, Sca05, SS02b,
SB10, Vin07, vD11, Con89, HR88].
Discrimination [Vaz13]. Discriminator
[BM22, BM25]. Discursive [Fer24].
Disentangling [Sul12]. Disjoint
[AK22a, ARS17, BM19, BNRZ23, CGH+ 15,
CFLZ19, Chi23, CFH16, Con05, DSS92,
EJ01, FIN98, Ful14, GM20, GPvL15, HKL11,
HY12, HMM+ 21, HMP04, KiKK17, iKK11,
LLL17, LPS09, Lic14, LW20, LMW23, MG19,
MMSW23, MHLHL91, NY21, Sch91b, Sli10,
Ste22, Tan21, WWY23, Yus09, Yus14, HR88].
Disjointness [ALM+ 18, SW14]. Disk
[GC11, JSRSW18, Sol12]. Disks
[AKP20, FS05, Ric14]. Dispersers [RTS00].
Dispersion [JPT12]. Dissections
[CMR18, DST01, Alt89]. Dissolution
[vBBC+ 15]. Distance
[AKP+ 22, AGQS23, ANS16, BS24b,
BDD+ 19, BCE05, Che98, CE06,
CKdAHdF13, DMS08b, DMS08a, DOS94,
DX19, FG01, GP08a, GMS00, GM03, GJ06,
GÖ12, HKL+ 21, HHH+ 02, IK09, JK24,
KN16, KL19a, LZZ22, LL99, LLM19, Len98,
Li17, LZ05a, LZ05b, NLJM21, NS11, Pon20,
Sak94, Vin11, WL03, Wil99, WC12, XGG15,
XG20, Yu17, ZLWC12, FGK89, GY92, PS97].
Distance-Hereditary
[DOS94, HHH+ 02, KN16].
Distance-Increasing [WC12].
Distance-Preserving [BDD+ 19, Che98].
Distance-Regular [FG01].
Distance-Uniform [LLM19]. Distances
[ABR05, BER25, BJ25, CR16, CP22, CF09,
GIM+ 24a, GJ12, HKP22, KNZ14, Lab13,
Owe11]. Distant [CtJL01]. Distinct
[ASS09, BER25, CFG+ 15b, DFX21, GWZ18,
Jev95, Pin08, Tak90, KP06]. Distinctness
[TQ09, RSSW88]. Distinguished
[HK15, NÖ08]. Distinguishes
[BKL+ 22, Erd17]. Distinguishing [ACD08,
BGLS07, CHK10, JL20a, Prz13, WH15].
Distorted [GC11]. Distortion
[ABFRV24, SBD+ 19]. Distributed
[DM18a, HKP01, HJ94]. Distribution
[Bón09, CHP+ 90, CFKK17, CP22, ERS19,
FS01, FPS18, LS09, RJS93, RF12, Shp10,
Ste88, WS17b, HM88]. Distributions
[AAMM24, CY08, COL10, COHK21, Gao13,
Gar92, GMTW15, KR04, Orl93, CZ97].
Distributive [ADL+ 09, Nao91].
Divergence [FTS24]. Divide
[ARS95, ÁS09c]. Divide-and-Conquer
[ARS95, ÁS09c]. Dividing [BESHS25].
Divisibility [BMVW17, CCD00]. Divisible
[GG11]. Division [AFP+ 18, BILS22,
BCC+ 05, Bon91, GIM+ 24b, MS21c].
Divisors [Kle89, NÖ08, Car94]. DLP
[BN01]. DM [BIKY18]. DM-Irreducible
[BIKY18]. DNF [SST08]. Do [ARTV12,
MS20, NS22, TV03, CM18, KPT95]. Does
[GC11, Kra07, MM15]. Doignon [CHZ18].
Domains [Das99, FK97]. Domatic
[LHC90, SV08, MM96]. Domes [Gra04].
Dominants [CFP16]. Dominated [Tan10].
Dominating [AKFG+ 25, CCOY17, DK02,
EKM+ 19, HK93, KLMN14, KPS20, LPS18,
PP10, dBSS25]. Domination
[AS09a, BM16, BKR10, BHT16, CWY00,
22
CKPW09, Che98, DMKŠ08, DHL+ 13, Fis94,
GM16, GLS15, GPRT11, HHHH02, HY10,
HK16b, KMR+ 23, KWZ13, KS03b, KS93,
LC12, PV25, Tuz08, BG88, BCD97]. Don’t
[ABFRV24]. Double [AFK12, AG18, CY08,
CFS17, HY10, KS08c, LHLZ23].
Double-Resolution [AG18]. Double-split
[AFK12]. Doubles [NT21]. Doubling
[BGN15, GK13b, GL10, KK10, KM13b,
Lev22]. Doubling-Critical [GL10]. Doubly
[NvdP18]. Dowling [Got03]. Down
[DZ09b]. Downset [FM11]. Drawing
[KPP13, Žit94]. Drawings
[AFT12, ARS21, Ful14, HH17, HIMW24,
ZN08, ÁAFM+ 18, Tod89]. Drawn [BBS17].
Dream [Més16b]. Drop [BCG+ 10]. Dual
[AC90, BOP94, BYR05, BBKS23, BM22,
BM25, BFH15, CCM95, CCZ12, CZ24,
CMSV17, DZ09a, FMV22, HK11, Jan00,
LL99, MV18, MAR22, MAR23, PG06,
PdCSC21, dCST20, UV15, VV94, BGM94].
Dualities [ETT13, Hir11]. Duality
[CGM+ 15, CDHZ12, DEE17, LT11, NT05,
Rho15]. Dualization [Elb09, YS95]. Dually
[BDCV98, BCD97]. Duals [Moi08, NŠ07].
Duplication [FTS24, LZZ22]. Dyadic
[ACGT22, ACP22, CMR18, CGOvZ21,
GH25]. Dyck [AG15, Fer16]. Dyck-Paths
[AG15]. Dynamic [AB05, AH21, ABL+ 20,
BBKS23, GPST15, HKL+ 14, IW91, Juk16,
LNO96, Ram04, SS00, dBSS24, Tam88].
Dynamical [Gad18]. Dynamics
[FGKP22, LM11, OS11, RSV+ 14, Ull14].
Each [CY21, Lin97]. Ear
[CK99, Gab04, Sch09]. Early
[KM23, WDSH21]. Easier [AH21]. Easy
[BAH10, CMV10, DRW98, Vaz13].
Economic [vWW94]. Eden [MM93]. Edge
[AJM08, AK22a, APTX24, AS10, ASS17,
BJKV07, BGR25, BGLS07, BJFJ95, BJJ98,
BJGJS99, BS09, BCC+ 11, BG20, BL17b,
BCC+ 22, BMR+ 10, BCF+ 20, CH13, CH17,
CMN25, CLS09, CGK+ 19, CSS01, Chi23,
Cho92b, CM18, CMM+ 10, Con05, CF22,
CM07, CW09, Cra19, DJKKV23, DMS08b,
DMS08a, DJKO19, DS06, EJ01, EFK18,
Fle05, Fra92, FPS18, Gab04, Gab05b, GS94a,
GK07, GPR+ 21, Goe01, GPW09, HMS21,
HK93, HT18b, HMM+ 21, HMP04, JMSW99,
JMSW00, JRT25, Jor03, JS03, JL20a,
KŠ08a, KiKK17, KSS11b, KMMS21, Lai05,
LSS17, Lev15, LLL17, Lo14, LW20, LMW23,
MMSW23, Mác13, MW14, McL10, Meh12,
MLS11, NI92, NK90, OC10, Prz13, Riz02,
SS11a, Sch91b, SST22, Sim13, Sli10, SLY24,
Ste10, WL02, Yus14, dMP93, BM97, Bon15,
Cho94b, Jac92, BFH21]. Edge-Bandwidth
[AJM08, JMSW99, JMSW00].
Edge-Bipartite [Sim13]. Edge-Chromatic
[dMP93]. Edge-Colored [BS09, BCF+ 20,
CH17, CGK+ 19, Lo14, CH13].
Edge-Coloring
[BCC+ 11, Cra19, NK90, Riz02].
Edge-Colorings [BGLS07].
Edge-Connectivity [BJFJ95, BJJ98,
BJGJS99, DMS08b, DMS08a, Fle05, Fra92,
JRT25, JS03, NI92, OC10]. Edge-Cuts
[KŠ08a]. Edge-Disjoint [Chi23, Con05,
EJ01, HMM+ 21, HMP04, KiKK17, LW20,
LMW23, Sch91b, Sli10, Yus14]. Edge-Face
[CLS09, KSS11b]. Edge-Homogeneous
[GPW09]. Edge-Independent [HT18b].
Edge-Injective [BMR+ 10].
Edge-Isoperimetric [Lev15].
Edge-Labeling [Meh12]. Edge-Markovian
[CMM+ 10]. Edge-Ordered [APTX24].
Edge-Partitioning [MLS11].
Edge-Robust [Lai05]. Edge-Splitting
[Jor03]. Edge-Surjective [BMR+ 10].
Edge-Weights [BJKV07]. Edges
[AD11, BS10a, BGH+ 17, CCH21, CL07,
Dvo05, EIiK08, EM99, FPS13, FT17, Fri21,
Ful14, HV17, HVLP13, Kla06, LS22, Luo23,
NT21, PY09, ZGH+ 23]. Edgewise [Ath14].
Edit [Lab13]. Editing [FGPS19, GKNU10].
Effect [BHH94, Fri21]. Effective [CPP23].
Efficiency [CDHZ12, GK02]. Efficient
23
[BM16, CGHL23, COCF10, DP96,
DMNW13, GOR20, GS93a, HKK+ 09, KG93,
KRR16, Myu01, PW02, TKMM19, Vaz12].
Efficiently [ABY14, BNCPR20, HHH+ 02].
Ehrhart [ST10]. Eigenpolytope [BS24a].
Eigenspace [Iri16]. Eigenvalue
[CKNV16, Iri16]. Eigenvalues
[BG20, CFM94, HRS17, JiT22, OC10, Ost23,
Ste07, Kah97]. Eigenvectors [LSO03].
Eight [KS23b]. Eisenberg [CDV10]. ELAs
[MMPS10]. Electric [HHHH02]. Electrical
[BK90, KW17]. Elegantly [EFK18].
Element [BM22, CK14, RSSW88].
Element-Connectivity [CK14].
Elementary [MR04a, MR04b, SS08].
Elements
[Che07, KS23b, Sav14, Jed93, JLM93].
Elimination [AKP+ 22, BKS09, Che98,
HKP22, KSW17, Way01, Vav89]. Elliptic
[ACM11, CM90, CF17]. Embeddability
[DM15, HMM09]. Embedded
[AD96, CdVL11, CCH14, DH20b, LLP24,
PP90, Car88, Hut88]. Embedding
[BPSS19, BPSS20, BHT10, CGN+ 06b,
CNG19, EP10, EM99, Gol96, HKP+ 17d,
Hor14, Kri10, Moh99, MW90, NOO12,
Obr93, ONN19, JM97]. Embeddings [AS02,
BS15a, BGM08, Ber07, BCLR95, Cai93,
CK99, DGL11, EN22, KFHR94, MR15a,
PSW96, SBD+ 19, BRK89, SP88, Suz10].
Emerging [FPT22]. Empty
[AHH+ 10, BDJ+ 15]. EMSO [AZ22].
Emulators [HP21]. Encoders
[AM95, RF12]. Encoding [Gra04].
Encodings [HKL99, STT92]. Encryption
[KOS16]. Endowed [BR17b]. Endpoint
[LW17a]. Ends [Ste10]. Endvertices
[DG08]. Energies [GP20]. Energy
[BDvL13, FPS20, KK10, KMS24, Mus21].
Enforcer [BM09]. engineering [Tod89].
Entanglement [AP18]. Entirely [WHW14].
Entries [LN17, Vin12]. Entropic [IMR14].
entropies [KM88]. Entropy
[BMN24, FGP10, MWW21, MP13, NW95].
Enumerating [AKFG+ 25, EM20, FKK05,
FKK07, JB22, NP18]. Enumeration
[GM13, Hof95, KLMN14, KBE+ 05, KCL98,
KML05, MRR20, McL10, OPR12, Pip01,
Pip02, RC18, Sav14, VZ93]. Enumerative
[MPP17]. Enumerator [BK91, DM13].
Enumerators
[Bar02, CZ24, KT25a, Kap14b]. Envy
[MS20, PR20]. Envy-Free [MS20].
Envy-Freeness [PR20]. EPT [vIKL+ 16].
EPTAS [Jan10]. Equal [CER98, Got03].
Equalities [FJZ15, KS03a]. Equals [Kao96].
Equation [Hor19, Sis21]. Equations
[BILL23, KLL13]. Equiangular
[Buk16, KT19, Yu17]. Equicolorable
[Pip01]. Equidistribution [SS95].
Equidistributions [HMZ21]. Equilibria
[AGQS23, AGM23]. Equilibrium
[LMM+ 24]. Equireplicate [ACLT01].
Equitable [KNP05, LSSY10, Yus03].
Equivalence [BYR05, BK21, BK24,
BCGR24, CHZ04, CW16, LGS11, PRS98].
Equivalent [Cho92a, Cho92b]. Equivariant
[FMV25, GXY22]. Erdos
[BFH21, Sha23, DK16, AFH+ 18, BBT16,
BMPS21, BHJ18, BJS21, CSS13, CDT23,
dOCHLO21, CP96, DT16, Dow88, DFX21,
EG25, FGSS24, Han16b, HLO17, HjK24,
IK09, JO18, KSY18, LMSZ19, MS14, Roz19,
Vin11, XG20, vBJU20]. Erlang [FG89].
Errata [GM93]. Erratum
[ACG+ 24, BK24, BLR17, DW11, Dow91a,
FKK07, HWZZ20, TZ20]. Error
[AG06, BZ04, BGS96, CD93, DA10, FT05b,
GMZ09, GOR20, KM11, CZ97].
Error-Correcting
[BGS96, CD93, FT05b, GOR20]. Errors
[MMPS10]. Escape [FGLP14]. Essential
[BJdK24]. Estimate
[Gol06, Hor19, WWKY11, LRN11].
Estimates [KR13]. Estimating
[Ful14, HKL+ 21, Luc98, PV10b].
Estimation [ERS19, SS02b]. Estimators
[CV09]. Euclidean [BT22, DGN+ 20, GL15,
24
HM88, Har11, Kar89, SE14, Tas97]. Euler
[FG14, IKZ08, Wu09]. Eulerian
[BOP94, BPS18, Cap99, CCM95, CH13,
CH17, DMNW13, FIN98, IP91, KiKK17,
MS17a, MS17b, MRS19, YZ17, ZL11].
Evaluation [HKR00]. Evaluations
[MR04a, MR04b]. Evans [GH22].
Evans-Style [GH22]. Evasion
[DKSŻ10, IKK06, SS89]. Even
[Adr23, BL09, BCPP09, CCOY17, CHZ09,
CGK94, DZ09b, DQW+ 15, DX24, GJXZ20,
GB12, GKMS22, GvZ19, IT08, NNO15,
PPR22, PSŠ10, Rio98, YZ97, Jed93].
Even-Cut [GvZ19]. Even-Cycle [GvZ19].
Eventown [SV18]. Events [YAT16]. Every
[AcRS07, KSS11b, OZ18, Sha23, HS89b,
Zho88]. Evolution [Blo10, DKS18, KM23].
Evolutionary [CHP+ 90]. Evolving
[CMM+ 10, STT92]. Exact
[ADKS18, BHL05, BDM02, Cre04, GH13,
HMS93, KYDN09, KMRR09, LZ09, MSK93,
PSTF00, RY22, Sch04, dJMS16]. Examples
[BL16, Lut04]. Excedances
[Ath14, HMZ21]. Excess [PVUY18].
Exchange
[BS24b, FPP22, Kot13, KRZ21, Obr93].
Excluded [BL23, Che22, CNP21, EW19,
FHJV17, FGT11, Tak22]. Excluded-Minor
[CNP21]. Excluding
[ABC+ 25, CNRS15, NW22, SSS22].
Exclusion [Doh03, Fér15]. Exhaustive
[BHRZ14, Kas05]. Exist
[CHHM09, MS20, NS22, TV03]. Existence
[CL91a, CSS13, CM14, GGLS21, GL08,
HZ95, LWY13, MMJF03, ÖV04, OC19,
WLD09, ZGL+ 09, RCS88]. Expanded
[GCH22]. Expander [BZ04]. Expanders
[HN23, Kri18, PRS+ 23, Vin13]. Expanding
[AMNV18, NSiTW18, OS13b]. Expansion
[ACKM19, DN16, MMN25, Nis25].
Expansions [BSS14, KMV15]. Expected
[BHL+ 15, CL06, FS12a, MS19, Pip91, Pit23,
PRS88]. Experimental [BLMA+ 08].
Explicit [AB94, Cap03, CY08, DA10, DO08,
GPST15, Lu08, SS02b]. Exploiting
[CP16b, KMR+ 23, KKS22]. Exponential
[CY08, CHZ09, Ege10, FKL+ 19, GRS12,
IK09, Mac18, MPSS20, NPSW23, SW21,
Zhu21]. Exponentially
[HM12a, NvdP18, NT05, PP22]. Exponents
[BZ04, EHK25, FS01, ST20a]. Expressing
[EGMR20]. Ext [JKSW17].
Ext-Triangular [JKSW17]. Extend
[FM25, RS93]. Extendability
[AS06, ANP91, CFGJ06, RLWY21, VW09,
ZZBL17]. Extendable [ABS13, LS15].
Extended [KPT12, MP22, dCST20].
Extendibility [LZ03]. Extending [ARS21,
CDGO22, CMRS24, GR17, KKK+ 12].
Extension
[BYHR10, Bol90, BKTW15, DDE+ 24,
DMNW13, FR99, FM11, GMOW21, NNO15,
NNO19, Oxl19, Pad16, Peg14, Voi07, JM97].
Extensions [AKW05, AMPT93, BM13,
Che07, ES25, GGMM21, KK24, Naa00,
PR91, Sta92, Ten09, VZ24, FH89].
Extinction [FS12a]. Extractors [RTS00].
Extremal [AE03, BGV07, BL19a, CDM04,
CL20a, CKPW09, CL07, CFS20, DS21a,
DST01, DFJS15, DNR23, DJS12, FJK+ 23,
GP17, GH13, HJ94, Jan20, Jia95, JS17,
KLM14, KWZ13, LLZ99, Liu24, MT20,
NW22, NT05, Ost23, Pon20, ST20a, Sid18,
Siv23, WY23, ZZBL17, dLL09, BG91].
Extremality [Fue23]. Extremum [HM88].
Face [BW02, Bro11, CLS09, CN12, KSS11b,
KM14, Mur10]. Face-Width [KM14]. Faces
[Set21, Tza08]. Facet [CLM03, CdV02].
Facet-Inducing [CdV02]. Facets
[BKG99, Chi11, DF02, Fio06, FLMY09,
Pad16, Bal89]. Facial [HSŠ08, MM11].
Facility [AYZ04, BB09, CCZ12, KVZ23,
RS10, SX13, Tam91]. Factor
[CL16, CSS13, CDMT21, IT08, KS03d,
Mur06, PSML08, Rah16, SS11a, SV08].
factorable [FH89]. Factories [NLS24].
Factoring [Rón92, Sza06]. Factorization
25
[AAHLT10, Tro15, BGM94]. Factorizations
[BD24, CL05]. Factors
[AS09b, BIT13, BMN13, CL15a, CDK10,
LWY13, LW17b, MP98, Riz02, Tak22,
ZLS08, BH97, CY18, HKKK88, Mit97]. Fail
[MMO20]. Fails [AZ22]. Failures [HMS21].
Fair [AFP+ 18, BILS22, GIM+ 24b, MS21c].
Fairly [OPS21]. Falconer
[IK09, Vin11, XG20]. Families
[BLP21, BKK16, BSS14, Bor10, BCF+ 10,
CLWZ22, CGK+ 19, CLW09, DK10, EFK05,
GZ19, GP08a, GLP+ 12, Ger23, ILM+ 16,
Jev95, KL19b, KM01, KMS12, KM13b,
LÖ05, MZ22, OS16, PMM98, Per16, Ran02,
SG16, TW25, WZ18]. Family
[Ave13, CCT05, FFLP20, LL15, MP22,
MTR14, Pin14, dM07]. Fan [CH06a].
Fan-Out [CH06a]. Fano [dOCHLO21].
Fans [Ber20, CR17b, Sha13]. Far [FGL+ 20].
Farthest [HHLÖ95]. Farthest-Off
[HHLÖ95]. Fast [CGG+ 24, CR23, Dah93,
DM13, EMT15, FH10, GH90b, GRS12,
MP17a, Saw02, Som14, SV11, Car88].
Faster [AFL+ 20, DPR22, Duc21, KP04,
LMSZ19, Ull14, Way01, YZ97]. Fat [GZ19].
Faudree [JO18]. Fault
[AS02, AU91, BCSK07, CFH16, HL10,
PMM98, PL94, SX13, UBHS93].
Fault-Tolerant
[AS02, BCSK07, PMM98, PL94, UBHS93].
Faults [DP96, GV92]. Faulty
[CL91a, DG08]. FCC [EIH18]. FCSR
[XQ06]. Feasible
[GVW06, GS95, KLPS25, LS08]. Feedback
[BBF99, BGR25, BNN90, CPPW13,
ENSZ00, GKI+ 23, KvIL+ 12, LMV25, NY21,
PPR22, Ko88]. Feige [AAMM24]. Fermat
[CW14b, EA11, LY18a, OS11]. Ferrero
[Boy01]. Few
[AFT12, Bal08, BHNP16, BKKZ17, BS16a,
BCF+ 20, CH10, DL19, HT19, HVLP13,
HS06, Hor14, KPP13, KN24, LQ22, NT21,
OPS21, Pad16, SV20, Zam22, Stu88]. Fewer
[AEPT24, BS10a]. Fibonacci [CCT05].
Field [AM21, Che07, HLP+ 23, LS24,
LSW18, MP22, Sch02a, Gor93]. Fields
[BGY20, BGL03, BS90, CZ24, CKP16,
DQW+ 15, IK09, KMP03, KT25b, MWW20,
MP13, Mat19, NvZ15, NW22, NÖ08, QP15,
Rón92, Ros09, Shp13, Shp15, SW21, Vin11,
Vin12, Vin13, WB90, XG20, vzGVZ13,
LW88b, LRN11]. Files [Orl93]. Filling
[FMV22, LSS24]. Fillings [CWYZ10]. Final
[Pic14]. Find [BNRZ23]. Finding
[Age94, BCDF19, BZ11, BIT13, BCKP19,
CdVL11, CKP+ 21, COL10, Dji06, DHJ+ 13,
FO08, FL96, Gut93, HIKT99, Hoà10,
JKiO21, KY12, Kri18, LZ06, LM16, MM96,
MT90, MGC14, NYKY20, PPR22, Riz02,
SS04, SW23a, SW01, SFS09, Wan02a, YZ97,
Zha90]. Finds [GS93a]. Fine
[DL17, DL18c, DL18b, KLS18].
Fine-Grained [KLS18]. Finer
[HKP+ 17c, Lam20]. Finite
[AM07, AMB11, Bab92, BCE10, BBS00,
BFGM15, BGL03, BY08, BS90, CW92,
CZ24, Che07, CW16, CDFR18, CKP16,
DF94, DM13, DQW+ 15, Din06, FPP22,
Gad18, GKM+ 18, GGI07, HN23, HZ21,
HSS25, IK09, JS17, KT25b, KM01, KCL98,
LZ03, LS24, LT11, LSW18, MWW20, Mal15,
MK09, MRR20, MMR06, Mat19, MW20b,
PRS03, Pin14, QP15, RSW05, RS22, Rom06,
Rón92, Ros09, Sca03, Sca05, Sch10, Shp13,
Shp15, SW21, Sza06, Vin11, Vin12, Vin13,
WB90, XG20, YAT16, vzGVZ13, FMRR88,
Jia95, LS89, LW88b, LRN11, Lin89].
Firefighter [CCVZ10, LW10]. Firing
[CDI+ 25, Eri96, GK16, JSZ15, Tar88]. First
[BHLY08, BKS10, BKM13, CH06a, DJW12,
LS17, MGC14, MW20a, Kie88, KPT95].
First-Fit [BHLY08, BKS10, BKM13,
DJW12, MW20a, Kie88, KPT95].
First-Stage [CH06a]. Fit [BHLY08, BKS10,
BKM13, DJW12, MW20a, Kie88, KPT95].
Fitch [SHS23]. Five
[BBF+ 23, CPPT20, CP22, CNG19, DH20c,
DH20b, LSS17, Obr93]. Fixed [AKP+ 22,
26
ARS17, ADKS18, BJKV07, BCDF19, BV10,
CI07, CFK10, CPPW13, DW10, DW11,
Fed06, FJP22, FT20, GRR15, HN15, HT19,
KPT22, KPPW15, LW17a, LSSZ19, PMM98,
PSV08, PPTY22, RSW12, WS96].
Fixed-Parameter [AKP+ 22, BCDF19,
CPPW13, HN15, KPPW15, LSSZ19].
Fixed-Weight [RSW12]. Flag
[Bro11, CN12, KN13, LN17, dM07].
Flammable [Pra13]. Flats [GLJ24]. Flex
[Sch10]. Flip [FKMS20]. Flipping
[GKW19, CGG88, Sak89]. Flips
[BDFP10, GKW19]. Flooding
[ADL13, CMM+ 10]. Floor [Fra10].
Floorplanning [YS95]. Flora [Fra10].
Flow [DM23, Fle00, GS16b, Gün07, IMS05,
KNK93, Kı́P+24, LLW22, LMS19, LMSZ25,
MS21b, NLS24, Ram90, Svi03, TH11].
Flow-Based [NLS24]. Flows
[CLLZ18, CDW07, CL20b, DKLW24,
EdJdVLT18, FZ08, FO00, GR99, Gün07,
HLL+ 21, KR16, Koc98, KK09, LHLZ23,
LLS+ 20, LXZZ08, MS17a, MMO20,
WCLZ15, WYZZ14, ALZ96, YCH97]. FO
[AZ22]. Fold [CH10, JLR20, OS15]. Folder
[Hir11]. Folkman [HRS18, LL15, Lu08].
Forbidden
[AFK12, BGP25, CFP16, DMS21, FXYY14,
FH21, FPS20, FLM+ 16, FW20, FM13, FK21,
HH04, HLS22, HLS24, Hav19, LiO15, Let19,
PSWX24, PP07b, Raz10, ST17a, Tuz08].
Force [FM13]. Forced [dOBMS+ 17].
Forcing [Dan01, GkoKK23, KKS19, KM14,
ST17b, SZ13]. Ford [HS88].
Ford-orderable [HS88]. Forest
[Cha19, CY21, CKN13, HSV23]. Forests
[AT90, BK14, CK14, GLS24, JP25, KMR11,
Tak90, Tak14, vIKLS14]. Form
[Jev95, WS17b, Exo89]. Formal
[ASMF10, BJ91, MP95]. Forms
[BCE+ 00, CD93, CS14]. Formula
[CF17, Han09, NW95]. Formulae
[Cre04, Lla06, PRS02, Sto12]. Formulas
[Bac09, FFV11, FMV25, HS06, MPP17,
MSK93, MNPR17]. Formulation
[CKNZ05]. Formulations
[KPT12, dCST20]. Forward [OS92].
Forwarding [Saa93]. Foundations [BL16].
Four [AS05, HT18b, HMS05, LGS11, LM17,
San96, Vin13]. Four-Variable [Vin13].
Fourier [BBMM09, Car88, DDS16, IK09,
Mal15, Sca03, TQLT13]. FPT
[CLMS22, HW23, KMR+ 23].
FPT-Algorithms [HW23]. FPTASes
[AH21]. Fractals [FHNN18]. Fraction
[KKS10]. Fractional
[ACGT22, ACP22, Bar04, Dro16, DH20c,
EK13, Fis94, Fle00, FO00, GKLT19, HZ10,
HP23, KKN95, KKS10, KKV11, KLP12,
KKK+12, Liu14, PS21, XZ22, CFGG88].
Fractionally [DKLW24, KiK12]. Fractions
[Het14, HKW15]. Fragile [CMvZW16].
Frame [BACG+ 24, FMOS20, Fra95, GP20].
Frameproof [Bla03, SW98]. Frames
[BHJ18, CW16]. Framework [BC23a,
BDK+ 24, Mur06, SB10, Tak22, WW22].
Frameworks
[BSiT15, CW96, CMM+ 24, FSW13, FRW12,
FGKS25, JNiT21, KiT13, NOP12, NOP14,
NSiTW18, SiT15, SST22, Whi88]. Free
[AP18, AAD+ 18, AKP20, AG15, ADKS18,
Ave13, BS10a, BCL+ 23, BFK+ 12, BKP21,
BLM10, BM16, BKKM99, BS10b, BS16c,
BF17, CKL+ 21, CKP13b, Cho94a, CS18c,
CS18b, CGSZ20, CNST24, Cib13, CD16,
CF10, CKOS06, CD14, CR13, CR17a, CL24,
DI22, DK10, DJ11, DPRS10, DNB99,
DLŠ10, DL17, DM17, DL18c, DL18b, EK13,
EMOT16, Eti20, Fer24, FGRZ21, FL96,
FKMS10, GH19, GPvL15, GKL99, HJ18,
Hav19, HHL24, HKW22, HKW15, HP23,
HGY20, HT93, HjK24, IKM99, JW18,
Juk21, KM19a, Kas05, KS08c, Kra18b,
KOT16, LM08, Liu14, MTV08, MM12,
Mak07, MS20, MTR14, MD11, NN22,
NRSS24, OPvL25, OS16, PPR22, PRR02,
Pen12, PT94, RY91, RWWY24, SHS23,
Sch02b, WW18, dFM04, ASS17, BH97,
27
COS97, Pic14, Ram97b, Ram98, Spi95].
Freeness [AKKR08, BBJ+ 21, PR20].
French [Zen90]. Frequencies [Nag10].
frequency [Ray94]. Friendly [Mon15].
Frieze [DKM+ 12]. Frobenius [AOW15].
Front [Kim11]. Fugitive [RT11]. Fuglede
[Zha23]. Fukuda [RC18]. Full
[Din06, FR06, Hyu10, ÖV04, TV03].
Full-Rank [ÖV04, TV03]. Fullerene
[FKS12, Kar20, YQZ09]. Fullerenes
[Gra04, KSS11a]. Fully
[HKL+ 14, HMM+ 21]. Function
[AFH+ 18, APdMOZ23, BD20a, BGS17,
BS23, Cre04, CS21, EFMW18, FI05,
GSWW92, GS13, GJ16, Har19, HKMY22,
Jun12, KT25a, KY21, KG98, LL99, LS09,
Loe10, Lou10, MR04a, MR04b, NW22,
NÖ08, Osh21, Sch02a, Yos19, FV97].
Functionals [GM91, GM93]. Functions
[AH96, Ale10, ABZ15, AL95, AL17, Bac09,
BBK+ 16, BBDK00, BBM24, BSS14, BGS96,
BT18, BB03, BCL+ 18, BBMM09, BFH+ 08,
Bru90, BG19, CCD00, CW92, ÇMP15,
CH15, CK08a, CS18a, CEFY24, CC03,
CH19, DvW18, Dei15, EMRPS14, FO90,
FLM22, FiT14, GSPRM91, GVKSS06,
GSS14, GM91, Gru17, HKR00, HK14,
HR05b, JMS90, KMÖ18, KMT07, KL08,
KCTR13, LMNS10, Lev15, Lla06, Mur06,
NW95, PZ98, STV21, SS02b, TQLT13,
TKMM19, WS19, Yok19, Zun11, dGV05,
GM93, HSLd88, Lin97, Tsa96]. Functors
[DKO24]. fundamental [YH88]. Further
[HVW07, KMR+ 23, Ray94].
Gabriel [BDEK06]. Gain [EHV18]. Gale
[CDV10, Stu88]. Gallai
[BL19a, FGSS24, HM11]. Galois
[KCTR13, LÖ05, Rón92]. Game
[BKR10, BHT16, CCPP14, DEF19, DS05b,
FS05, Fei10, Fra10, FHL13b, GG15, Han19b,
HK16b, JSZ15, KWZ13, PV25, KLW89,
Tar88]. Games [AGQS23, ABS10, AEFT13,
ADHL13, ADH+ 14, BM09, BMS12, Bil03,
BFLM24, Bol90, BHKL08, CDR16,
CGV+ 14, CCNV11, CFG+ 15a, CHMP21,
Eri96, EFKP15, FK98, Gad18, HKSS08,
Jon20, KMN23, Vaz12, HR88]. Gamete
[LGS11]. Gamma [DJKKV23].
Gamma-Vector [DJKKV23]. Gantt
[GW00]. Gap [BCD21, BDG+ 17, FMP17,
GW19, LN24, RY22, Sha20].
Gap-Hamming [RY22]. Gaps
[CL21, HMM09, LR07, Lon21, MS21c, Sul05].
Garden [MM93]. Gates [Hås94]. Gaussian
[CCZ25, Vav89]. Gaussians [RSD17].
Gelfand [LMS19]. Gene [SHS23]. Genera
[iKSZ04]. General [ART14, AKKR08,
AH11, Blo10, Bon91, COL10, CPS08, DS05a,
DSS92, FS09a, FP01, GS95, GK16, LN21,
LWY13, Mar20, MP22, Mur06, PW13, PR20,
WW22, LRN11, BST20, DL18c].
Generalization
[ACM+ 18, BC11, BCC+ 19, CuKŠ07, GG11,
Han09, Kam22, KM05a, SS94, Tod89].
Generalizations
[AMW00, AFP+ 18, BS90, GS13, Pet15].
Generalized
[AB00, AS03, BMNP22, BYHR10, BG24,
BJ24, BAM16, BKM15, DFL+ 25, DHL+ 13,
Fan20, FKS05a, FT05b, Fuk16, GS25, Jan22,
JLD+ 18, Kar92, KY21, KK90, Lee17, Len98,
Lev15, LWW10, LY23, MSD19, MŠT09,
MUWY18, PRS18, Sch92, SL95, TW21,
TW12, Tza08, VV94, FG89, LB09].
Generalizing [LGS11]. Generated
[BFGM15, Shp15, Web08]. Generating
[AMNV18, BBK+ 16, FO90, FLMY09,
GSWW92, GSS14, PR91, Sav90, Saw02].
Generation [AH21, BBJ+ 21, CHM+ 23,
GDVL17, GVW06, Kas05]. Generator
[EA11]. Generators [GMA15]. Generic
[SvM08, iT12]. Generically
[GGLS21, NOP14]. Genetic [GVKSS06].
Genomic [BH13a]. Genus
[AF05, AD96, BELP21, Che94, DHT06,
DEK22, GMTW15, Neu24, RT18, ST10].
Geodesic [Gra04, KvRRS23, Owe11].
28
Geodesics [CM18]. Geodetic
[BDPR18, CPRdS13]. Geometric
[ACLW18, Adr23, AFK+ 22, BNRZ23,
BFLM24, CTU14, CFM+ 09, CS98, DMP07,
DSST13, EMRPS14, FGKS24, GM16,
JDT13, KM21a, LRS23, MP17b, RS16,
SSSU89, ST23, Smo07]. Geometries
[KT24, NO09, NvdP24]. Geometry
[AM07, BST25, BCE10, BC09b, DDS16,
FFie98, KLR22, Nel15, NW22, Onn91, Sis21].
Gessel [Bón09]. Giant
[CL06, FPT22, Kra07]. Girth
[AA10, BGV07, Bal08, BBF+ 23, Cha03,
CH06b, DŠV08, DH20c, DH20b, KP16,
KLMR13, KO06a, Lub90b, PS21, RT24,
WL03, WY10, KKV11]. Given
[AHS01, CGHW22, CL06, CKNV16,
GHM21, GM13, HW15, KW08b, KM94,
LM10, MR04a, MR04b, MS19, RMS01,
Yus24, ZL11, DK89, FGK89]. Glauber
[LM11, RSV+ 14]. Global
[CL11, CPS08, CMM+ 24, GJ20, GK97,
GMR+ 21, NÖ08, Tre04]. Globally
[GJ24, JV25, KM22, MP21]. Go [Che16].
Goethals [Ran02]. Going [FGL+ 20]. Golf
[DTW03]. Gomory
[ACD+ 13, CDD+ 15, NS22]. Gonality
[ADM+ 21, Hen18]. Gons [AHH+ 10, EFF91].
Good [KM25, LCV03, Meh12, TKMM19].
Goodey [Kar20]. Goodness [Mor21, PS20].
Goods [KM25, OPS21]. Goresky
[ACM+ 18, CK11]. Gossiping
[CGP98, DP92, DP96, FP01, FP04, Ser88].
Gowers [BC11]. Gradient [Hor19].
Graham [CM05b, WIS12]. Grained
[KLS18]. Gram [Sim13]. Graph
[AKFM+ 24, AS06, AC14, ALQ+ 24,
AADM18, AM21, AL07, ASS09, AHFM08,
ACFL16, AcRS07, ABL+ 20, BST25,
BNBPR25, BD20a, BDF+ 18, BDK+ 21,
BST14, BCD21, BP10, BGS17, BDD+ 19,
BDJ+ 20, BKP21, BPT91, BELP21, BNR96,
CCH14, CW98, CDM00, Cha03, CR04,
CHJ+ 04, CFG+ 21, CK14, CK99, CSS13,
CNR89, Cho94a, CKP+ 21, CFM94, CL06,
CKNV16, CTW93, CK08c, CDHK16,
CHW10, CD11, DR24, DSS92, DE93, DW22,
DM11, DHKM11, DFK+ 11, DHJ+ 13,
DEJ+ 20, DM18b, DŠV08, DKT22, EGR08,
EG25, EEFH21, EJK+ 09, FO08, FKKL98,
FKK05, FKK07, FH21, FJLS03, FKPR05,
Fin09, Fis94, FG00, FGPS19, FH10, FJ17,
GMP22, GP08a, GKPP18, GM04, GT13,
GPR+ 21, GS00, GLS15, GN08, GH90a,
GKMT17, GKY06, GJ06, GKNU10, GK04,
HK99, HW15, HVLP13, HW24, HS10,
HT18a]. Graph
[Hoà10, HK96, Hof98, HKL+ 21, HLWY23,
HOD22, Jan20, JLD+ 18, JN17, KMR11,
KSS11b, KM23, Kao96, KW13, KPT94,
Kı́P+24, KKS22, KY12, Kor18, KMS08,
KMS12, KM13b, KŠ08b, KM05a, KM11,
KCL98, LW10, LM12, LLS04, LS08, LMP19,
Liu24, LW17b, LR91, MS21b, MS14, Mer99,
MC06, Mra17, Mur06, Naa00, New20, Ost23,
OZ18, PRS+ 23, PY90, PSML08, Rab06,
RD11, RT09, RZ05, Rom06, SS05, ST13,
SL96, Ste07, SWKP10, Wag07, Wan02b,
WS17a, WY10, WW18, YS95, Yus24, Zha09,
Zha11, ZGH+ 23, dCLM13, Bal89, BVW88,
BB97, GM94, HS89a, KW96, MM96, RW89,
SP88, Spi89, Zho88, dH89, DMS21, LB09].
Graph-Based [GKNU10].
Graph-Coloring [HK96].
Graph-Different [KMS08, KMS12].
Graph-Theoretic [KM05a].
Graph-Theoretical [Wag07]. Graph-TSP
[New20]. Graphic [FS09a, GS16b, KMPR14,
PP13, PPV24, Wag18, Che22]. Graphical
[BS24a, BESHS25, CR96, FGP10, MUWY18].
Graphicality [BR17a]. Graphs
[AAHLT10, AG24, AAD+ 18, ARTV12,
AAS22, ABHR24, ABC+ 25, ABS13, AFT12,
AA10, Adl08, AH03, AD11, AKP+ 22, AKZ17,
ABM14, AHKiO22, ADM+ 21, AHH21,
AHDHL22, AZ22, AJM08, AH16, AH96,
AGH14, ABHM00, AFK+ 22, AD96, AFK12,
APdMOZ23, ADO23, ACG94, AKKR08,
29
AaW09, ABC+ 15, AK22a, AGK+ 23,
AFKK23, AK25, AKTZ19, AK24, AHP09,
AGH11, ADL13, AP14, AF19, AFG21,
ABY11, AS07, AS09b, AS14, AG15, APTX24,
ARS21, ACD08, AM06b, AB07, ABHW13,
ASSW21, AE03, BB16, BJKV07, BGG+ 04,
BGMW24, BGV07, Bal08, BCG+ 24,
BHLY08, BS10a, BS15a, BL19a, BCL+ 23,
BC02, BC03, BHRZ14, BJFJ95, BJHY00,
BCS04, BGJW21, BPS07, BF96, BS09,
BBF+ 23, BCC+ 11, BST20, BFP12, BBCZ11,
BDM+ 24, BGM08, BMN24, BTU09, BC09a,
BFGR17, BSKS11, BEL09, BIKY18].
Graphs [BCdMR08, BHLP92, BGL07,
BDPR18, Bev10, BHH96, BG20, BBC+ 23,
BW99, BILL23, BGG+ 20, Blo10, BKK95,
BDJ+ 98, BDFP10, BGP22, BMP13, Bon08,
BZ11, BDEK06, BKM13, BK23, BHT10,
BKTW15, BCL+ 18, BLL+ 15, BDDP24,
BCG22, BCGR24, BIT13, BGS24, BMNS22,
BD24, BDCV98, BL04, BLM10, BM16,
BC09b, BK07, BFH+ 08, BMN13, BMPS21,
BGS23, BS93, BC23a, BKKM99, BCP08,
BN05, BY08, BS10b, BS16c, BF17, CR10,
CdVL11, CHM+ 07, CCOY17, Cai93,
CCVZ10, CDP08, CEHS08, CL15a, CL16,
CTU14, CWY21, CCJS22, Cap03, CKL+ 21,
CDHH14, CW92, CMPS17, CMN25,
CDM04, CL20a, CCH21, CFH23, CHLT24,
CCM+ 23, CLS09, Cha19, CMM20, CFG+ 21,
CDM+ 14, CF08, CL07, CKP13b, CGN+ 06b,
CEP18, Che94, CFGJ06, CEOT15, Che17,
CM24, CD25, CL11, CLLZ18]. Graphs
[CY18, CDI+ 25, CHK10, CLiO18, Cho92a,
Cho94a, CKPS13, CS18c, CS18b, CPPT20,
CGSZ20, CNST24, CHK+ 25, CCP25,
CGK94, CP16a, CH11, CHMP21, CMM+ 10,
CP10a, COL10, COLMS22, CCL+ 06, Con05,
CN12, CDKS21, CF05, CFK10, CFR10,
CF10, CEOR13, CDFR18, CFP19, CFS96,
CKOS06, COS10, CDHK16, CLS15, CD14,
CW09, CR13, CR15, CR17a, CR17b, Cra19,
CR19, CL20b, CY20, CL24, Cre04, CNG19,
CL21, CY03, CLY05a, CLY05b, CLST12,
CDK10, CM14, Dan01, DNS94, DI22,
DOS94, De 24, DLMT21, DKWL20, DPR22,
Dei15, DZ09a, DKRR12, DHT06, DSZ23,
DK02, DK25, DV96, DMP07, Die10, DEE17,
DL12, DD13, Do19, DEK22, DK06, DK10,
DJ11, DX19, DMKŠ08, DHL+ 13, DP15,
DGS96, DF04, DPRS10, DKS18, DNB99,
Dre12, Dro16, Duc21, DFT15]. Graphs
[DP16, DP17, DEW17, DJM+ 18b, DJM+ 24,
DFPT24, DSST13, DMS12, DS23, DŠT08,
DŠV08, DŠ09, DLŠ10, DLS11, DL14, DL17,
DM17, DL18c, DL18b, DH20c, DH20b,
DMN21, DM23, EK13, EIiK08, EKM+ 19,
EFMN08, EMOT16, EP10, EEFH21, EG03,
EM99, EHJ01, EST14, EW19, Eri96,
EJK+09, EHLP11, EO16, EdJdVLT18,
EGG21, EFK18, ELR98, ENSZ00,
FRMPV15, Fan92, FJ09, FKS12, Far09,
FMMO93, FHL+ 13a, FHL+ 14, Fei10, Fel90,
FKMS20, FFie98, FG01, FPS20, FKLW98,
FW02, Fle05, FKLL15, FPR18, FGRZ21,
FJP22, FPS13, FW20, FGP10, FHS14,
FJJ18, FT17, Fra92, FLM+ 95, FL96,
FHLT21, FK18a, FGKS24, FKS05b, FHL13b,
FPS18, FT20, Fue23, FKV21, FP13, FYK00,
Ful14, FK18b, GRR15, GJdL+ 24, GGHP22,
GGLS21, Gao13, GHM21, GCH22, GJ20,
GJ24, GH19, GP08a, GMS00]. Graphs
[GM03, GM05, GS98, GM16, GS03, GKLT19,
GnN06, GKP19, GR17, GMSW25, GK13a,
GB12, GKMS22, GH90b, GHvtHP15,
GPvL15, GHP20, GHV06, Gra07, GL14,
GKR+ 18, GK92, Gui98, GGP24, GKL99,
HMSZ24, HH04, HLS24, HPW09, HLST00,
HRS18, Han19a, HLL+ 21, HST19, HSS19,
HVW07, HN15, HM94, Har18, HM12a,
HHK+ 22, HZ10, HSŠ08, HHHH02, HKL99,
HZ08, HLR92, HLMP11, HvtHLN12, HSS25,
HH05, HHLM20, HHCHL21, HHL24, HRS17,
Hen18, HY10, HK16b, HW24, HIMW24,
HKP+ 17b, HKP+ 17c, HJ25, HL00, HR05a,
Hor19, HKM20, HHH+ 02, HP23, HXZ18,
HGY20, HMS24, HT93, HM12b, HjK24,
HC98, IKM99, JPvL21, Ja10, JT11, JY23,
30
JMSW99, JMSW00, JS12, JL23, JKSW17,
JRT25, JLR+ 17, Jon05, JRS14, Joo15, JN16,
Joo16, JS03, JDT13, JW18, JP25, JMU23,
JSRSW18]. Graphs
[KKL+ 10, KRS11, KR16, KiKK17, KKS19,
KKP11, KLWY21, KMM12, KKP15, KM23,
KNR92, KW92, KN16, KFHR94, Kar20,
KNNW23, KM19a, iKSZ04, iKKKL09,
iKM10, iKO16, KPP13, KNK93, KN22,
KZ04, KMŠ+ 09, KL14, KR04, KM22,
KKVZ24, KM19b, KM02, KV90, KMRR09,
KMS23, KK14b, KMMS21, KW14, KM88,
KS07, KNP05, KZ08, KMV15, KSŠ08,
KM14, Krá04, KST06, KS08c, KSS09,
KSS12, KT99b, KS93, KS02, KPPW15,
KR20, Kri10, KLS10, KS12a, KRS15, KKS17,
Kri18, KMN23, KO06a, KO06b, KOT09,
KO12, KZ18, jKiO20, LS15, LTBL20, LLP24,
Lat23, LC04, LS22, LLM19, LPW+ 13,
LLS13, LiO15, Len98, Let19, Lev15, LM08,
LLY10, LRWZ12, LL14b, LW17a, LHHL18,
LLW22, LL17, LLZ99, LS95b, LS03b, LZ05a,
LC12, Liu14, LRS+ 21, LY23, Liu24, LR04].
Graphs
[LHC90, Lu08, LWY13, LWY18, LZ18b,
LLS+ 20, LMW23, Lub90b, LdCKM18, LM10,
Luk20, LXZZ08, LSSY10, LMSZ25, Lyn94,
MN18, MWWZ20, MMSW23, Mác13, MS17a,
MS17b, MRS19, MS21a, MM93, MT05,
MTV08, MM12, MP14, Mak07, MP94, MS16,
MW14, MPRS22, McC21, MN15, MSS14,
McK19, McL10, MWW94a, Meh12, MMP13,
MP17a, MSZ10, MC12, Mer15, MNN18,
MT03, MŠT09, MP17b, MTR14, Moh99,
Mom13, Mor21, Mot19, MNS14, MvLvL13,
MLS11, NI92, NOO12, NY23, NvdP19,
NP20a, New20, Nie00, Nor11, OC10, Obr93,
OYY13, ORST25, OPvL25, OC19, Oze13,
ONN19, PPR22, Pal12, PRR02, PZ10, PS22,
Pen12, PT14, Per16, Pfe15, Pik03, Pip02,
PT94, Pra13, PP90, Ram90, RWWY24,
Riz02, RN21, RS08, RW19, RT24, RLWY21,
RS15, Sak94, SMR08, SHS23, Sch91a].
Graphs
[Sch92, Sch91b, Sch02b, SS94, SS04, Shp15,
Shu23, Sid18, Sim13, Sli10, SZ94, Sol12,
ST17a, Sta92, Ste10, SZ13, Sud08, SV08,
Suk13, SSR94, Suz10, SB94, TT16, Tak22,
TT91, Tam91, TW19, TT07, TW12, Tót10,
Tuz08, VZ24, Voi07, Wal19, WL02, WL03,
Wan08, WX13, WHW14, WH15, Wan23,
WIS12, Wei19, Wil99, Wol10, WZZ09, Wu09,
WYZZ14, Xu09, XZ22, Yam16, YWWL21,
YQZ09, Yus14, Zak14, ZZ92, Zam21, Zam22,
ZLS08, ZZW13, ZWW23, Zho05, ZN08,
Zho09, ZLWC12, Žit94, dFM04, dKPS13,
o09, sG24, ALZ96, ACS97, BM97, BM94a,
BM94b, BM94c, BFM94, BG88, BH97,
BCLR89, Bon15, BCD97, CET97, CH89,
CK96, COS97, DYL06, FH89, GPS88, GY92,
HS88, Hut88, IS93, IKM+ 92, Jac92, JO95,
Kan08, KKV11, Kie88, KPT95]. graphs
[Kie97, KM06, LM89, MRS89, PS97, Pip89,
PC97, RX88, RS93, Spr94, TA93, Tar88,
TZ97, WGM95, dH89, BM94c, DJM+ 18a].
Gravity [BG12]. Gray
[Lic98, KCTR13, LT01, Sav97, Saw07, WS96].
Greater [FS12a]. Greedy
[DW24, FHK96, Har10, HMS93, KOT16,
Lev09, LRS23, Luc98, WS06]. Grid
[AFK+ 22, ABY11, BHL05, BDvL13, CW98,
CLMS22, CHLZ00, CH06b, DPSW08,
DKSŻ10, HPL13, JPT12, KFHR94,
MMJF03, Sta11, ZZ92, ZGL+ 09].
Grid-Block [MMJF03, ZGL+ 09]. Grids
[AJM08, CDP08, CFP11, DGM12, FKK18,
GPRT11, Lag00, MP08, RX88, SS89].
Griggs [HRS12]. Grigoriev [KM24].
Gröbner [BP09, CP16b, GS93b, RY23].
Grooming
[BCC+ 05, BCG+ 10, CFG+ 09, MLS11].
Grothendieck [FR94, HMSS24]. Ground
[DO08]. Group [ACKM19, AR04, CMN25,
Che93, DF94, DR04, GG11, GLY07, HH01,
Hyu10, LM21, LLL17, Pet13, QP15, RD11,
RKDD13, Yam16, HY89, YH88].
Group-Based [ACKM19].
Group-Labelled [Yam16]. Groups
31
[ABM14, AMNV18, Bab92, BFGM15, CS14,
CDI+ 25, CF09, DM13, Din06, Don24, FLM12,
FFie98, GF08, GGI07, HZ21, JLD+ 18, JS17,
Kas05, KCL98, Lev22, Lub90b, MG19,
MM93, MWW21, Mar09, MR15a, MW20b,
Rón92, Sza06, Zho05, ALZ96, CS89, Jia95].
Growing [BYKKR18, CS12, KS12b].
Growth [ABH+ 11, BG19, GPW09, GPS19,
MW20b, RF12]. Grundy
[BKL+ 22, GSPRM91]. Guaranteed
[GS93a]. Guarantees [AB95, ELMS11,
EH13, GPSS01, GHP20, Fra89]. Guarding
[HK96]. Guess [GSWW92]. Guessing
[BHKL08, GRR15, KMS23]. Gupta
[CCD+ 23].
Hadamard [Mom13, Orr08]. Hadwiger
[EKK+ 15, GHvtHP15, GJWZ23, Pry23,
ST17a]. Häggkvist [ABC+ 23]. Hahn
[BBM09]. Hajnal
[BBT16, BMPS21, NP20b]. Hajós
[BV20, PU95]. Hajós-Type [BV20]. Hales
[Lav16]. Half [BYKKR18, BCC+ 22, Brä10,
DZ09a, Fuk16, iKK11, KS23b]. Half-Balls
[BYKKR18]. Half-Disjoint [iKK11].
Half-Integral [BCC+ 22, DZ09a, Fuk16].
Half-Plane [Brä10, KS23b]. Halfspaces
[LS14]. Halin
[CLS09, CEOT15, CEOT17, CS19]. Hall
[BBK+ 16, BLM+ 22]. Halting [Cai18].
Halved [Lai18]. Hamilton
[AHH21, AK22a, AB18, AF19, APS22, BF12,
BNN90, BSKS11, BY08, CFH23, CF08,
CHTY24, CHW+ 25, CKKO10, CFK10,
CF25, CM14, DKM+ 15, FHLT21, FKT99,
GK13a, KMS12, KS12a, KO06b, LLZ22,
OS13b, RS93, Sta92, ST17b, ZZW13].
Hamiltonian [Zam21, AS06, ABS13, AS02,
dOBMS+ 17, CL91a, CFGJ06, Dvo05, FH94,
FMMO93, FLM+ 95, Gui98, KP06, Kan08,
Kar20, iKO16, LS15, LY21, LQ22, NPSW23,
OZ18, RLWY21, ZZ92].
Hamiltonian-Connected [iKO16].
Hamiltonicity [AFG21, BSKS11, BP10,
CFG+ 21, DMP07, LRWZ12, PS22].
Hamming
[AJM08, AE03, GPS19, LTBL20, LWW10,
LS14, ÖV04, Pol19, RY22, VV94, XG20].
Hanani [PSS09, Sch22]. Hankel
[CHX15, FP99]. Hanoi [Rom06]. Hard
[BDPR18, DGM12, FGKP22, GMRT11,
GLS24, RT24, VVY15, LZZ22]. Hard-Core
[VVY15]. Hardness [AS09a, ACG+ 20,
ACG+ 24, ASS17, BFN20, CH23, GKW19,
GSZ22, GK04, GS20, HN15, ST23, HM20].
Harmonic [Bru90, CW92, FP13, FV97].
Harris [BLM+ 22]. Harvesting [JPS+ 14].
Hash [SG16]. Hashing [DHL+ 02, MNP08].
Hastens [Ram04]. Having [AB07, BL23,
CNG19, DK06, KCL98, LXZZ08]. Hazard
[Juk21]. Hazard-Free [Juk21]. Heat
[BILL23, Hor19]. Heavy
[GNPV20, LRWZ12]. Hedetniemi [TW19].
Height [BMNP22, HKW22, JMW17, Luc98].
Heilbronn [Bar01, Bra05]. Heisenberg
[Don24]. Hellman [CY08, FS01]. Helly
[Ave13, CD16, DS21b, ES25, IN22, MT03].
Helly-Type [DS21b, IN22]. help [GK97].
Helps [CGV+ 14]. Henning [Lic14].
Hereditary [ACFL16, BLL+ 15, BC23a,
CKP+ 21, DOS94, DF10, GS13, HKL+ 21,
HHH+ 02, KN16, LN24, Tuz08]. Hermitian
[BM00, BN01]. Heroes [AAS22].
Heterogeneous [KVZ23, MHLHL91].
Heuristic [MTGK05, BVW88, Fra89].
Heuristics [GS94a, HS89b, KK89]. Hex
[Sta11]. Hexagon [JMN22, Lai18].
Hexagonal [CHLZ00, HM88]. HHD
[DNB99]. HHD-Free [DNB99]. Hidden
[AA05, NYKY20]. Hide [CCNV11].
Hierarchical [Flu24, Sch22]. Hierarchies
[LCV03]. Hierarchy
[BM00, SA90, HSLd88]. High
[BB90, BCHW17, Cha03, CK18, CFDK20,
DDS16, FGKS24, Hen18, HOD22, Lee25,
LCV03, Wan23, Yus14]. High-Dimensional
[DDS16, FGKS24, Lee25]. High-Order
[CFDK20]. Higher
32
[FKT06, KM21a, LMP19, MW19a].
Higher-Dimensional [FKT06]. Highly
[CCD00, CGOvZ21, FM13, GvZ19, HSS25,
KKO16, MW14, Ngu24, PTT16, Wol10].
Highways [DHX99]. Hilbert
[HKW22, Shp22]. Hill [BLS19]. Hilton
[CR19]. HITS [PP12]. Hitting
[AK22a, BST20, CP10a, FLM+ 16, GDVL17,
GKMS22, JP12, JPS+ 14, LMRS17, Tak08].
Hive [TKA18]. Hoc [KP04]. Hoeffding
[SSS95]. Hoffman [AL07, PdCSC21]. Holds
[CD25, Zha23]. Hole
[CtJL01, CCL+ 06, FSW13, RWW88]. Holes
[AS16, BBT16, CS18b, DS23, FRW12,
HjK24, MSS14, ST17a]. Homogeneous
[GPW09, Kim17, KPT20, SV11, JO95].
Homological [JLD+ 18, KM14]. Homology
[BGJW21, Got03, LN17]. Homomorphic
[DF94, DŠV08, KOS16, Zho93].
Homomorphism
[BP17, EST14, HR12a, NT05, Wro20].
Homomorphisms
[AFS12, BDK+ 24, CL15c, Fed01, FHM03,
FHH08, FGZ19, FGRZ21, GRY08, HZ95,
LMS25, MR15a, Zha11]. Homothet [IN22].
Homotopic [Sch91b]. Homotopy
[Dan09, Wro20]. Homotopy-Like [Dan09].
Honeycomb [CHY13]. Hook
[GGMM21, Han09, MPP17, RY91]. Hop
[BHM+ 22, HMP04]. Hop-Constrained
[BHM+ 22, HMP04]. Hopf
[BHM16, FLS10, HM12b]. Horizontal
[DGM12, IM96, SHS23]. Horn [BBM24].
Horton [WW91, Yam20]. Hu [NS22]. Hub
[Yam05]. Huffman [FT05a]. Huge [OS15].
Hull [ACD+ 13, BDPR18, CPRdS13,
DPRS10, GVW06, KN16, SA90, Sen97].
Hulls [MD16]. Hurwitzian [Het14].
Hybridization [KvIL+ 12, vIKL+ 16].
Hyper [Moi08]. Hyper-Kloosterman
[Moi08]. Hyperbolic
[BC03, CD14, FK18a, KM19b].
Hyperbolicity [CCPP14].
Hypercontractivity [Pol19]. Hypercube
[AKS07, AZ25, Ana18, BGM08, Fin09,
GT12, HPS96, HKK+ 09, HL10, Kra18b,
Off08, OV12, Shu23, Sid18, Bal88, Ram97b].
Hypercube-Derived [HPS96].
Hypercube-Like [HL10]. Hypercubes
[AA96, BFPP08, BIKZ05, CL91a, Dvo05,
DG08, EIL25, FM25, GSV12, LLY10, MW08,
Mol11, Spi19, VW09, YCH97, Chu89].
Hyperelliptic [CC03]. Hypergraph
[BBLM16, BCE+ 01, BBM24, CHW+ 25,
CP20a, FJK+ 23, GS25, HL24a, KOT16,
Lu04, NW95, ST20a, Tak08, WW22, YP22].
Hypergraphic [CKP13a]. Hypergraphs
[AKP20, Adl08, AS19, APS22, ADKS18,
AG19, BF12, BBLM13, BV22, BBBZ12,
BTZG24, BG24, BF24, BCCZ11, BP20,
BH22, BL01, BHT16, BK14, BCF+ 20,
CGHW22, CKP13b, dOCHLO19, CFDK20,
CGH+ 21, CM16, CF22, DJKO19, DMS12,
EGM18, FRZ16, FGT11, FY04, FJK+ 19,
FZ22, GP17, GMOV20, GNPV20, Ger24,
GLS20, GLM22, GLP23, GSS15, HPS09,
Han16a, Han16b, Han18, HLM+ 25, HST19,
HT19, HY10, HY15, HWZZ18, HM19, IL25,
JKSY22, JKiO21, Jon05, KLM14, Kha13,
KR23, KZ08, KR15, LZ06, LZ18a, LZ09,
LY18b, LYY21, LWY22, LP19, LLZ22,
MMPPG23, MT03, OS17, OR04, Raz10,
RRS07, SW14, SS04, ST20b, Sha23, Smo07,
SV21, Spi23, Tim08, Yus03, ZKNS20,
CFGG88, HWZZ20, Rya96]. Hypermaps
[dR14]. Hyperoctahedral [Che93].
Hyperplane [RC18]. Hyperplanes
[AA96, AS07]. Hypersurfaces [Gly12].
Hypertrees [CFDK20].
IC [YWWL21]. IC-Planar [YWWL21].
ICCSI [BC17]. ICSI [BC17]. Ideal
[BTW08, BM22, BM25, CG02]. Ideals
[BPEY22, CP16b, GMA15, GGI07,
OPVV14, RY23]. Identical [AE04, PP07a].
Identically [PG06]. Identifiability
[FKV21]. Identifiable [BEN08, TSN04].
Identify [FGP10]. Identifying
33
[BCE+ 01, BHL05, BLL+ 15, CHLZ00, FL22,
Lai05, Muñ05, Sta11]. Identities
[CS94, Doh03, Kap14b, KLMR03, Kla06,
Loe10, Mal89]. Identity [HK11, KY21].
Idleness [BCL+ 18]. Ihara [Dei15]. II
[BM94b, BDM+ 25, CEOT17, DMS08b,
DF10, DL17, EK10, Gao18, GM94, HN23,
Han16a, HKP+ 17b, JLM93, MR04b, MAR23,
MPP17, Mur96b, MRNS17, Sha23, SS02b].
II. [KW96]. IID [Rah16]. III
[BM94c, DL18c, HKP+ 17c, KLW89, KMV15].
IIS [Rya96]. IIS-hypergraphs [Rya96].
ILPs [JLR20]. Image [AF05]. Images
[DS97, KMS24, Kim91]. Imagination
[BKR10]. Imaging [AG18]. Immersion
[BS09, FW20, GPR+ 21].
Immersion-Closed [GPR+ 21].
Immersions [DK14, MW14]. Immune
[Bac09]. Impact [BMRT20]. Imperfection
[GM04]. Implementation [TKMM19].
Implicants [SST08]. Implications
[FiT14, Hay21]. Implicit [KNR92].
Implying [GKY06]. Impossibility
[BGN15, dH89]. Impossible [JSZ15].
Improper [CLiO18, WX13]. Improved
[AYZ04, AMW00, ACG+ 20, ACG+ 24, AS14,
Bac09, BL19b, BDM02, CH23, Che04,
CCDZ23, CNP21, Däu22, Doh03, DJW12,
DS16, DvHT20, ELMS11, Gab05b, GHP20,
HJ18, JNiT21, KKW17, iKK11, KW13,
Khe24, KS07, KT17, KO06a, LLS04, LÖ05,
Lu10, MSZ10, New20, NÖ08, Osh21, Sot15,
Sta11, TW21, Tam88, Tod14, VVY15,
Woe93, dKMP+ 06, dKPS13, LRN11].
Improving [CSS01, FL22]. Imset [XY15].
In-Community [LN21].
Inapproximability [EK05, GSS15, GL17].
Incidence
[AS07, Bal08, CF22, HM12b, IK09, KT25b,
LS16, Mac18, Pip02, RS16, SS08].
Incidences [Tam25]. Include [Pin14].
Inclusion [Doh03, Fér15, KS05].
Inclusion-Exclusion [Doh03, Fér15].
Incomparability [BKM13]. Incomparable
[DJW12]. Incompatibility [HLWY23].
Incomplete [BHH94]. Increasing
[BJFJ95, HSS24, WC12]. Incremental
[DKLW24]. Independence
[ACL+ 06, ASSW21, BNR96, Che24, CD25,
DW22, DMS12, FMMO93, FLMY09, Fox10,
FGKP22, HC98, KM13a, LOW10, RN23,
Swa05, Tót10, SSS95]. Independent [Age94,
AFKK23, AJ25, BLM10, BKKM99, CW98,
CHKW24, CER98, CCG+ 11, CPPT20,
CY21, DM17, DJMV21, FRMPV15, FKS12,
FO08, Fle00, FL96, Für91, GKP24, GS93a,
HST19, HT18b, HT93, IT08, Kir16, LZ06,
OR04, PP07a, Pit23, RSV+ 14, SS04, TT16,
Vse05, Zha90, dBSS25, Bou97, GS89, Sag88].
Independently [PSŠ10]. Index
[BCHW17, FKS05b, FL15, KR15, LW03,
LLW22, LM10, MS21b, Saa93, WH15].
Indicators [DSS12]. Indices [Wag07].
Indifference [SS94]. Individual [HH01].
Indivisible [KM25]. induce [KPT95].
Induced [ABC+ 25, AHJ+ 24, AFK12,
ADO23, AKS08, AS19, AKTZ19, AB07,
BB16, BP89, Che93, CPPT20, CHK+ 25,
CDKS21, CF16, Cor24, CM07, DF02, DS16,
DS23, EIiK08, Fis90a, GP18, GPvL15,
GRS12, HLS22, HLS24, Hua14, Jan05,
JRS14, JN16, Joo16, JW18, JP25, KMM12,
KM19a, jKR21, MST21, McC21, Nag10,
PTT16, Pit23, Tuz08, BM94a].
Induced-Sidorenko [Cor24].
Induced-Universal [AKTZ19].
Inducibility [CSW17]. Inducing [CdV02].
Inequalities [AB95, BCCZ10, BDP19,
BH16, BCH92, CPP23, CdV02, CR96, CL22,
Doh03, DJS12, FR94, FP13, GL14, Kra18b,
LRR21, LMP19, MWW21, SS05, SL95,
TZ19, TZ20, Kah97, LR94]. Inequality
[AF10, Bar95, BL90, CIN18, DDS16, FK25,
IMR14, OV12, RSD17]. Inference
[DM03, SHS23]. Infinite
[BPST22, BCE10, BCCZ10, Bon10, BCF+ 10,
CW92, CMRS24, Dei15, JK24, KLMR18,
KK09, LN21, PT14, Ran02, Śni14, Ste10,
34
SZ13, AHS89, KM06, Wen97]. Infinitesimal
[Dew20, KiT13, SiT15]. Infinity
[BL17a, Ber20]. Influence
[BS23, Che09, CGG88]. Information
[WS17a, KG93]. Ingleton [NvdP18].
Inhomogeneous [FGKS24, McK19].
Injective [BMR+ 10]. Input [RF12].
Input-Output [RF12]. Inputs [SY11].
Insertions [CGHL23].
Insertions/Deletions [CGHL23]. Insights
[MV99]. Instance [PSV08]. Instances
[ASZ02]. Instantaneous [FO00]. Integer
[AOW15, BCCZ10, BDP19, BBCZ11, BP09,
BP12, BCF23, BH93, CS09, CLLZ18, Dan09,
Dow91b, EGG+ 24, FK25, GVW06, Gij05,
GM90, HLL+ 21, HS04, JB22, KYDN09,
KM21b, MD16, MvLvL13, Myu01, NP18,
Onn91, PPU92, She18, Tro15, WCLZ15,
WS17b, Yam07, Dow91a, FKS97, TT89,
UWZ97]. Integer-Valued [CLLZ18].
Integers
[AHP19, AL24, HST19, Han19b, Hav19,
KSY18, KLMR18, MCP25, MW19b, Rya07].
Integrable [CHX15]. Integral
[ABM14, BCC+ 22, Che17, DZ09a, Fuk16,
Jan10, Jev95, MH09]. Integrality
[BB09, CCZ12, DZ09a, GW19, HMM09,
Lon21, dCST20]. Integrity
[BGR25, BEL09]. Interactive
[Bab92, Orl93]. Interchange [Die10, SS00].
Interconnecting [DHX99].
Interconnection [CKN+ 15, Zho09, DM88].
Interference [FKLW98, FW02].
Interference-Minimizing [FKLW98].
Interior [Ave12, DJT15, KT25a].
Interlacing [CDH+ 04, FJZ15].
Interlacings [Die10]. Interleaving
[JCB06, MP98]. Interlocked [CFK19].
Internal [DM03]. Internally [GZ06, MR12].
Internet [BAG03]. Interplay [FHM94].
Interpolation [CW14b, CF17].
Interpretation [CS94, Mun06].
Intersecting [BLP21, BKK16, Bor10,
CLWZ22, CL07, CLW09, GLP+ 12, Ger23,
KŠ08a, KL19b, Luk20, MB18, Spi23, TW25,
WL02, WZ18, ZWW23]. Intersection
[ABS13, AC14, BBC11, BTU09, BKYY23,
Blo10, CH89, Don24, DMN21, FF06, FK25,
GMA15, JSRSW18, KS92, KMW06, Koc98,
KM01, MO22, MSZ10, MvLvL13, Pet13,
PR98, Sha13, Suk13, Mur96a, Mur96b].
Intersections
[FKM13, GDCM20, KS05, ST10].
Intertwines [Bon10, GI97]. Intertwining
[CW14a, HvZ14, LiO23]. Interval
[BNCPR20, BFPP15, CFGJ06, COS10,
DJ11, EST14, EEL09, FHM94, Fer16, FG00,
FSV13, FJJ18, GP99, GP08a, HH05, HR12b,
KV90, KS06, KS02, LC04, LW17a, LHC90,
MN15, Mer15, BG88, Kie88, KW96, MM96,
PS97, Spr94]. Intervals [AK24, BCdMR08,
BEGK22, DK10, Fer16, KJJ04]. Intractable
[CM12a]. Invariant
[CD93, CDHH14, CDR16, Gly12, KLR22,
KKVZ24, LG25, KG93]. Invariants
[BC23b, DEH20]. Inverse
[BILL23, GXY22, LW03, Mal15]. Inversion
[CGG+ 16, Mal15]. Invertibility
[APS+ 24, Con89]. Invertible [GK16].
Inverting [SS02b]. Involutions
[AAHLT10]. Involutory [TKA18].
Involving [HZ21, HL24b, LL21, SWR12].
Irrational [Köp07, YP22]. Irreducible
[RMS01, vzGVZ13, BIKY18]. irredundance
[BG88]. Irreflexive [FHL+ 14]. Irregular
[AT90, CFS96]. Irregularity
[BBLM16, KKP11, MP14, Nie00, o09]. Ising
[COLMS22, GGHP22, HLP+ 23]. Islands
[EO16]. Isogenies [BT18]. Isolating
[PTT16]. Isometric
[BGM08, EGG21, FHJV17, Mol11].
Isometry [Hyu10]. Isomorph [Kas05].
Isomorph-Free [Kas05]. Isomorphic
[AAFL06, BR20, Con05, GJXZ20, GJK+ 23,
dH89]. Isomorphism
[Che94, FKKL98, KKVZ24, Neu24].
Isomorphism-Invariant [KKVZ24].
Isoperimetric
35
[BL90, HLST00, Kah97, KW14, Lev15].
Isostatic [FSW13]. Issues [BAG03, Nas14].
Item [CCG+ 00]. Iterated
[Fra10, Zhu18, Mal89]. Iterating
[Lic98, LT01]. Iterative [SFS09]. IV
[BFM94, HKP+ 17d]. IX [SSS24].
J [GM93]. Jackson [BBM09]. Jeu [Śni14].
Jewett [Lav16]. Job [GPSS01, JSOS03].
Job-Shop [GPSS01]. Jobs [Jan10, PP07a].
Jogs [TH90]. Johnson
[Etz96b, RD11, SG16]. Johnson-type
[SG16]. Join [Rea15]. Joins
[ACP22, Bar04, BK07, SS25, WY20]. Joint
[AK22b, EMT15, SiT15]. Joints [Qui10].
Jordan [vBEM17]. Judicious [LSSZ19].
Jump
[BC95, KMT07, Mur06, ST07, Shi12, Sza08].
Jumps [HLR13]. Just [MR15b].
Kac [TW12]. Kahn [PV24]. Kaiser
[CCO+ 13]. Kakeya [LSW18, MWW20].
Kalai [PV24, Tod14]. Kannan [DKM+ 12].
Karakhanyan [BL09]. Katona [Buk12].
Kazhdan [FMV25, GXY22]. Kernel
[BJS22, FSV13, GLSS16, JPvL21, KL19a,
PRS18]. Kernelization [ALM+ 18, BJK13,
BJK14, CFG+ 21, FHNN18, FLM+ 16, FG21,
JP18, KKS22, Kra18a]. Kernels [BFRS16,
EKM+ 19, GSPRM91, GSL98, GPST15,
GPR+ 21, Hed08, HKP22, KMR+ 23]. Kerov
[Śni14]. Key [FGPS20, GLY07].
Khintchine [DDS16]. KillerQu’est
[KvIL+ 12]. KillerQu’est-ce [KvIL+ 12].
Killing [KM21b]. Kimura [MRV17, Vod21].
Kimura-3 [MRV17]. Kind [MGC14, QD14].
Kinds [HMZ21]. Kinetic [KvRRS23].
Kinetically [Mar20]. Kings [SS91].
Kissing [DOPP24, KKW17, MSD19]. Kite
[LRS+ 21]. Kite-Linked [LRS+ 21]. KKM
[AFP+ 18]. KKM-type [AFP+ 18]. Klapper
[CK11, ACM+ 18, Shp10]. Klein
[iKKKL09, iKMN09, RS16]. Kleitman
[Tod14]. Kloosterman [Moi08]. Knapsack
[DKMS17, DKLW24, KSF19, LMNS10,
SL95, Yam07, Yos19]. Knee [Lei94]. Kneser
[CMSM+ 18, EJK+ 09, FK18b, HPW09,
Hui23]. Kneser-Type [Hui23]. Knock
[Lei94]. Knock-Knee [Lei94]. Knowledge
[DF94]. Known [CPS08]. Knuth [Śni14].
Ko [DT16, DK16, MS14]. Komlós
[HLT19, Kun23]. Konig [DGHS25]. Kotzig
[CuKŠ07]. Kruskal [Buk12]. Krylov
[BGL03]. Kühn [MMS17].
L [BL17a]. L-Infinity [BL17a]. Label
[BBC+ 19a, BKS09]. Labeled [Ald22, BJS21,
CX08, CFJ11, GM03, Khe24, MS16].
Labeling [ABR05, AKTZ19, BBC+ 19a,
BGP22, CKNZ05, DSZ05, GP08a, GMS00,
JPT12, JSRSW18, Kan08, Kim91, LZ05a,
Meh12, WL03, ZLWC12, CK96]. Labelings
[BJKV07, GM05, Gra07, GK92, KST06,
Lag00, LZ05b, MMP13, HRS12]. Labelled
[Ald90, Yam16]. Labelling
[GY92, Sak94, Zho05]. Labellings
[BMR+ 10, EJK+ 09, GJ06, KŠ08b, FGK89].
Labels [EHZ24]. Laced [Sim13]. Ladders
[GJdL+ 24]. Lagrangian [YP22]. Laguerre
[FZ88]. Landscape [EG25]. Languages
[CHM+ 23, ETT13, FKL93]. Laplacian
[BMV92, CFM94, CL15b, GM94, HRS17,
Iri16, LMP19, Ost23]. Laplacians
[CDH+ 04, JLD+ 18, Ste07, TH11]. Large
[AA10, AKZ17, AHH+ 10, AHDHL22,
ADO23, AKS08, AS07, AS16, BBC+ 19a,
BFK+ 12, dOBMS+ 17, BW02, CCJS22,
Che07, CKP+ 21, CP10b, CDKS21, Cra19,
CL24, DLMT21, Dro16, DM17, FG14,
FGKS25, FKP15, FM13, GJdL+ 24, GP18,
GJ12, HPS09, HS04, KL19b, Kha13, KZ04,
Kim17, KPT20, KST06, KO06a, LLM19,
Lee17, LP21b, LL21, MP08, MNS14, Ngu24,
PPR22, RT24, SS04, Sha20, SZ13, Ste22,
Sul05, TW25, WH15, Wan23, Yam20, EH91,
KKV11, RCS88, WW91, RX88].
Large-Girth [AA10]. Larger [KMP03].
Largest [Ald22, GW99, Iri16, Khe24,
36
KW08b, KM19b, SST08]. Lariat [DvW18].
Lassos [HK15]. Last [JZ05, KKS10].
Latency [LRTW11]. Latin
[BCM+ 12, MW08, WLD09]. Lattice
[Ave12, BHE05, BH16, BT96, BS16a, BS16b,
Can93, CP24, CL90, DD15, DMN12, EIH18,
FGPS20, FL00, FXZ23, Got03, HST22,
HKW22, KNK93, KT17, KŠ08b, KS03d,
MGC14, MW19a, NT12, NDB07, OPVV14,
Onn91, Rea08, SFS09, Tsu23]. Lattice-Free
[HKW22]. Lattice-Simplex [FL00].
Lattice-Width [DMN12]. Lattices
[ADL+ 09, ABH+ 11, BFGM15, CGG17,
CCGG18, EGG+ 24, EHV18, FM11, GJ08,
GV21, KL08, Lec90, MPSV21, NDB07,
NS16, RSD17, Sch09, WZ08, DSW90].
Laurent [CHX15, KM24]. Law
[AZ22, CK91, Ja10]. Lawler [GW00]. Layer
[Bah23, GS95, Lei94]. Layer-Rainbow
[Bah23]. Layered [DEJ+ 20, IM96]. Layers
[DM18b]. Laying [HLR92]. Layouts
[GSV12, KLN91, KS02, HP97, Pat88]. Lazy
[JJL23, RT11]. LBFS [COS10]. Leading
[CDR16]. Leads [FS12a, Ja10]. Leaf
[Ald22, Alt89, Khe24, vIM18, HS97].
Leaf-Labeled [Ald22, Khe24].
Leaf-Reconstructibility [vIM18]. Leakage
[AEFT13]. Learning [AA05, BBS00]. Lease
[LPSR12]. Least
[AG24, ARTV12, BBF+ 23, CPPT20, CF25,
DŠV08, DH20b, HK16b, KM25]. Leaves
[AFG+ 09, BKKZ17, Bon08, BZ11, CWY00,
KW91]. Lecture [BBK+ 16]. Lee [Špa07].
Lee-Type [Špa07]. Left [Cor24, DKO24].
Left-Cut-Percolation [Cor24]. Lehman
[AFG+ 16]. Lekkerkerker [LM16]. Leman
[FKV21, GGP24, KN22]. Lemma
[BKTW15, BK17, CS18a, DKM+ 12,
DEMT22, FPST06, MY24, NT12, Peg14].
Lempel [CI07]. Length
[BDL21, BZ23, BH20, CCD00, CGH+ 15,
CK24, CPPT20, EK10, FJ09, Han09, HT19,
Hed08, HY12, KW13, KS03d, NLJM21,
SS09, Ste22, TSN04, sG24, vD11, BFGR17,
DL89b, HS97, Tas97]. Lengths
[CHP+ 90, GS94a, GGMM21, GKPP18, JA16,
KRS11, KJJ04, MN18, PY90, SW99, Tan21].
Lens [BNRZ23]. Lenses [ERSZ22]. Letter
[AFK+ 22]. Level [AYZ04, ACF18].
Levelness [HKT20]. Levine [AFKK23].
LexBFS [BCHP08, HH05]. Lexicographic
[BBM09]. Lexicographically [KRR16]. Li
[RY23]. Liar [DS05b]. Lie [ADL+ 09].
Lifetime [BNRT17]. Lift [AT16].
Lift-and-Project [AT16]. Lifting
[BDP19, BK12]. Liftings [SL95]. Lifts
[ACKM19, CF08, FT12, GS16b]. Light
[BT22, DS06, ES11, ENS15, Sol12]. Like
[BHM+ 22, Dan09, HL10, EIJ+ 12].
Likelihood [CFKK17, SS02b]. Limit
[BK11, CP10b, GK25, WW91]. Limited
[BGM22, OR04, SSS95]. Limiting
[Gar92, RJS93]. Limits [Liu24]. Line
[AE04, BD20b, BKS10, CvBdJdVK22,
CH11, CR17b, CMM+ 24, Gab05a,
GSPRM91, GKM+ 18, GKL99, HT90, HV00,
KFHR94, KT99a, Kap14a, KPT94, McD15,
MZ22, MT03, Sch91b, SZ24, Woe93, BCP08,
CKPS13, Con10, Fra89, KPT95, MSS14].
Line-Polar [CH11]. Linear
[AGQS23, AD96, AL24, BB13, BNMN92,
Bar02, BZ04, BBCZ11, BJL+ 24, BCOC+ 25,
BL17a, BHH96, BGS96, BP09, BKG99,
Boy96, BGS24, BCHP08, BM13, BP25,
CD93, CS14, CdMR12, CKNZ05, Che94,
CGHL23, CKOS06, DDJ+ 21, Dji06, DHJ+ 13,
EGM18, FR99, FM11, Fio06, GCH22,
GPST15, GGMM21, GPR+ 21, GH90a,
GMS15, Han98, HKL99, HvtHLN12, HK05,
HTS18, IL25, JSOS03, JLR20, JMW17,
JP25, KK24, KPT22, KMP03, KK90, LLP24,
LW17a, LL15, LM16, LWW10, MG19, MO22,
MN15, Mer15, MNN18, Moh99, Naa00,
PS17, PSZ24, Pon20, PR91, Ram98, RS15,
San96, She18, ST07, Sis21, SY11, Spe08,
Sta92, TRV03, Ten09, Wan02a, WWKY11,
Wen97, Wu09, Yam16, o09, HSLd88, IS93,
LM89, Mou94, KG93]. Linear-Algebraic
37
[BP25]. Linear-Complexity [BZ04].
Linear-Interval [Mer15]. Linear-Time
[Che94, Dji06, DHJ+ 13, HKL99, LM16,
MN15, MNN18]. linearity [Kie88].
Linearized [Wal19]. Linearly [JNiT21].
Lines [Buk16, KT19, PV22, Pay17, SW04,
Vin07, Yu17]. Linkage [GST23]. Linkages
[BP10]. Linked
[GJ24, GKY06, JV25, KY12, LRS+ 21, Pfe15].
Linking [Pip06, IP91]. Links
[CDP94, DEH20, MMO20, MAR23]. List
[BSY21, CEHS08, CGSZ20, CR17a, DSZ05,
DŠT08, DH20b, EST14, FHKM03, FHH08,
FKS05a, GJWZ23, GMOW21, HLS22,
HLS24, HM11, KZ08, RR03, Saw07, Tak08].
List- [HLS22]. List-3-Coloring [HLS24].
List-Coloring [CR17a, DŠT08].
List-Decoding [RR03]. Listen [MP04].
Listing [CGMV19, PRS98]. Lists [FKS03].
Little [MR15b]. Littlewood
[BI13, LR94, TKA18]. Liu [HL92]. LKS
[HKP+ 17b, HKP+ 17c]. LLL [BGW20].
Load [AE04, HMP97]. Loading
[Däu22, Myu01, SSW98, Sku16]. Local
[Ath14, BJFJ95, BYR05, BGJ+ 12, BFZ25,
CER98, CL20a, CCGG18, CSS13, CL11,
CKPS13, DFG+ 21, DSS12, DFHT04, EH13,
FPS20, GK02, IKK06, JS03, KW08a, Lev09,
Peg14, Roz19, Špa07, Tre04].
Local-Optimality [EH13]. Local/Global
[CL11]. Locality
[BMRT20, HSV23, MNP08]. Localization
[ASMF10]. Localized [APS22, LSO03].
Locally [BK11, BY08, BDK+ 24, DEW17,
HW17a, iKM10, Kri18, Lub90b, MG19,
MT20, Sol06, KS88]. Locating
[Ber07, MMPS10]. Location
[AYZ04, BB09, CCZ12, CFH16, KVZ23,
RS10, Tam91, Yam05, HM88, Tam88].
Locked [ZK11]. Loebl
[HKP+ 17a, HKP+ 17b, HKP+ 17c, HKP+ 17d].
Log [AAMM24, GMTW15, CL22].
LOG-Brunn [CL22]. Log-Concave
[AAMM24]. Log-Concavity [GMTW15].
Logarithmic [GV92, GIM+ 24b, KW90].
logarithms [Gor93]. Logic [Fer16].
Lollipop [DvW18]. Lonely [CKdAHdF13].
Long [ABBB24, AB05, BBC+ 19b, BBT16,
DJW12, EMM14, FM25, FG14, HHK+ 22,
HLL+ 25, HjK24, JY23, KW08a, KS23a,
LLS+ 20, NT05, Ste00, ZWW23, Kar89].
Longest [BM14, BH20, CGH+ 21, EFMN08,
FJ09, FGSS24, Gut93, KW13, LMM21,
MC12, RS14, Zam22]. Look [CF10].
Look-Ahead [CF10]. Loop [BH13b, HJ94].
Loops [HHCHL21]. Loose
[dOBMS+ 17, CM14, OS17, OC19]. Loss
[FS12a]. Lossless [EN22]. Lossy [EKM+ 19].
Lot [DW10, DW11, vWW94]. Lot-Sizing
[DW10, DW11, vWW94]. Lotteries
[KMR95]. Lovász
[KG98, CEOT15, Cre04, LS05]. Low
[CF09, DK89, ES11, GS20, JJiT14, MR15a,
SBD+ 19, Tót08]. Low-Density [CF09].
Low-Dimensional [MR15a, SBD+ 19].
Low-Distortion [SBD+ 19]. Low-Rank
[JJiT14]. Lower
[Bar01, BGJ+ 12, BJK14, Cap03, CKL+ 21,
Chi23, DSZ05, DHUZ01, DMS12, EMRPS14,
FS09a, FP01, FP04, FHNN18, FLL10, Fra95,
FXZ23, GY23, HBDS23, HP21, JWF05,
KKW17, Khe24, KL92, KM95, KW14, KSS09,
Kun23, KOP+ 21, Lab13, Lei94, LN24, LY10,
Luc03, MNP08, Nao91, NW95, OS92, PVY22,
PP90, ST13, SS18b, Swa05, Tsa96, XSR11,
YAT16, Zuc92, dKPS13, Car88, Sar97].
Lower-Diameter [Cap03]. Lozenge
[Lai18]. LP [CKP13a, CQX20, GW19].
Lusztig [FMV25, GXY22]. Lyapunov
[GM93, GM91]. Lying [BER25]. Lyndon
[KRR16, RMS01].
Macaulay
[Bro11, BCW96, CN12, DDL20, PPTY22].
Machine [CMSV17, GQS+ 02, HV00, MV18].
Machines
[AE04, ELSS17, JMS90, SS02a, SSS13].
MacWilliams [Kap14b]. Made
38
HMS21, HK13, HOD22, IKK+ 22, JRS14,
[AH21, GLS24, PR98]. Magic
JN16, Joo16, JP06b, Kam17, Kam19,
[Gra07, OS13a]. Mahonian [IKZ08]. Main
Kam25, KMM12, Kav24, Kav25, KY18,
[HKP+ 17d, MLMR23]. Maiorana
[TKMM19]. Majorities [EGMR20, Lec90].
KMW24, Kha13, Kla06, KSS09, KO06b,
Majority [AB94, EGMR20, Lon21, WS12].
LRT08, LWY18, LY18b, LYY21, LWY22,
Majorization [Mus21, Ste07]. Maker
LR91, MMSW23, Mak07, Nas14, OC10,
[CFG+ 15a, CHMP21, Han19b]. Makespan
Pip02, Tak22, WY23, dCLM13, Pit89, RS93].
[JSOS03, Svi03]. Making
Matchoid [HW23]. Matchstick [LS22].
[BIKY18, CKMU14]. Management
Math [GM93]. mathematical [SU89].
[Car09, GLY07]. Manhattan [CDF08].
Matrices [AK22b, ADV24, AM06a, Bal08,
Manifolds [Mur10]. Many
BS95a, BK17, CP10b, EM20, FHK96, Gij05,
[AH16, AFG+ 09, BM07, BMV22, Bon08,
GK16, HN23, HHL24, IM96, IT09, JJiT14,
BZ11, BCG22, CWY00, CPS08, GKW19,
JiT22, KS05, KM21b, Kun23, LL14a, MP22,
HM12a, KKSvL20, KR23, KW91, Let19,
MW19b, Mon15, Ngu13, Nis25, OPR12,
Luo23, MPŠ08, Mon15, NvdP18, OPS21].
Orr08, OW22a, PSWX24, Vin12, dLL09,
Many-Visits [BMV22]. Map
BG91, DK89, KP06, Spi95]. Matrix
[KCTR13, QP15]. Mappings
[BM15, BR17b, CF22, EMT15, FLM+ 18,
GWZ18, HS22, Iri16, KK90, LS17, LSO03,
[Fed06, WC12, DS97]. Maps
[AL17, BC94, CMS09, Fel14, GW99, HMS24, MW20b, OPVV14, Som14, Tro15, WS17b].
iKX20, MAR22, MAR23, BT97]. Marching Matroid
[AMEP24, BPWX13, BKK16, BKK21,
[Che16]. Marginals [FGP10]. Marked
BKYY23, BLMA+ 08, BCF23, CKY24, FF06,
[APdMOZ23, FFLP20, JS14, Rea25].
FKM13, GMA15, GGW06, Hli18, HKMY22,
Market [BKK21, Ete22, Vaz13]. Markets
HN20, KT14, Kam17, Kam19, Kam22,
[BBKS23, CDV10]. Markov
Kam25, Kas08, KiT13, KS03b, LMNS10,
[ART14, AK22b, BK90, EMT15, HH92,
MO22, May08, Onn03, Oxl19, PVS22, Sza08,
MP13, RS22, SV11, Win16]. Markovian
Yam16, dGNS13, Mur96a, Mur96b].
[CMM+ 10]. Marriage
[EMM14, GSZ22, HW17a, PSV08]. Mars
Matroid-Based [dGNS13]. Matroidal
[MTGK05]. Mass [DK22]. Master
[Sha13, Yok19]. Matroids
[DRW98]. Matched [SV08].
[BBJ+ 21, BSY21, BS24b, Ber20, Bon10,
BL23, BC95, BST23, BH13b, BRS09, CW14a,
Matched-Factor [SV08]. Matching
Che22, Che24, CKP22, CDMO16, CMvZW16,
[ABC+ 25, ABFRV24, BH22, CGHW22,
CDHZ12, CCDZ23, CS91, CKY24, DSS12,
CGOvZ21, DD15, DM88, FMV25, FMOS20,
ELMS11, Fin09, FJ17, GPP04, GH90b,
FGLS18, FM24b, GXY22, GHW05, GH06,
GL95, GMPZ15, Han16b, KMR11, KT14,
GZ06, GLJ24, GvZ17, GvZ19, Gra91,
Kam22, KMS98, LdCKM18, LLZ22, MS21b, GPW13, GS16b, GV21, HKL11, HKK24,
MNN18, NH91, Tak14, VW09, Wal19, WZ08, HvZ14, HN20, Jan05, JKiO21, Kap14a,
Zha99, ZZW13, BC88a, Hef97]. Matchings
KBE+ 05, Kot13, KRZ21, KS23b, KMPR14,
MWvZ11, MR12, Nel15, NvZ15, NvdP18,
[AKZ17, ACG94, ABY11, ARS23, BTZG24,
BBCZ11, Can93, CZ25, CL11, Che16, CY18, NN22, Ngu10, OS22, OW22b, PG06, PP13,
CDKS21, CHK17, CFKP22, DJKP09, DM19, PPV24, Sno13, Tak14, Tak22, iT12, Wag18,
Wag21, Web08, Wil05, dM07, CH89, Whi88].
FM25, FJJ18, FKT99, FKM13, GMP22,
matter [CHO+ 89]. Matters [KPT12].
GLM22, GLP23, HPS09, Han16a, Han16b,
Mattson [BR19]. Max [ADKS18, CKL+ 21,
Han18, HLM+ 25, HKP01, Har18, HR02,
39
COLMS22, ELvS11, FiT14, Gün07, HSZ13,
HR12b, KSS12, LMV25, Nis25, PS17, Sot15,
SS00, Fuj97, Hef97, AHS01, BHPZ25].
Max-Conflict-Free [ADKS18]. Max-Cut
[CKL+ 21, Sot15]. Max-Flow [Gün07].
Max-min [ELvS11]. Max-Plus [Nis25].
Max-Product [PS17]. Maxima [BNMN92].
Maximal [Ave13, BGG+ 04, BKS09, CER98,
CP20a, CD16, CGMV19, Dji06, DSW90,
Für91, GPS19, HKP01, HL24a, HT93,
KW08a, Kir16, Kra18b, MD11, Muñ05,
RRW22, Sza06, TSN04, GS89]. Maximin
[ARS95]. Maximization
[DKLW24, DW24, HKMY22, ILM20, KT99a,
KSF19, Osh21, FKS97]. Maximize [Car09].
Maximizing
[AAH14, BNRT17, CvBdJdVK22, CKNV16,
HIKT99, Kas03, KL08, LMNS10, Yos19].
Maximum [AD11, AGG+ 24, ANS16, AS14,
ASSW21, BB16, BB13, BLP21, BP15,
BHL+ 15, BPSS20, BHH96, BLO+ 22, BW02,
BLM10, CCD00, CCJS22, CMPS17,
CFKK17, CKP13b, CDHZ12, CPPT20,
Cib13, CM07, CR19, CL24, CKY24, DSST13,
DK14, EJ01, Fei04, FO08, FvIKS15, FGP10,
FT20, FTS24, GP18, GL95, GRS12, GY23,
HJ18, HZ10, HRS17, HV00, Hua14, JT11,
Joo16, Kan08, KSS11b, Kav24, KL14,
KW08b, KY12, KLN10, KSŠ08, KL08,
KMPR14, LS03a, LRTW11, LSL92, Luc03,
Mak07, MMP13, MNN18, MS19, Oze13,
PS21, PSZ24, Pon20, SY11, SS02b, Suz10,
VZ24, WH15, XQ06, Zak14, Zeh17, GW94].
Maximum-Cardinality [MNN18].
Maximum-Length [CCD00].
Maximum-Weight [CDHZ12].
Maxmaxflow [RS15]. MaxMinSum
[DM18a]. McFarland [TKMM19]. MDS
[BHTK+ 21]. Mean [AGQS23, HH92].
Means [Kra18b, LRR14]. Measurable
[GL15]. Measure [AGQS23, TW25].
measurement [FMRR88]. measurements
[LS89]. Measures [JK24, Śni14].
Mechanisms [HLR92, KV25]. Medial
[Kim91]. Median [BBC11, BH13a, BK07,
CL11, DHUZ01, DZ01, IKM99, MP95].
Medians [BC02, Lec90]. Meet [Fra92].
Meets [Lev09]. Mélange [DS21b]. Melas
[VV94]. Membership [BM22, BM25].
Memoryless [BBFP09]. Menger
[AHJ+ 24, BK19]. Menger-Type [AHJ+ 24].
Mergings [Han19a]. Meromorphic [Lla06].
Mersenne [EA11]. Mesh [CDP94].
Mesh-Connected [CDP94]. Message
[FKPR05, KPR10, MT11]. Meta [CCT05].
Meta-Fibonacci [CCT05]. Metabolism
[WDSH21]. Method [BM11, CP10a,
MRR20, MdCW16, Ros09, Tak08].
Methods
[AT16, DS05a, DA10, GKLT19, LZ06].
Metric [BDF+ 18, BFGR17, BMV22,
BFKT24, BDG+ 17, BR17b, BR19, CHM+ 07,
CKNZ05, CV07, COHK21, DM11, GKI+ 23,
Gao15, GRSZ23, LLMT24, PSZ24, SS11a,
Sol12, XG20, Ste88, Win88]. Metrics
[Ban90, BS09, BHM+ 22, Dah93, HMM09,
SP88]. Meyniel [DFK+ 23]. Midpoints
[EFF91, HN25]. Migration [JK19]. MILP
[Jan10]. Min [Cal13, CMSV17, FiT14,
Gün07, HM94, HR12b, HHMR20, KSS12,
LMV25, SS00, Vse05, ELvS11, Fuj97, Hef97].
Min-Cut [Gün07]. Min-Max
[FiT14, HR12b, KSS12, SS00, Fuj97, Hef97].
Min-Orderable [HHMR20]. Min-Power
[Cal13]. Min-Sum [CMSV17]. Min-Wise
[Vse05]. Minconvex [AS09b]. Minima
[LL14a]. Minimal [AKFG+ 25, ABZ15,
ABNR22, BNN90, BCCZ10, BDP19, BKS09,
BBC+ 23, BB03, BCG22, BC23a, CY12,
DDL20, Gab05a, GDVL17, GMA15, GH90a,
HRS18, HTV05, HK15, KLMN14, KRR16,
LPS18, MLP24, Mus21, Oba25, RS08,
Saw07, SL95, Sis21, Tak08, Zeh17, Zhe16].
Minimal-Time [Gab05a]. Minimally
[AG15, OW22b, Ste10]. Minimax
[HKST03, Ram90]. Minimization [BDvL13,
FI05, GS13, JSOS03, Svi03, CNR89].
minimize [DL89b]. Minimized [FT05a].
40
Minimizers [BACG+ 24, GP20].
Minimizing [Alo13, AE03, BYKKR18,
CCH21, CKK+ 04, CFG+ 09, ELSS17,
FKLW98, HRS17, HQ03, HV00]. Minimum
[AG24, ABHR24, BGV07, BLP21, BJHY03,
BHL05, BBRT23, BPSS20, BBC+ 23, Bon08,
BS15b, BL17b, BCC+ 22, CCJS22, CR04,
CtJL01, CQX20, CH01, CL13, CF09, CF25,
CDK10, Das99, DLMT21, Dro16, DH20a,
ENSZ00, FKK21, FJ17, FPS18, FK18b,
FZ22, GV92, GKY06, GP91, GÖ12, GSS15,
GRY08, HIKT99, HPS09, HRS18, HM94,
HR12a, HK16b, Hng22, HK93, HOD22,
IMS05, KKL+ 10, KN16, iKX20, KS05,
KKM94, KP95, LRT08, Li17, LL17, Lon21,
NLJM21, OC19, Pin08, Ram04, SS11a,
SMNF09, Spi23, Ste22, Str20, UBHS93,
WY20, XGG15, Yus14, ZN08, BBM90].
Minimum-Cost [CL13]. Minimum-Time
[KP95]. Minimum-Weight
[FPS18, BBM90]. Minkowski
[AF10, CIN18, CL22, DMN12, GS93b, LS06,
OV12, SS09, Tsu23]. Minor
[BFM06, BJS22, CDMO16, CNP21, DHJ+ 13,
DEJ+ 20, EMOT16, FGRZ21, HKSS08, HN20,
JW18, KMPR14, MR12, Per16, BM94c].
Minor-Closed
[BJS22, DEJ+ 20, HN20, Per16]. Minority
[BM25]. Minors
[AP18, AFH+ 18, BST20, BL23, BJS21,
Che22, CHK+ 25, CFP16, DDJ+ 21, EW19,
FKPR05, FHJV17, FGT11, FLM+ 16, Fox10,
GMA15, GT13, HW24, iKMN09, KM14,
KNZ14, LiO23, NW22, SZ13]. Minrank
[CH23]. Minsquare [Mur06]. Minus
[Gly10]. Mirror [CL11]. Misère [KLW89].
Mixed [BJFJ95, BH13a, CWYZ10, IM96,
IT09, RV99, SW23a, GJW16]. Mixing
[AK22b, BPS18, BP17, CDW07, EMT15,
KS02, MS24, RS22, SYKY18, Win16,
GKRS15]. Mixture [MM15]. Mixtures
[MM15, Sul12]. MMSNP [BCF12]. Mobile
[BNRT17]. Möbius [CFM+ 09, JM97, Lin97].
Mod [GVW06, LL14b, LHHL18]. Mod-
[GVW06]. Model
[ART14, AFG21, BMRT20, CHZ04,
ELMS11, FGP10, GGHP22, GMRT11,
GKNU10, HLP+ 23, HL10, HKMY22, LN21,
LNNW95, MSZ10, SW10, TKA18, Vaz13,
VVY15, Vod21, GKRS15, SU89]. Models
[BDT17, BGG+ 20, Che24, Fer24, FTS24,
Mar20, MUWY18, WDSH21, Zho09, Bie88].
Moderate [Lev22]. Modes [Bon91].
Modification [ASS17]. Modifications
[LSO03]. Modifying [TKMM19]. Modular
[BCdMR08, EHV18, Kap14a, OW22a,
PSWX24, Yam05]. Modules
[CCNP24, HMSZ24]. Modulo
[CLLZ18, FGRZ21, HLL+ 21, MS16]. Molien
[ACM11]. Moment [BMM20]. Moments
[Bar95, ERS19]. Mömke [New20]. Monadic
[KZ18]. Money [KV25]. Monochromatic
[AHH+ 10, AHP19, BMM20, BL01, BCF+ 20,
CH13, CH17, CM24, CFP11, ELR98, FS09b,
FM13, KS23a, KMMS21, LR07, LSS17,
MP08, ZGH+ 23]. Monoid [BS95a].
Monoids [GR17]. Monomial
[BPEY22, CK08a, GGI07, JL20b].
Monomials [Din13]. Monotone
[AH21, ARS17, APTX24, AcRS07, BDL21,
GM91, HH17, HR12b, HKMY22, HRS93,
JS14, KW90, ST13, Suk13, Yos19, GM93].
Monotonic [DSZ05, GHM10].
Monotonicity
[BGJ+ 12, GKW19, HY89, YH88]. Monte
[SV11]. Moody [TW12]. Moon [CWYZ10].
Moore [Lat23, MP22]. Morphisms [CI07].
Morse [JP06b, SvM08]. Moser [Peg14].
Most
[CvBdJdVK22, CNG19, DD13, HZ10, HV17,
HJ25, JN16, JMW17, KK14a, San96, Zho88].
Motif [FKW10]. Motion [ATPRU91].
Motions [GGLS21, SST22]. Motors
[JSZ15]. Moves [BHNP16]. Moving
[ABY14]. MPS [PV10b]. MR [GM93].
MSRD [MP22]. MST [Sol12]. Mubayi
[MB18]. Muller [BGY20]. Multicandidate
[Bol90]. Multicast [CH06a].
41
Multichromosomal [BH13a]. Multicolor
[BLMM24, BZ23, DP17, JKSY22, SWR12].
Multicolored [AAFL06, Con05, KO06b].
Multicommodity
[Fle00, Gün07, RS10, YCH97].
Multicovering [HK02]. Multicriteria
[JL20b]. Multicut [KPPW15].
Multidemand [BBKS23].
Multidimensional [AJM08, ARS95, Buk12,
CDF08, GL15, Kit02, OR04]. Multiflow
[Fuk16, Hir11, HI23, FKS97]. Multigraph
[Gab04, Gab05b]. Multigraphs
[ACHiO25, GM13, HLR13, KY18, MT20,
NI92, NK90, WH04, CCM95]. Multilevel
[LZ05b]. Multimatroid [MMN25].
Multimatroids [Bou97]. multinomial
[HY89]. Multiobjective [BP09].
Multipartite
[CS21, Gut93, MMS17, Tót10].
Multipartition [Wag96]. Multipartitions
[HRS93]. Multiparty [KOR03]. Multiple
[BCE+ 01, Bon91, BMN13, CS18a, CFR10,
DGN+ 20, FKW10, GK02, GZ98, HHLÖ95,
PZ10]. Multiplexed [BCC+ 05].
Multiplication [QP15, SR94, WB90].
Multiplicative [Shp22, TW19].
Multiplicities [FKK20]. Multiplicity
[DSST13, HS04, RY91]. Multiplicity-Free
[RY91]. Multiplihedra [FLS10]. Multiply
[GHM14]. Multiprocessor
[BLMS+ 00, Tov90]. Multiset [OS16, Yen94].
Multiset-Union-Free [OS16]. Multisets
[Siv23]. Multislope [LPSR12]. Multistate
[GMRT11]. Multisubgraph [BCC+ 22].
Multitasking [ACG+ 20, ACG+ 24].
Multitolerance [GM16]. Multitype
[KKP15, MSK93]. Multivalued [FS12b].
Multivariable [MMR06]. Multivariate
[DEMT22, vzGVZ13]. Multiway
[CMM20, JPvL21]. Murnaghan [Wil16].
Musical [ABF+ 14]. Must [Pin14].
Mutating [Eri96]. Mutations [LN21].
Mycielski [MŠT09]. Mysteries [BHPZ25].
NAE [BHPZ25]. NAE-SAT [BHPZ25].
Nagy [DS21a]. Nakayama [Wil16]. Name
[ACL+ 06]. Narrow [ES11, Li17].
Narrow-Sense [Li17].
Narrow-Shallow-Low-Light [ES11]. Nash
[AGM23, CGV+ 14, HSV23, LMM+ 24, Vaz12].
Nathanson [CY12]. Natural
[BL23, BCF23, MPSZ19, dM07].
Navigability [FLL10]. Navigating [DM11].
NC [GSK91]. Near
[AK24, BFH+ 08, CGOvZ21, CY20,
CHHM09, DP16, Han16a, HK13, JLR20,
LT11, MWvZ11, Pon20, dLL09, Zho88].
Near-Bipartite [CY20]. Near-Extremal
[Pon20, dLL09]. Near-Linear [JLR20].
Near-Popular [HK13]. Near-Regular
[AK24, CGOvZ21, MWvZ11].
near-traceable [Zho88]. Near-Unanimity
[BFH+ 08, LT11]. Near-Universal
[CHHM09]. Nearest [BS09, Tas97].
Nearest-Neighbor [BS09]. Nearly
[AKS08, DJ11, Gij05, GK13b, HH92, HZ08,
LYY21, Meh12, NDB07]. Necessary [TZ15].
Necklaces
[AEPT24, GL15, JPZ21, Stu21, WS96].
Negative [HMM09, Wu09]. Neighbor
[BS09, BK21, BK24, DGS96, DNR23,
FFHJ94, Har10, KS19, Prz13, Shi12, Tas97].
Neighborhood
[BFPP08, BV20, CFT93, DHL+ 02, GPS19,
HGY20, HC98, KPS20, MW90].
Neighborhoods [FRMPV15, dJMS16].
Neighborly [Nov18]. Neighbors
[ARTV12, HW17b, MP04]. Nemhauser
[BYHR10]. Nested
[DS05a, EIJ+ 12, ILM+ 16, JL23]. Nestings
[Kla06, PY09]. Nestohedra [Gru17]. Nets
[CF16, DM13, AS97]. Network
[ACLW18, ADHL13, ADH+ 14, ASMF10,
BKM08, BFLM24, BOS01, CS09, CV07,
DM03, Fer24, FvIKS15, FLL10, GM90,
HKS07, JM17, KYDN09, KNS05, KK09,
LS95a, vBBC+ 15, Bie88, BCW96, NNI97].
Network-Based [vBBC+ 15]. Networks
42
[ARS17, AU91, BCSK07, BYKKR18,
BTU09, BAH10, BK90, BKL+ 15, BL16,
BH93, CHZ04, CH06a, Che09, CHY13,
CDF08, DP92, DP96, ES98, GRR15, GV92,
GVKSS06, GL08, GR99, GM91, GP91,
Hay21, HHHH02, HBDS23, HPS96,
HKK+ 09, HL10, HJ94, HKS07, JLD+ 18,
JA16, KW17, KL92, Koc98, KP04, KK09,
KM05b, Lu10, May96, MLP24, PL94, Pip95,
Pip06, SW01, UBHS93, XY15, Zho09,
vIM18, Bal88, BBM90, FFP88, GM93, LS89,
LP88, PSW97, Tam88, TH11]. Neumann
[DKWL20]. Neural
[Bal88, CJL+ 23, HBDS23]. Neuronal
[JA16]. Newton [FGPS20]. Next
[EMM14, SS10]. Niho [dH04]. Nikodym
[LSW18]. Nilsequences [CS14]. Nine
[KSŠ08, SvM08]. No [BPV10, CH13, CH17,
CtJL01, CL15b, DK06, GJdL+ 24, GLSS16,
KM19a, KMW06, Kim17, KST06, MS21a,
MR12, Svi03, BM94c, GM93, KMPR14].
No-Hole [CtJL01]. No-Wait [Svi03]. Node
[ARTV12, HI23, TT89, Vég11].
Node-Connectivity [HI23, Vég11].
Node-packing [TT89]. Nodes
[XY15, BVW88]. Noise [AG06]. Noisy
[ASMF10, GJ19, KM05b]. Non
[Eng04, GM05, KY12]. Non- [KY12].
Non-Boolean [Eng04]. Non-Surjective
[GM05]. Nonadaptive [HH01].
Nonadjacent [MS05].
Nonapproximability [Eng04]. Nonbinary
[vIKLS14]. Nonbipartite [Tak22].
Nonblocking [CHZ04, Pip95, FFP88].
Noncommutative [BSS14]. Nonconstant
[CW92, LS95a]. Nonconstructible [Lut04].
Noncontractible [PP90, Hut88].
Nonconvex [BFP12]. Noncrossing
[AR04, CEFY24, KLN91, LL17, MW22,
Rea08, Rea15, Rea25, Tza08].
noncryptographic [Sak89].
Nondegenerate [CJL+ 23].
Nondominated [MK01]. Nonequivalent
[Etz96a]. Nonexistence [Etz96b].
Nonexpansive [Fed06]. Nonextendible
[BCM+ 12]. Nonflowerable [AD11].
Nonhamiltonian [ABHM00].
Nonhomogeneous [CDR16].
Noninclusion [RT98]. Noninteractive
[KOS16]. Nonintersecting [BP20].
Nonisomorphic [Saw02]. Nonjumps
[HLR13]. Nonlinear [BI05, BLMA+ 08,
CCD00, CCM+ 15, LOW10, FMV22].
Nonlinearities [KMÖ18]. Nonlinearity
[CC03, LS09, Pet11]. Nonmonotone
[LMNS10]. Nonmultiplicativity [Zho92].
Nonnegative [AAH14, FHK96, KM21b].
Nonorientable [iKSZ04, KML05].
Nonplanar [CGH+ 10]. Nonpreemptive
[ILM20, PP07a]. Nonrainbow [DJKP09].
Nonredundant [Spi95]. Nonrepetitive
[KM13c]. Nonseparable [Vaz13].
Nonseparating
[CY03, CLY05b, EIiK08, Wag21].
Nonsuccinct [May08]. Nonsymmetric
[CGV+ 14, Vaz12]. Nonsystematic [PL99].
Nontiles [CM12b]. Nontrivial
[AF10, CLWZ22, Ger23, NV22].
Nonuniform [ABC+ 23, PV24]. Nonunique
[BDP19]. Normal
[BGM94, Bón09, BCE+ 00, BS90, Gar92,
HL15, HW17b, WS17b, LW88b]. Normality
[Vod21]. Normalized
[AE03, CDH+ 04, WZ08]. Normed
[Dew20, DK25, KS23a]. Norms [GLMP25].
Note [Adr23, AD11, BPST22, BTZG24,
CD11, DFX21, FHLT21, GHV06, GJ12,
HS10, Hof98, HS06, dH04, HGY20, KS04,
KL19b, LM21, LM22a, LT01, Mer99, Naa01,
PV10b, Rab08, Sch91a, Sku16, Yen94, Zun11,
HS89a, Sag88]. Notes [Juk21]. Notion
[dCST20]. Notions [KLMN14]. Nowhere
[ALZ96, FZ08, GKR+ 18, KR16, LXZZ08,
MS17a, WYZZ14]. Nowhere-Zero [FZ08,
KR16, LXZZ08, MS17a, WYZZ14, ALZ96].
NP [CH23, DGM12, FRRS09, HM20, HN15,
LZZ22, ST23]. NP-Complete [FRRS09].
NP-Hard [LZZ22, DGM12]. NP-Hardness
43
[HM20, CH23, HN15, ST23]. NRT [CZ24].
NU [FHL+ 13a, FHL+ 14, LS18]. Nullity
[BH13b]. Nullstellensatz [Prz13, RT24].
Number [ABHR24, AD11, Ale10, AADM18,
Alo13, AAH14, ARS17, ACFL16, Ave13,
AM06a, AM06b, AB07, ABHW13, ASSW21,
BM19, BGR25, BHLY08, BJHY03, BCS04,
BCD+ 12, BJL+ 24, BC94, BF24, BDPR18,
BFM06, BS15b, BELP21, BVdZ16, BP25,
CW98, CWY21, Car09, CPRdS13, CCH21,
CLS09, CR04, CHJ+ 04, CD25, CP20a, Chi11,
CHK10, CD16, CHW10, DMS21, DW22,
DPRS10, DMS12, DŠ09, DFK+ 21, EK13,
Eli09, EHJ01, EJK+09, FJZ15, Fle00, Fox10,
FPS13, FW20, FHL13b, Fue23, FL10, Ful14,
GKP24, GHM21, GV92, GKPP18, Ger24,
GGM+ 22, GR17, GWZ18, GK13a, GLS15,
GH13, GHvtHP15, GPRT11, GJ06, GJ08,
GLP23, GV21, Gyá19, HJ18, Har19, HZ10,
HT18a, HLZ13, HP23, HW17b, HT93, Jan10,
Jan20, JMN22, JY23, Jon05, JMU23, KKS19,
KLWY21, KLMR13, KvIL+ 12, KZ04].
Number [KMŠ+ 09, KWZ13, KW08b,
KK01, KS07, KM13c, KŠ08b, KSS09, LS22,
Lav16, LiO15, LZ05a, Liu14, LY21, LY23,
LP25, LHC90, LW18, LW20, LMW23, LS05,
MS21b, MS16, MRAS19, Mot19, MNS14,
NvdP19, Ngu24, Nor11, OZ18, PSWX24,
Pin08, PS21, PSV08, Pit23, PR98, RT24,
RMS01, SST08, Smo07, SLY24, Sul12,
Tak90, TH90, VZ24, WWKY11, Wei19,
Wil05, XZ22, ZKNS20, Zun11, dCLM13,
vIKL+ 16, CFGG88, Gor93, Jac92, Jed93,
JLM93, KW96, Pit89, Ram97a, WGM95].
Numberings [AB00]. Numbers
[AKFM+ 24, ABBB24, ACD08, BV22,
BCG+ 24, BLMM24, BZ23, BPRS13, Bro11,
BK14, CFT93, CX08, CFJ11, Con10, CPR99,
DFG+ 21, DF10, EA11, FP99, GMSW25,
GLS20, HRS18, HLL+ 25, JKSY22, JO18,
JS12, JQ20, KKW17, KPPR15, KLMR03,
Kla06, KMS23, KW14, LLL18, LLY10,
LP21a, LP21b, LL21, MSS14, MSD19, Mra17,
NV22, OS17, PdCSC21, Sch92, SS91, SWR12,
SS08, Sud08, Tót08, XSR11, dKMP+ 06,
dKPS13, Abe91, Exo89, LW88a, RM97].
Numerical [BP12, CGSM16, EA11, SS18a].
Nuts [KMS98].
Obeying [LM22b]. Objective
[HW23, HR05b]. objects [Ko88].
Obnoxious [BDLR01, CR10, Tam91].
Observations [BHH94]. Obstacle
[BCG+ 24, MWvZ11]. Obstruction
[CLiO18, FHS14]. Obstructions
[BK12, CJL+ 23, CGSZ20, CCP25, JM97,
Mon15, Ram97a]. Obtain [HiKY25].
Obtained [EGS13, Mou94]. Obtaining
[CLM03, HVLP13]. Obtuse [LM22b].
Obviously [KV25]. occupancy [LW88a].
Occurrence [MRR20]. Occurrences
[HS06]. Octants [CKMU14]. Odd
[AK14, ABHJ21, AJ25, BGY20, BJ24,
BCH92, CMM20, CFLZ19, CS18b, CCL+ 06,
CG07, DZ09b, DŠV08, FG22, FKS12,
GHM21, JPvL21, KRS11, KiKK17, KSS12,
LRT08, LMRS17, MN18, MS17b, RT18,
SS25, Wan08, JLM93]. Odd-Girth [DŠV08].
Oddtown [SV18]. Off
[AP92, BMN24, HHLÖ95]. Off-Diagonal
[BMN24]. Offord [LR94]. Offs
[BFZ25, CGP98]. Offset [GS95]. Old
[DZ09b, MV99]. Oligo [ACLT01]. Olives
[DEF19]. Ollivier [BCL+ 18]. On-Line
[AE04, BKS10, GKL99, HV00, KT99a,
KPT94, McD15, Woe93, BCP08, Con10,
KPT95]. One [BMS12, Che16, CK91, CF25,
CHK17, DGS96, DPT25, DK22, EMM14,
Gly10, Kam19, MW90, Mra17, PSML08,
SA90, UV15, Vég11, Wal19, NS89].
One-Factor [PSML08]. One-Page [MW90].
One-Player [BMS12]. One-Point [Mra17].
One-Sided [CHK17, Kam19]. Ones
[PPTY22, Saf21]. Online [ABBB24, AB18,
BBC+ 19a, BCD21, BFKT24, BD20b, DSZ05,
DE11, Eps06, EEL09, ELvS11, Ete22,
HKST03, JK19, JSRSW18, KP00, Sei01].
Only [Kar20, Wan08]. Onto
44
[FKK05, FKK07, KMP03]. Opaque
[DJT15]. Open [HGY20, YZ17].
Open-Neighborhood [HGY20].
Operations
[FHL+ 13a, FHL+ 14, KMT07, Orr08].
Optical [AM07, FHMY01, GL08, KSV05].
Optima [GK02]. Optimal
[BSKS11, BCG+ 10, BDDS03, BLR16,
BLR17, Bon91, BG12, BC17, CHW88,
CZOS98, CCG+ 00, DDS16, DH90, DHJN02,
DJS12, EJK+ 09, EHZ24, EH13, Fei10,
FM24a, FO00, FPR18, FHMY01, FS12b,
GP08a, GMW05, GH90a, GLY07, GS95,
HSS19, HZ08, HH17, HK05, HLZ13, HH01,
HKST03, HRS93, JCB06, JP06b, KFHR94,
KPS20, Kim91, KST06, KS12a, Lai05,
LSL92, MG19, MR15b, Sei01, SR94, Špa07,
SS89, Tak14, TZ97, Zha99, Ram97b, RX88].
Optimality [BHE05, EIH18, EH13, FP01,
Kav25, SP88, Mur96a]. Optimally
[CM05b, GM03]. Optimization
[AOW15, BL17a, Ber20, BLMA+ 08, BP09,
BCH92, BHM00, BS18, CMV10, CC07,
DLMO18, DO08, GJ19, HR05b, JL20b, Jüt06,
LOW10, Onn03, RT98, ST07, SSS13, Sim90].
Optimizing [GT13, MP21, Ten09, dFM04].
Optimum [OKS06]. Oracle [HK14].
Oracles [BKYY23]. Orbits [Shp10]. Order
[BGV07, BCD+ 12, BDF+ 18, BT93, BR20,
BJ25, CP24, Che07, CKNV16, CW96, CG17,
CFDK20, DF02, FKT06, FL92, Fel14,
FMP17, GB12, GJK+ 23, GMS15, HKT20,
JS14, KP09, KZ18, LSX14, LMP19, LMS19,
MR21, Pet13, Abe91, BT97, CET97].
Order-Isomorphic [BR20, GJK+ 23].
Orderable [HHMR20, HS88]. Ordered
[ATPRU91, APTX24, BV22, BK23, CM25,
CL05, Elb09, Fis90b, GT98, GvdHM+ 08,
HLS24, IKZ08, Rif99, SSS22, XY15].
Ordering
[BKG99, Fio06, MSK93, OS92, iO08, Rio98].
Orderings
[BKS09, Che98, CKOS06, HKL99, HR12b,
HHL24, MR21, Sch04, Wag18, RW89].
Orderly [Lu10]. Orders
[ANP91, Boy01, CM05b, EGS13, HH13,
HRS93, JZ05, Mer15, Sch91a, BB97, SSSU89].
Ordinary [BVdZ16]. Ore
[CNG19, FZ08, KOT09]. Ore-Degree
[CNG19]. Ore-type [KOT09]. Orientable
[CMS09, iKSZ04]. Orientation [BCKN21,
BGP25, CKN13, KNS05, LHHL18, SHS23].
Orientations
[AAS22, AH16, CHM+ 23, DKM+ 15, DE93,
GkoKK23, HLL+ 21, Iri16, Lai08, LL14b,
MRST16, PY90, Bal88, RX88]. Oriented
[ABHR24, AGH11, BCF+ 10, Che24, CKP22,
DLMT21, Fed01, HZ95, Zho92, Zho93].
Origins [Pet11]. Orthogonal
[AM07, BGS96, BÖ05, DJM+ 18b, DJM+ 24,
FHMY01, GB12, NDB07, Spi19, ZN08,
Bal88, DJM+ 18a]. Orthogonality
[CGG17, CH23, GN08]. orthogonally
[MRS89]. Osthus [MMS17]. Other
[APTX24, FPS18, GKI+ 23, GRS11].
Out-Community [LN21]. Outdegree
[CH17]. Outerplanar [CGN+ 06b, LZ05a].
Outerstring [RW19]. Output [RF12].
Overfullness [CCJS22]. Overinterval
[CM05b]. Overlap [Jan00]. Overlapping
[BH20, WS12].
Packable [GŻ10]. Packets [DP96].
Packing [ACZ23, ALM+ 18, AB18, BF12,
BP13, Bar04, BSKS11, BCD21, BDGP22,
CLM03, CDM+ 14, CK14, CQX20, CCG+ 00,
CG07, DR19, DFJS15, DKMS17, EIH18,
Eps06, FKT06, Fis94, FL91, GMPZ15,
GMW96, Gu18, GH25, GL17, Har18, HPS19,
Jan05, JSO12, JLL16, JK19, KiK12,
KiKK17, Kir16, jKR21, LMSZ19, NY23,
Sei01, Woe93, Yam16, Yus24, Zak14,
dGNS13, vBJU20, BCD97, HS89b, TT89].
Packings
[ACGT22, ACP22, AMB11, BT96, CCG+ 00,
KT17, KS12a, KOT09, Nag17, Ric14]. Page
[EM99, JMU23, MW90]. Pagenumber
[VWY09]. Pages [Obr93]. Paint [XZ22].
45
Pair [BJvV92, DSL19, DK02, FHH08,
FGK89, GK92, HK11]. Pair-List [FHH08].
Pair-splitting [BJvV92]. Pairs
[BS24b, BDT17, Bon10, BCGR24, Boy01,
BM13, FF25, GJ24, GPW13, HM94, HN25,
JV25, LRWZ12, MO22, PSV08, SSS22,
SSS24, SV20, Alt89]. Pairwise
[CE06, GIM+ 24a, KV15, KSY18, KM06,
MMSW23, RN23]. Pancyclic [AK25].
Pancyclicity [HL10, KLS10]. Paradox
[LRTW11]. Paradoxical [GGLS21].
Paraffin [ACM11]. Parallel
[AC14, ALSY11, AM96, BB90, BGL24,
BC09b, BH15, Cho92a, Cho94a, Dah93,
EP10, ELSS17, GPS88, GS93a, HS90,
HHH+ 02, JSZ15, KR16, KFHR94, Kim91,
KN95, NS89, PP07a, RS15, SSS13, ZN08,
BM97, DL89a, GS89, LM89, RSSW88].
Parallel-Task [KN95]. Parallelisms
[AAFL06]. Parallelohedra [SGM20].
Parameter [AKP+ 22, ADKS18, BCDF19,
CPPW13, GJ19, HN15, KPT22, KPPW15,
Kra18a, KS12b, LLP24, LSSZ19, Vod21].
Parameterizations [BJS22].
Parameterized [BGR25, BLM20, BBRT23,
BFPP15, BKP21, BCKP19, CZ25, DFK+ 21,
FLM+ 18, FKL+ 19, GKI+ 23, GKMT17,
GNS11, GSZ22, GJW16, GP16, GMOW21,
JLR+ 17, LMV25, NPSW23, NRSS24, Neu24,
PRS+ 23, SW23a, Sli10, Zeh17]. Parameters
[BFZ25, DFHT04, FGT11, GKI+ 23, MP17b].
Parametric [BGW20]. Parametrized
[AB95]. Parametrizing [She18]. Parent
[BCE+ 01, BEN08, TSN04]. Parents
[BCE+ 01]. Pareto [Kam19]. Parities
[MO22]. Parity
[BM15, CF09, HT18a, MO22, SMR08, Stu21,
Sza08, Yam16, Zha93, CHW88].
Parity-Check [CF09].
Parity-Unimodality [Stu21]. Parking
[CEFY24, KT25a]. Parsimonious [WH04].
Parsimony [FvIKS15]. Part
[EFK05, ACM+ 18, CCG+ 00, FHL+ 13a,
FHL+ 14, Gao18, Lla06]. Partial
[BYFMR10, BP09, BHTK+ 21, Bor10,
CMPS17, Ege10, FKM+ 06, FL92, FMP17,
FY04, GJ24, GSK91, HS22, Hor14, HRS93,
JJL23, JT11, JS14, KPS20, KM02, Koc98,
PSW96, Sch22, WWY23, dGV05, SSSU89,
TP97]. Partially [BFRS16, Elb09].
participant [CGG88]. Particles [BDvL13].
Partite [Fed01, Fue23, GKP19, GSS15,
LWY18, LLZ22, RRS07]. Partition
[BJGJS99, BD20a, BSY21, BGS17, CEHS08,
Can93, CW24, CS94, DF02, HR05b,
KKSvL20, ORST25, Rea08, Smi01, KS88,
MM96]. Partition-Optimization [HR05b].
Partitioning [AD96, ABL+ 20, BKS10,
BCF+ 20, Cho94a, Gal18, HK99, LSS17,
MLS11, Sot15, BVW88, HM88, TP97].
Partitionings [BDM02]. Partitions
[ASS09, AM11, AR04, BL01, CX08,
CGG+ 16, COL10, CY21, DG08, FHKM03,
Fel90, GS94b, HW18, HMSW14, IKZ08,
Kim11, KR93, LV89, Len98, Lin97, MPP20,
MW20a, Mol11, Onn91, PY09, Rea25, RY23,
Rif99, Smi01, SZ15, Tza08, Zen90]. Parts
[AHS01, HS04]. Party [KOS16]. Passage
[HH92]. Passing [MT11]. Path
[AFL+ 20, AHP09, BJT92, BMV22, CL15c,
DNS94, De 24, DD15, DD13, Erd20, Gao15,
GMS15, Gut93, Hli18, KM19a, KM05a,
LW17a, LMM21, MMP13, MC12, SB94,
ZZBL17, sG24]. Path-Decompositions
[Erd20]. Path-Tough [DNS94].
Path-Width [AHP09, DD13, Hli18].
Pathology [AL95]. Paths
[AK10, AHJ+ 24, AP14, AG15, APTX24,
AS03, BNN90, BPV10, BCD+ 12, BNRZ23,
BK90, BDL21, BZ23, BCF+ 10, BHJ18,
BK14, CFJ11, CK24, Chi23, CGH+ 21,
DR19, DSS92, DFPT24, DS23, DG08, EJ01,
EFK18, ELR98, EH13, FJ09, FGKS25,
FIN98, GPvL15, GLS20, GZ98, HW10,
HT19, Hng22, HMM+ 21, HMP04, iKK11,
KMS12, LL14a, LL17, LZ05b, LW18, LP19,
MT90, Mor21, MNPR17, NT12, RS14,
Rom06, SS25, Sch91b, Sli10, Špa07, Sta92,
46
Vin07, Yam16, ZWW23, KP06]. Pathwidth
[ALQ+ 24, BKL+ 22, BM93, BKK95, Der12,
DEJ+ 20, GJW16, KPT22, Kas08, KMRR09,
sJS24]. Patricia [RJS93]. Pattern [AF19,
CFKK17, FKLL15, GPP04, MRR20, DK89].
Patterns [AL17, AM06a, BK05, CT21,
DZ09b, FH21, FW02, FHL20, JSZ15].
Patterson [KMÖ18]. Paving [GH06].
Payment [PSTF00]. Payoff [AGQS23].
Pebbling [AGH14, BC09a, Chu89, CLST12,
CH06b, MC06]. Pedigrees [Tha08].
Peeling [HPL13]. Penalizing [AB05].
Pentagons [BDJ+ 15]. Peptoids [LW03].
Perceptron [Gol06]. Percolation [BP15,
BW09, Cor24, DNR23, FJP22, GKM+ 18,
HM20, HL24a, MdCW16, Rah16, SS91].
Perfect [ABY11, BTZG24, BKS09, BH22,
BL04, BS16c, BE13, CGL10, CY18,
CCG+ 00, CL15b, DM19, Etz96b, EV98,
Fan20, FKT99, GMP22, GS98, GH90b,
HPS09, Han16a, Han16b, Han18, HLM+ 25,
Hed08, HL00, HR05a, HXZ18, IKK+ 22,
Kha13, KSS09, KO06b, KOT09, LGS11,
LWY18, LYY21, LWY22, LLZ22, MWWZ20,
MMSW23, MS21b, MWW94b, MP98,
MRS89, Pen12, Rif99, SW23a, Vaz13,
dCLM13, dFM04, Etz96a, Mit97, PL99].
Perfect-Matching [GH90b]. Perfection
[BS10b, BF17, Sch02b]. Perfectly
[LM08, MT05]. Performance
[AB95, Fra89, PV10b, KK89]. Period
[BCG+ 10, XQ06]. Periodic
[BSiT15, CS14, MK09, SU89].
Periodic-Finite-Type [MK09].
Periodicity [FPST06, GPP04, KK09].
Periods [MK09]. Perles [Sol25].
Permanent [CV09, DJMV21, Eti20].
Permanents [BMV92, Vin12].
Permutahedra [CP24]. Permutation
[AMNV18, BT18, BKK95, BCF+ 10,
CHM+ 23, DQW+ 15, Ehr16, EST14, GGP24,
HvtHLN12, HS22, HKK+ 09, KL92, WZZ18].
Permutations
[ALSY11, AFK+ 22, ACG94, BHNP16,
BCdMR08, Bón09, Bor10, BCPP09, BR20,
Cap99, CR16, Cib13, CFK19, CKdAHdF13,
DR04, Eli09, EFK05, FKMS10, GJK+ 23,
KMS08, KS19, Lab13, MRR20, MR21,
MS24, Ram98, Sav90, Vse05, Yen94, KM06].
Permute [QD14]. Permutohedra
[MUWY18]. person [KLW89].
Perspectives [ABNR22]. Perturbations
[EGG+ 24, KK09, Lin89]. Perturbed
[AHP19, AHH21, AHDHL22, CHMP21,
KKS17]. Petersen [LB09, DŠV08]. Pfaffian
[MO22]. Phase
[BGMW24, BACG+ 24, CMR18, CFKK17,
DH05, FMP08, GKRS15, GLMP25, KKP15,
LN21, MMPPG23, RSV+ 14, VVY15].
Phenomena [BER11]. Phenomenon
[BMM20, CL11, LP19, Stu21].
Phylogenetic [ART14, ANS16, BL17a,
BS15b, FvIKS15, Hay21, HMS05, KL19a,
SV11, Sul12, dJMS16, vIM18, Ste88].
Phylogenetics [Ber20]. Phylogenies
[DMR11]. Phylogeny [LGS11, SW23a].
Piecewise [WWKY11]. Piercing
[ABFV23]. Pillar [KT19]. Pipe [Més16b].
Pivot [DDJ+ 21, LiO23]. Pivot-Minors
[DDJ+ 21, LiO23]. pivoting [LM89, Vav89].
PL [ST23]. Placement [BH05, MLS11].
Placements [SV20]. Planar
[AH03, ABHM00, AST94, AHP09, ACD08,
BB16, BBF+ 23, BCC+ 11, Bon15, BGP22,
BDDP24, BS93, BY08, BJ23, Cai93, CTU14,
CEP18, Chi23, CLiO18, Cra19, CL20b,
CL21, CLY05b, DV96, DSS92, Dji06, DX19,
DM18b, DŠV08, DLŠ10, DM17, DH20c,
Far09, Fel14, FGKS25, Für91, GW99,
GGM+ 22, GKMS22, GHP20, HM94, HM12a,
HKL99, HW24, HJ25, HMM+ 21, HOD22,
JPvL21, JMW17, JMU23, KMM12, KM23,
KFHR94, iKM10, KW17, KPP13, KNK93,
KMŠ+ 09, KL92, KSS12, KR20, LM17, LL17,
LLS04, LY21, LQ22, Lu10, LSSY10, MP94,
MRST16, SMR08, Sch91a, Sch91b, Suz10,
WL02, WL03, WX13, WHW14, WH15,
WY10, YWWL21, ZLWC12, BCLR89, BT97,
47
FPS13, GI97, DL17, DL18b]. Planarity
[BP25, DGL10, DEK22, DP15, HKSS08,
Sch22]. Plancherel [FP13]. Plane
[BBS17, BFP12, BDT17, Boy96, Brä10,
Cha91, CGM+ 15, CEOT15, CR16, CEOT17,
dOCHLO21, DEG+ 07, DJ11, DM15, EHJ01,
FHJV17, FT17, GZ19, GPS19, HST22,
HSŠ08, HZ08, JKSW17, KSS11b, KSŠ08,
KS23b, MZ22, MS14, Nog24, ONN19, Pay17,
PRS03, PSS09, PP07b, Pin08, PSW96, SW04,
SW99, Xu09, CCM95, RWW88, Ser89].
Planes [Bal08, Dew20, GKM+ 18, GB12].
Planning [ATPRU91]. Planted [COL10].
Planting [ZK11]. Plates [DEF19].
Plattenbauten [FKU25]. play [KLW89].
Played [KMN23]. Player [BMS12, Vaz12].
Playing [DTW03]. Plethystic [Wil16].
Plex [GKNU10, MH09]. Plummer
[CEOT15]. Plus [Nis25, PSML08, BC88a].
PM [DKWL20]. PM-Compact [DKWL20].
PMDS [MP22]. PMU [BH05]. PoA
[ÀB23]. Poincaré [FG22, FP13]. Point
[AHH+ 10, ATPRU91, AS16, Ave12, BDJ+ 15,
BH16, BDG+ 17, BV10, CF17, Dan09,
DSL19, DGP06, GIM+ 24a, Kap14a, KT25b,
Mat19, MGC14, Mra17, SS95, SFS09, SZ24,
Tam25, HY89]. Point-Line [SZ24].
Point-Polynomial [Tam25]. Point-Sets
[DSL19]. Point-Variety [KT25b]. Points
[AS07, ARS17, AMEP24, BER25, BS16a,
BS16b, CI07, CKP16, ES11, FGPS20, Fed06,
GRR15, HHLÖ95, JB22, KML05, Lag00,
LY18a, MPŠ08, NP18, Pin08, PR98, VZ93,
dH89]. Polar [CH11, DSL19]. Polar-Pair
[DSL19]. Polarity [TT16]. Policy
[CZOS98]. Pollak [WIS12]. Polya [FP13].
Polychromatic [BPRS13, Off08]. Polygon
[HK96, KvRRS23, MvLvL13, PR98].
Polygon-Guarding [HK96]. Polygonal
[ASH18, CDMT21]. Polygons
[GGS17, Lub90a, SS09, Fra89]. Polyhedra
[AC90, BBC11, BDL21, BFH15, BC95,
Cho92a, Cho92b, CPS08, CL90, EM20,
Gij05, GM90, HKW22, HMP04, NP18, Shi12,
BM94a, BM94b, BM94c, BFM94, Fuj97].
Polyhedral [AOW15, AT16, BP16, DHS14,
NS93, Yam05, vWW94]. Polyhedron
[Bih05, CR96, CPS08, Tod14, Yam07,
Cho94b]. Polyline [AFT12, FT17].
Polylogarithmic [EK05]. Polymatroid
[BCF23]. Polymatroids
[BL23, OSW16, Sav14]. Polymer
[WDSH21]. Polymer-Based [WDSH21].
Polymorphism [BM22]. Polymorphisms
[GS20, LS18, LT11]. Polynomial
[AP92, BJT92, BFRS16, Bon91, BJS22,
BC92, Bru90, BS16c, BG19, CDV10,
CKN+ 15, CP16b, DM13, DN16, EGR08,
FSV13, FKL+ 19, GLSS16, GnN06, HKL+ 14,
IMS05, IT09, JMS90, JP06a, JK19, JPvL21,
KN16, KMS24, Kra18a, KS03d, MT90,
MPSV21, MMN25, MC12, Mer15, NPSW23,
Nis25, PS22, ST07, SWKP10, Svi03, Tam25,
Tar88, Zha90, dGV05, BC88b, PRS88].
Polynomial-Factor [KS03d].
Polynomial-Time
[CKN+ 15, JP06a, PS22, ST07].
polynomially [BS88]. Polynomials
[Ath14, BB23a, Bar02, ÇMP15, DK10, DJ11,
Ege10, FGPS20, FG22, FMV25, GXY22,
HMSS24, Jan00, KT25a, Kim92, Més16a,
Mun06, QD14, RT18, Rón92, Ros09, RMS01,
Shp15, SW21, YZ17, Zhu18, vzGVZ13, FZ88,
Mal89, Tsa96]. Polyominoes [CWYZ10].
Polytope
[AHFM08, BBC11, BKM08, BKG99, BH93,
Chi11, Cho94a, DF02, Fis14, FLMY09,
Ger23, GS03, GMTW19, MRV17, MH09,
Mic21, PVUY18, RC98, XY15, Bal89, Sar97].
Polytopes [ACF18, ABH+ 11, BB09, BB23a,
BS16a, BS16b, BW02, BT93, CFS17, CdV02,
CG17, DJKKV23, Dan09, DST01, DOPP24,
FGPS20, FFLP20, FLM12, FP22, FKM25,
GS93b, HL15, HKT20, HS22, HN25, JK99,
JB22, JS14, KPS19, KT16, LM22a, LMS19,
Més16b, NLS24, Nov18, Pad16, PVY22,
PVS22, Set21, SL95, Tsu23, UV15, Wal19,
BM97, Stu88]. POMSET [FKL93].
48
Popular [CKY24, CHK17, CFKP22, HK13,
Kam17, Nas14]. Popularity [Kav24, Kav25].
Posa [LMSZ19, AFH+ 18, BFH21, BHJ18,
BJS21, HjK24, KO12, MY24, vBJU20].
Poset [ABC11, BMVW17, CPP23, CFS17,
FFLP20, FR99, Hyu10]. Poset-Isometry
[Hyu10]. Posets [BMNP22, CL11, DFG+ 21,
DJW12, FM11, Fer16, GGMM21, JMW17,
LZ03, MW22, PR91, Sta92, BW92, HP97].
Posimodular [SMNF09]. Position
[BOT92, PW13]. Positive
[BLP21, Sim13, Spi23, Tro15].
Positive-Definite [Tro15]. Positivity
[BI13, CH19, Zhu18, Zhu21, FZ88]. Possible
[Boy01, HHCHL21, HV00, KMÖ18].
Postman
[DMNW13, GJW16, RV99, SL96, Zha93].
Postnikov [Han09]. Potential [EFMW18].
Potentially [FS09a]. Potentials
[BACG+ 24, Che17]. Potts [BGG+ 20].
Power [BI05, BG12, Cal13, CDHK16,
DMKŠ08, DHL+ 13, ELSS17, FLM22,
HHHH02, Ja10, KN22, LSX14, LSS24,
May96, NT21, Red17, SB91, BP89].
Power-of-Two-Choices [Red17]. Powerful
[vzGVZ13]. Powers [AH03, AL07, BMPS21,
CHTY24, CMRS24, GMS15, Hng22, KP16,
Krá04, LC04, MS16, PPU92]. Practical
[ZM02]. Pre [GMOW21]. Pre-Coloring
[GMOW21]. Precedence [Tov90]. Precise
[CHKW24, KPPR15]. Precision
[Gol06, HSS24]. Precolored [DL17].
Precoloring [AKW05, Voi07].
Precolorings [KKK+ 12]. Predicates
[Eng04]. Predicting [BHH94, WS19].
Preemption [ELSS17]. Preemptive
[DE11, JP06a, KN95]. Preferences
[CHK17, HW17a, FK97]. Prefix
[CM03, HKW15, HvIK+ 07]. Prefix-Free
[HKW15]. Prefixing [DA10]. Preimages
[Zho93, DS97]. Preprocessing [BJK13].
Prescribed [AS09b, BGV07, Dvo05, DG08,
KŠ08a, KiK12, KiKK17, Kas05, Lub90b].
Preservers [BCE05, CE06, KV15].
Preserving
[BJFJ95, BJJ98, BDD+ 19, CK14, Che98,
DHL+ 02, Fle05, JS03, KNZ14]. Prestress
[CW96, CG17]. Preventing [BKL+ 15].
Price [BILS22, Vaz13, GK97]. Pricing
[BKK21, BBKS23]. Primal
[BYR05, CMSV17, FMV22, Köp07].
Primal-Dual [BYR05, CMSV17, FMV22].
Prime [BGY20, Gly10, Gly12, LSX14,
MWW21, MS16, MR04a, NW22, SST08,
Spi89, CET97, FH89]. Prime-Power
[LSX14]. Primitive [Li17]. Principal
[CW24, IM96]. Priori [MLS11]. Prioritized
[EN22]. Prioritizing [AR17]. Prism
[CK08b]. Privacy [CK91, FY04, Kus92].
Private [FFHJ94, HKS07, KR98, KOR03,
KOP+21, KM97]. Probabilistic
[BMS12, BAM16, EP10, FKW10, HKW15,
KS92, MRR20, MUWY18, Nao91, STV21].
Probabilities [Fis90a]. Probability
[AFKK23, Bar95, BM11, BB90, COHK21,
DK22, DJS12, EGS13, Gol96, GJ16, JK24,
Jun12, Lyn94, Pip06, RN23, YAT16]. Probe
[BGL07, MN15, PW02]. Probing [HSS24].
Problem [AFG+ 16, AYZ04, AR08,
AFKK23, AS14, BBF99, BJT92, BNMN92,
Bar01, BDK+ 21, BJ24, BAH10, BKM15,
BM22, BM25, BKL+ 15, BKM08, BGP25,
BN96, BKS10, BH13a, BCC+ 22, BHM00,
Bra05, BH05, BDLR01, CCVZ10, CEHS08,
CFKK17, CKNZ05, CGN06a, CDHZ12,
CY12, CKN+ 15, Che04, CCDZ23, CHY13,
CDK+ 18, Cho92b, Cho09, CL91b, CPPT20,
CM12a, dOCHLO21, CM07, Csa25, CKY24,
Däu22, DI22, DŚN21, DFJS15, DF04,
DFX21, DGM12, EK05, EJ01, FMP17,
Fio06, FOST10, FS09b, FYK00, Fuk16,
GDVL17, GS94a, Gao15, GPP01, GJXZ20,
GL95, GRSZ23, GMS15, GRS12, GW19,
GP16, HM94, HW10, HLO17, HK13, HW23,
HN20, IK09, IT08, JWF05, Jan22, JPT12,
KYDN09, KP00, Kam22, iKK11, KS00,
KR92, KKM94, KS03c, Krá06, KM05a, LZ03,
LW10, Lev15, Lev09, LW03]. Problem
49
[LW17a, Lon21, LSL92, LHC90, Lub90a,
MWW20, MC93, MPSV21, MPSZ19, MC12,
Mur06, MRNS15, MRNS17, MW03, Myu01,
PSTF00, PW13, PSV08, Pry23, Qui10, RV99,
RY22, Rya07, Saa93, SSW98, Sha23, SS91,
Sku16, SS95, Str20, Vin11, WY23, WIS12,
XG20, Yam05, YZ17, dBSS24, vWW94,
Bal89, BG91, BC17, CK96, GW94, GHHY96,
Hef97, IW91, JM97, Lin97, SS89, Tas97,
Yen97, DRW98, DvHT20, GJW16, SS11b].
Problems
[AMW00, AGM23, AM11, ABFRV24,
ASS17, BLS17, BILL23, BK11, BGW20,
BFN20, CM25, Cai18, CLM03, CKMU14,
CKPW09, CS09, CCZ12, CMSV17, CC07,
Cho92b, CKPV91, CP22, CCJ+ 17, CKN13,
DSS12, Don24, DJS12, EV98, FL92, FMV22,
FK17, FK25, FK21, FJK+ 23, GLMP25,
GMOV20, GM16, GPR+ 21, GT12, GMPZ15,
GIM+ 24b, GM90, GNS11, GMOW21,
HR12a, HK96, HHH+ 02, HJ94, Hua14,
HC98, JLL16, Jor03, Jüt06, KT14, KMR+ 23,
KKSvL20, iKX20, KLM14, KBE+ 05, KPS20,
Kı́P+24, KWZ13, KKS22, KMV15, KS06,
KJJ04, Liu24, LNNW95, LdCKM18, MO22,
MT11, MRT11, NH91, PT14, RS10, RT98,
RS16, ST20a, SA90, SSS13, Sid18, Sim90,
SR94, Sno13, Som14, SV21, SS00, SV18,
ZK11, Zha90, van94, BS88, BCD97, HS89b,
NS89, PC97, RWW88]. problems
[Ray94, SU89, Tam88, TP97, TT89].
Procedure [MP95]. Procedures [CLM03].
Process [BCD21, COPP12, CS94, Die10,
GKP24, Gao18, GMP22, KM23, KPS16,
KOT16, Pic14, Red17]. Processes
[AK22a, BBFP09, CDFR18, KS12b, LR91].
Processing [SSS13]. Processors
[Jan10, PP07a, DL89b]. Product
[AAHLT10, ALSY11, Ath14, BL19b,
CCM+ 15, CKPS15, DDE+ 24, DMKŠ08,
KR13, KL08, MCP25, MM15, MRNS15,
MRNS17, PS17, Sha13, TW25, AHS89,
LRN11]. Product-Type [KR13]. Products
[BBM09, BIKZ05, BK07, CHM+ 07, CHK10,
CH10, Elb09, EHZ24, Fis94, GMS00, HW24,
Lee17, Mat19, MM15, PZ05, RN21, Smi01,
Špa07, WZ18, WY23]. Profile
[DR24, DH05, FKK20, GP08b, Ger23, GK25].
Profiles [KLPS25]. profit [PRS88]. Profits
[JSO12]. Program
[Dow91b, She18, Dow91a]. Programming
[ASZ02, BGS96, BP12, CKL+ 21, CKNZ05,
GPST15, HK99, HTS18, Juk16, KG98,
LP21a, PS17, PdCSC21, SA90, UWZ97].
Programs
[AH21, BCCZ10, BBCZ11, Boy96, HKL+ 14,
HMM09, OS15, PPU92, Vaz12]. Progress
[JL20a]. Progression [Het14].
Progressions [GP14, KS23a, PP22].
Project [AT16]. Projected
[LRR21, TZ19, TZ20]. Projection
[DF02, Gar92]. Projections
[DGM12, FKK05, FKK07, Hof95, Hof98,
KMP03, MPŠ08, NP18, PZ98, PP10].
Projective [Adr23, Bal08, CW16, Enc05,
GKM+ 18, GB12, LQ22, MS14, MP21, Nel15,
Nog24, ONN19, PSS09, Vse05]. Prolific
[BEN08]. Proof [BL09, CK11, CS91,
EMT15, FGS19, Gu21, HK11, HKP+ 17d,
dH04, HKS07, IMR14, Kar20, KV25, Lic14,
PV24, PV25, Sig10, Wil16, HK16b, Yen97].
Proofs [Bab92, EFK05, Loe10, MPP17].
Propagation [AS09a, BBCZ11, PS17].
Proper [BHH96, BFPP15, BMVW17,
CFG+ 21, CT21, CL24, FSV13, HH05,
HR12b, LC04, Saf21]. Properly [KY18].
Properties
[AC90, ACFL16, BFZ25, BMPS21, CdVL11,
CM05a, CGMV19, DST01, DP17, EGR08,
FMMO93, FPS20, FPP22, GZ19, HST19,
HKL+ 21, JLD+ 18, KKVZ24, NS93, OPVV14,
RRS07, ST13, Shp22, SW98, TKMM19,
ZZ92, dLL09, CCM95, HM88, HY89, TT89].
Property
[AcRS07, BBC11, BCE+ 01, BEN08, Brä10,
BFH21, BHJ18, BJS21, CHX15, CM24,
HjK24, KS23b, TSN04, WZ08, Way01].
Prophet [EHLM17]. Proportional
50
[KM25, NLJM21, PT90]. protection
[KG93]. Protocol [ACMW17, Sak89].
Protocols [FP04, KOS16]. Prototype
[MTGK05]. Proximity [GK13b]. Pruning
[DMR11]. Pseudo [AKP20, HSLd88].
pseudo-Boolean [HSLd88]. Pseudo-Disks
[AKP20]. Pseudocircles [ARS21].
Pseudodisc [Pin14]. Pseudodiscs [Pin14].
Pseudoforest [PRS18]. Pseudoforests
[FHJ+ 10]. Pseudomoments [KM24].
Pseudorandom [KLS10, KO06b].
Pseudorandomness [OS11]. Pumpkins
[JPS+ 14]. Pure [SSS22, SSS24]. Pursuit
[BMP13, DKSŻ10, IKK06, SS89].
Pursuit-Evasion [DKSŻ10, IKK06, SS89].
Push [MP17a]. Push&Pull [ACMW17].
Pushing [KKSvL20]. Pyramidally [van94].
Pyramids [PW18].
Quadrangulations [Nog24]. Quadratic
[BCH92, Fis14, HK99, LS05, Wal19].
Quadratically [BM07]. Quadric [RS16].
Quadrilinear [Mac18]. Quadruple
[FHS14, GMZ09, JZ05, EH91]. Qualitative
[EGS13]. Quantifiers [MMS15].
Quantitative [CHZ18, IN22]. Quartet
[ASY14, ANS16, SY11]. Quasi
[AGH11, BJHY03, BGÖ17, CM90, Che22,
CH19, CKPS13, CT93, CPR99, FPS13,
GSPRM91, GHV06, GÖ12, KPPR15, MR21,
MSS14, iO08, SMR08]. Quasi-Cyclic
[BGÖ17, GÖ12]. Quasi-graphic [Che22].
Quasi-line [CKPS13, MSS14].
Quasi-Order [MR21]. Quasi-Parity
[SMR08]. Quasi-Ramsey
[CPR99, KPPR15]. Quasi-Random
[AGH11]. Quasi-Symmetric
[CM90, CH19]. Quasi-transitive [BJHY03].
Quasi-triangulated [GHV06].
Quasigroups [KP09]. Quasirandom
[FH10, GkoKK23]. Quasirandom-Forcing
[GkoKK23]. Quasisymmetric [Gru17].
Quaternary [PPV24, TRV03].
Quaternions [BL19b, SS08]. que
[KvIL+ 12]. Queries [DHL+ 02, OPS21].
Query [ABFRV24, HKL+ 21]. Question
[JO18, Naa01, Tha08, CP96]. Questions
[BGS24, Dow88, FM24a, NT05]. Queue
[GSV12, HP97]. queueing [FG89]. Queues
[HLR92]. Quick [Ser88]. Quickly
[CFG+ 15a]. Quiet [ZK11]. Quorum
[PW02, HMP97]. Quotients
[CW14b, OS11].
r [CF22]. r-Out [CF22]. Rademacher
[DK22]. Radical [RY23]. Radii [HK02].
Radio [EK05, KP04, KM05b]. Radius
[BLR16, BLR17, BR17b, CH01, GCH22,
KZ04, LL99, RR03]. Rado
[DT16, DK16, Han19b, MS14]. Radon
[Con89, DV04, Fil89, Onn91, Sca03].
Rainbow
[ABHJ21, ABC+ 23, AHH21, AHDHL22,
Bah23, BFa24, BJL+ 24, BFM24, CHLT24,
dOCHLO21, CP20b, DX24, DFT15, FKMS20,
FM13, GS20, HLO17, HKK24, Jan22, KY18,
Kor18, KLS18, LY18b, LW20, LWY22,
LMW23, OYY13, TW25, WY23, sG24].
Ramanujan [Mor94, TZ97]. Ramsey
[ABBB24, AL07, BV22, BLS17, BCKN21,
BMS12, BBC+ 23, BZ23, BCG22, BCGR24,
BGS24, CET97, CHTY24, Con10, Csa25,
CPR99, DI22, DP17, EMRPS14, Exo89,
FS09b, GJXZ20, GMOV20, GMSW25,
GT12, GLS20, GLP23, HRS18, HST19,
HL24b, HLL+ 25, JKSY22, JO18, KLWY21,
KPPR15, KSV05, Kie97, KKL19, LP21a,
LP21b, LL21, LP25, LW18, LW20, LMW23,
Mor21, Mot19, NP20a, NP20b, NV22, OS17,
Pik03, PS20, RW89, RRS07, RS08, SWR12,
Sud08, XSR11]. Ramsey-Type
[FS09b, RW89]. Random
[AZ22, Ald90, Ald22, AK22a, AEPT24,
AK25, AGH11, ADL13, AP14, AF19, AFG21,
AS16, ADV24, BBLM13, BBLM16, BHRZ14,
BF96, BG24, BTU09, BSKS11, BCD21,
BF24, BCOC+ 25, BK90, Bev09, Bev10,
BG20, BILL23, BGG+ 20, Blo10, BMP13,
51
BPEY22, BGL03, BGS23, CCZ25, CMR18,
CFH23, CF08, CZLfW05, CGG+ 24, CL06,
CP16a, CP10a, COL10, COPP12, COLMS22,
CM12a, CFDK20, CDKS21, CGH+ 21, CF05,
CFK10, CFR10, CF10, CEOR13, CF16,
CF25, CTW93, CFS96, CV09, CSW17, De 24,
DKRR12, DSZ23, DMP07, DJKO19, Die10,
DP96, DEK22, DKS18, DH05, DFT15, DP16,
DP17, DEF19, DS16, DS23, DJS12, EFK18,
FT12, FO08, FFV11, FMP08, FF25, FJP22,
FK18a, FKK18, FGKS24, FKT99, FKS05b,
FHL13b, FJ17, FPS18, FT20, FL15, FK18b].
Random [GW99, Gao13, GK07, GK25,
GIM+ 24a, Git99, GK13a, GLS15, GS94b,
GH90a, GH90b, GJK+ 23, Han19b, HLP+ 23,
HS04, HPS19, HN20, JP12, JT11, JL23,
Joo15, JiT22, JA16, KKP15, KM23, KW13,
Khe24, KL14, KR04, KKVZ24, KM19b,
KLMR18, KMMS21, KW14, KPS16, Kri10,
KLS10, KS12a, KMN23, KO12, KOT16,
KZ18, KR15, Luc98, Lyn94, MMPPG23,
MP13, McK19, MP17a, MP17b, MRT11,
Mor21, MSK93, Mra17, NY21, NDB07,
NT21, Ngu13, Pip89, PSV08, Pit23, Ric14,
RRS07, Sch04, Sch92, SYKY18, SS02b,
VZ24, WS17b, Yam20, ACS97, BC88a,
BB97, DS97, GKP24, HS97, LR94, Kra07].
Random-Cluster [BGG+ 20].
Random-Edge [GK07]. Randomized
[FH10, IKK06, Kra18a, LPSR12, Osh21,
SS02a]. Randomly
[AHP19, AHH21, AHDHL22, BFa24,
CHMP21, Fri21, KKS17, Zho88].
Randomness [CT93, KM97, KR98, KOR03,
KOP+ 21, MR15b]. Randomness-Rounds
[KR98]. Range [dBSS24].
Range-Assignment [dBSS24]. Rank
[ADL+ 09, BBJ+ 21, BKK21, BR17b, BR19,
CDD+ 15, CF22, DDJ+ 21, DZ09a, Din06,
FLM12, FGKS25, GRSZ23, JJiT14, Ja10,
KS05, LLMT24, MPSZ19, MPS+ 09, ÖV04,
iO08, PP12, PSZ24, Sch09, TV03, DK89].
Rank-Based [Ja10]. Rank-Metric
[GRSZ23, LLMT24, PSZ24].
Rank-Selected [Sch09]. Rank-Width
[DDJ+ 21, iO08]. Ranking [Alo06, CPR99,
KRR16, McD15, CH89, PRS88]. Rankings
[BDJ+ 98, FKM+ 06, Fis90a, KT99b]. Ranks
[FK18b, GGS17]. Rapid
[AK22b, MS24, Win16]. Rapidly [SYKY18].
Rate [BC17, CHZ04, LW10, RF12, WW91].
Rates [BG19, CCVZ10, FGLP14]. Ratio
[BYR05, BCC+ 05, BCG+ 10, BDG+ 17,
BLM+ 22, BDEK06, BDGP22, BNR96,
CFG+ 09, Gün07, PV10b, Tót10, WS17a,
HS89b]. Rational [BB23a, BT18, DEH20,
EHK25, Rho15, Vaz12, Jae89]. Rationality
[CDV10]. Ratios
[PS24, Kle89, LW88a, WW91]. rays
[DGP06]. Re [Suz10]. Re-embeddings
[Suz10]. Reach [MP04]. Reached [Che16].
Real [Bón09, EJK+ 09, GJ06, GJ08, KŠ08b,
MP21, YZ17]. Real-Rootedness [YZ17].
Reality [dAHFdFK10]. Realizability
[FHJV17, KM21a]. Realization
[CFM+ 09, GMTW19, Win88]. Realizations
[BNBPR25, BJ25, EMT15, Ost23]. Realized
[Eli09]. Realizer [LLS04]. Realizing
[AM96, BNCPR20, HN15, LXZZ08, PS97].
Rearrangeable [CH06a]. Reassembling
[Vyg16]. Receivers [AR17]. Reciprocal
[KR93]. Reciprocity [HZ21, JS14].
Recognition [Ban90, BDK+ 21, BCHP08,
CH11, CCL+ 06, COS10, CD14, Dah93,
HH05, LS17, MN15, Mer15, San96].
Recognized [BS16c]. Recognizing
[BGL07, CH15, GSK91, HS88, HL00, LC04].
Recoloring [BBF+ 23]. Reconciliation
[SHS23]. Reconciliation-Free [SHS23].
Reconfiguration
[IKK+ 22, LMS25, MNPR17, Wro20].
Reconfigurations [CDP08]. Reconnection
[KL19a]. Reconstructability [LN21].
Reconstructed [MPŠ08].
Reconstructibility [PVS22, vIM18].
Reconstructible [PRS03].
Reconstructing
[DGM12, GVKSS06, GIM+ 24a, KK14b].
52
Reconstruction
[ADM+ 15, BM11, BVVW11, BGJ+ 12,
CCM+ 15, MRT11, Ste00, SV11, Tha08].
Reconstructions [vD11]. Recover
[ADV24]. Recovery [CR23]. Recski
[Sza08]. Rectangle
[BDM02, KS06, MPP20, SV20]. Rectangles
[FKU25, Lub90a, Fra89, RWW88].
Rectangular [CMR18, Lag00, MW19b].
rectilinear [Fra89]. Recurrence
[EIJ+ 12, Pip95]. Recurrences [ARS95].
Recurrent [KK09]. Recursion [AL95].
Recursions [ILM+ 16]. Recursive
[BPT91, CCG05, FMP08, FG89, KPT94].
Rédei [QP15]. Reduced [DEH20].
Reducible [BHTK+ 21, Ram90, vzGVZ13].
Reducing [HP21]. Reduction
[BGN15, BSY21, BJdK24, CK14, CKN+ 15,
Cho09, LHLZ23, Més16a, Tov90, Hli18].
Reductions [PV10a]. Reed [BGY20, BK91,
CKPS13, Rab08, RR03, Tam25]. Refined
[GJWZ23, KR20]. Refinement [LP23].
Refining [Erd17]. Reflections [GJ24].
Reflexive [BFH+ 08, FHL+ 13a, LS18].
Region
[Kim91, KLPS25, TZ19, TZ20, Wor88].
Regions [Eti20, vBEM17]. Regression
[AGQS23]. Regular
[AKS08, ASS09, AaW09, AK24, AP14,
Bal08, BS15a, BCS04, BF24, BGG+ 20,
BK17, CP20a, CCG05, CKNV16, CGOvZ21,
COLMS22, CF05, CFR10, CFS96, CW09,
DJKO19, DHL+ 13, DFT15, ETT13, FP22,
FG01, FKLW98, FW02, FGLS18, GMRT11,
GM03, GGS17, Gra07, GRS12, GV21,
HSS25, Hof95, JK24, KW14, KCL98,
LLW22, LWY13, MMSW23, MK01,
MWvZ11, McL10, Meh12, MTR14, Mom13,
MLS11, OC10, OR04, OS13b, PS22, PW18,
PR98, RSV+ 14, Riz02, Zam22, dR14, BH97].
Regularity
[BK17, COCF10, DKM+ 12, NT24]. Reiner
[FGS19]. Rejection [BLMS+ 00]. Related
[Adl08, BBBZ12, Bar02, BAG03, BH93,
BGS24, Buk16, CKMU14, CY08, CGK+ 19,
CY12, CP22, DJS12, GP08a, GJXZ20, HJ25,
Hua14, KM23, KLMN14, KS23b, LG25,
MP17b, SR94, SV11, Dow88, WGM95].
Relating [DM18b]. Relation [BBCZ11].
Relational [DKO24]. Relations
[EIJ+ 12, HMM09, KSS12]. Relationship
[CCO+ 15]. Relationships
[BHH94, GPW13]. Relative
[EKK+15, FJ09, HK02, LWW10, SV21].
Relatively [vzGVZ13]. Relatives
[BGRR18]. Relaxation [BCCZ10, CQX20,
Fuk16, HY13, HI16, Jan10, KG98].
Relaxations [CKP13a, Mic21, SA90].
Relaxed [ALM+ 18, GKNU10, Kav25].
Release [GQS+ 02]. Relevance [HKR00].
Reliability [Ber07, BCE+ 00, BC92, DM03,
Doh03, Bie88, BC88b, BCW96]. Reliable
[FKPR05]. ReLU [HBDS23]. Remark
[Cha16]. Remarks [GLW11, SV18].
Removal [DT16, FJZ15]. Removed [Lai18].
Removing [Fei04, PSŠ10]. Rendezvous
[GJ16]. Rent [LPSR12]. Rental [LPSR12].
Rényi [EG25]. Reordering
[DE11, ELvS11, LM89]. Repair [MG19].
Repairable [MG19]. Repeated
[AS05, BBLM13, CL07, CT21, GP20, Het14].
Repelling [BDvL13]. Repetition [DA10].
Repetitions [DGN+ 20]. Replacement
[LL14a]. Replicated [MHLHL91].
Replicating [Vin93]. Representability
[BPWX13]. Representable
[BS95a, HvZ14, NvZ15]. Representation
[AKZ17, Do19, GKS12, KNR92, Kim11,
LLS04, MRV17, PT90]. Representations
[ATPRU91, AM21, ADL+ 09, BFP12, BS93,
FK18b, GM16, GPW13, HPW09, Har01,
HZ08, KM01, LS08, MR15a, MS05, MvLvL13,
Rea15, Saw07, SA90, TT91, TA93, dGV05].
Representative [GMPZ15].
Representatives [Jev95, KR92].
Represented [DEH20]. Representing
[AC14, BHNP16, HMSW14, PG06, SV20,
Tsa96]. Require [AEPT24, KW90].
53
Required [DH20a, Gol06]. Requirements
[Fra92]. Requires [DZ01, KKSvL20].
Rerouting [MMO20]. Rescaling [LP19].
Reserving [BOS01]. Residues [BCPP09].
Resilience [BSKS11]. Resilient
[BGS96, BOS01, KLS10]. resistances
[LS89]. Resistor [JLD+ 18]. Resolution
[AG18, MP94]. Resolvability [LTBL20].
Resolvable [JZ05, Siv23, WLD09].
Resolving [ÖV04]. Resonance
[KSS11a, ZLS08]. Resonant [YQZ09].
Resource [FYK00, HKST03, JP06a, Lyn94].
Respect [AL24, Fue23, HRS93]. Restarts
[JP12]. Restricted [ABS10, BC94,
BKYY23, DEW17, Eti20, FP04, FJJ18,
GKPP18, HL10, Hui23, KS05, OS92, SS00,
Tak22, Vin12, WZ08, HKKK88, Lin97].
Restrictions [AS10]. Result
[CDH+ 04, CR16, GH22, GLM22, HKP+ 17d,
HK96, LZ09, MY24, Oxl19, RWWY24, Ric14].
Resulting [FJZ15]. Results
[ACG+ 20, ACG+ 24, ASS17, AFP+ 18,
BMNP22, BFN20, CS14, CKPV91,
dOCHLO19, FKL93, GP17, GSZ22, Har19,
HVW07, Mac18, Pik03, SW10, HL92, Ray94].
Retaining [CDMO16]. Retractions
[FHJ+ 10]. Revealing [SB10]. Revenues
[Ete22]. Reversals
[Cap99, CI01, HvIK+ 07, RSW05]. Reverse
[Cib13, CDD+ 15, FKMS10, RC18].
Reverse-Free [Cib13, FKMS10].
Reversible [BK90, JMS90]. Reversibly
[JMS90]. reversing [AAHLT10]. Revisited
[CdMR12, Fel14, LRT08, Naa00, WL10,
BS95b]. Revisiting [CD18, FL22].
Revolution [NOP14]. Ricci
[BCL+ 18, OV12]. Rich [ERSZ22].
Richardson [BI13, TKA18]. Ride
[BD20b, CCNV11]. Riesz [Lee17]. Right
[DKO24]. Rigid
[AH96, AG19, DK25, GGLS21, GJ24, Gu18,
JDT13, JV25, KM22, NOP14]. Rigidity
[CW96, CG17, CMM+ 24, Dew20, FRW12,
FLM+ 18, Fra95, GJ20, Gra91, GMR+ 21,
JNiT21, JiT22, KiT13, Ngu10, NOP12,
NSiTW18, Oba25, SiT15, iT12, Whi88].
Rim [RY91]. Ring
[Däu22, HN23, HKS07, KCTR13, MLS11,
Myu01, Nao91, SSW98, Sku16]. Rings
[BvH03, BCC+ 05, Car09, Che04, CFG+ 09,
LÖ05, MMR06, BCW96]. Riordan
[BL09, Zhu21]. Rips [Shu23]. Risk [BS18].
Risk-Averse [BS18]. River [TH90]. RNA
[BDT17, MW22]. Robber
[CCNV11, CCPP14, FGP12]. Robbers
[CNST24, HKM20, SS11b]. Robinson
[CCNP24, Śni14]. Robinsonian [LS17].
Robotic [ABCG17]. Robots [ABY14].
Robust
[BDGP22, BMNS22, BD24, DDS16, FKM13,
HR02, JK19, KM13a, KPR10, Lai05, Sak89].
Robustly [OS13b]. Rock [KK24]. Roll
[ABFRV24]. Rollercoasters [BBC+ 19b].
Roman [CKPW09, LC12]. Roommates
[CL11, HK13]. Root
[ABH+ 11, CGOvZ21, FR94, Més16b, Set21].
Rooted [BC94, CMS09, EGR08, Hay21,
HiKY25, KiT13, vIKL+ 16]. Rooted-Tree
[KiT13]. Rootedness [YZ17]. Roots
[AA10, BC92, LS95b, Per16, RS15]. Rota
[AK14, Cho09, GH06, GW07, Gly10].
Rothschild [dOCHLO21, HLO17]. Rotor
[AH11, Cha19, FGLP14]. Rough
[HKP+ 17b]. Round [Bab92, BJHY00].
Rounding [FO00, Knu95, SS02a, TT89].
Rounds [KR98, AA88]. Routing
[ACG94, AB00, ACL+ 06, AP92, BCSK07,
BAG03, CEP18, Che04, CPS08, GP99,
GS95, GZ98, HSZ13, HKS07, Lei94, LLY10,
LRTW11, Lu10, TH90, Zha99]. Routings
[PMM98, Ram98, Ram97b]. Rover
[MTGK05]. Row [LL14a, OPR12]. Rows
[GWZ18]. Rubik [RKDD13]. Rule [Wil16].
Rules [BBFP09]. Rumor
[ACMW17, FH10]. Rumors [JM17]. Run
[MSK93, Sch04]. Runlength [OR04].
Runlength-Limited [OR04]. Running
[HL24a, JLL16]. Runs [BBC+ 19b]. Rural
54
[DMNW13, SL96]. Ryser [BP20].
Saalschutz [Zen90]. saalschützien [Zen90].
Safe [DP92]. Salesman [CR96, Fis14,
GS94a, Gao15, GW19, GP16, RC98, SS95,
Vyg16, van94, Bal89, Kar89, Sar97, Tas97].
Salvage [BCLR95]. Salvage-Embeddings
[BCLR95]. Same [CGH+ 15, RR18, Wil99].
Sample [CCM+ 23, KM94]. Sampled
[SY11]. Samples [BDG+ 17, SW23a].
Sampling
[AK24, BGG+ 20, CGG+ 24, MRST16].
Sandpiles [Cai18, CGM+ 15]. Sárközy
[LS24]. SAT [BCOC+ 25, BHPZ25, CGG+ 24,
COPP12, Kra07]. Satellite [Bon91].
Satellite-Switched [Bon91]. Satisfaction
[BK11, CCJ+ 17, CM12a, FF06, FK17, KJJ04,
KL08, MMS15, MT11, MRT11, ZK11].
Satisfiability [COHH17, CM12a, Fed01,
KKM94, Tre04, GW94, KK89]. Satisfiable
[FFV11]. satisfied [Mal89]. Satisfying
[CSS13, CGG+ 24, CGMV19, Enc05, FFV11,
Gol06, KM94, PPTY22]. Saturated
[CCH21]. Saturating [GL10]. Saturation
[BJL+ 24, BK23, CHLT24, DSZ23, FK21,
GKP19, Kor18]. Savage [Naa01].
SC-Hamiltonicity [BP10]. Scale
[CF10, Fer24, Shu23]. Scale-Free
[CF10, Fer24]. Scan [FKK21]. Scarf
[CHZ18]. Scattered [jKiO20, LLMT24].
schedule [DL89b]. Scheduling
[BLMS+ 00, CMSV17, DE11, DL89b, GW00,
GQS+ 02, GPSS01, HKST03, JP06a, Jan10,
JLL16, KN95, KV25, MV18, PP07a, SS02a,
SSS13, SS00, Tov90, dS91, dMP93, DL89a,
PSW97, SU89]. Schema [BYR05]. Scheme
[CZOS98, CZLfW05, Etz96b, JSOS03,
OKS06, SY11, Svi03]. Schemes [ACLW18,
ABR05, AKTZ19, BDDS03, BGP22, BS91,
CCM+ 23, DF94, DFK+ 21, HKL+ 14, JP06a,
MWW94b, SW98, SWKP10, CGG88, SV88].
Schensted [Śni14]. Schinzel [Pet11, Pet15].
Schnyder [LLS04]. Schroder [SS91].
Schur [AHP19, BSS14, HRS93, HR05b,
KY21, Loe10, MCP25]. Schwartz
[DEMT22]. Score [FvIKS15, PP12, PS24].
Scott [HWZZ18, HWZZ20]. SDR [HS89b].
Search [BHRZ14, BDK+ 21, BKS09,
BJdK24, DH05, FMP08, GK02, LS17, Lev09,
LNNW95, Luc03, MTGK05, RC18].
Search-Space [BJdK24]. Searches
[KW08a]. Searching [CK08c, CDHK16,
FG00, KK90, Ko88, RT09, RT11, AA88].
Second [BMM20, CKNV16, CW96, CG17,
KM19b, KZ18, QD14]. Second-Moment
[BMM20]. Second-Order [CW96, CG17].
Secondary [BDT17]. Secrecy [EHV18].
Secret [BBDK00, BI05, BTW08, CCM+ 15,
OKS06, SWKP10]. Secret-Sharing [BI05].
Secretary
[AMW00, EHLM17, HN20, KM05a]. Section
[MT11]. Secure [FY04, HMS21, OKS06].
Security [AA11, Kao96]. Seemingly
[CM12a]. Segmentation [Ete22].
Segments [BEGK22, CK18, Tör93].
Selected [LMRS17, Sch09]. Selecting
[DHUZ01]. Selection
[BB90, CHY13, DZ01, DKT22, PW13].
Selections [IM96]. Self [BOP94, BÖ05,
CZ24, Hli18, Jan00, LLS13, LW88b, LSX14,
MAR22, MAR23, PG06, WS19, BGM94].
Self-Complementary [LSX14, LW88b].
Self-Dual [BOP94, CZ24, Jan00, MAR22,
MAR23, PG06, BGM94]. Self-Orthogonal
[BÖ05]. Self-Predicting [WS19].
Self-reduction [Hli18]. Self-Similarity
[LLS13]. Selfish [LRTW11]. Semi
[BGRR18, ELMS11, GKP24]. Semi-Baxter
[BGRR18]. Semi-random [GKP24].
Semi-streaming [ELMS11].
Semialgebraic [ART14, Do19].
Semicomplete [BJT92, GRY08, BJHM88].
Semidefinite [ASZ02, CKL+ 21, HMM09,
KG98, LP21a, PdCSC21, dCST20].
Semiexact [CKKO10]. Semifields
[GRSZ23]. Semigraphoids [MPS+ 09].
Semigroup [Don24]. Semigroups
[BP12, CGSM16, EA11, Mal15, SS18a].
55
Semijoin [Gar92]. Semikernels
[GSPRM91, GSL98]. Semimodular [Lec90].
Seminormality [LM22a]. Semiorders
[SS94]. Semiovals [BD01]. Semirandom
[GMP22]. Semiregular [Lat23].
Semisimple [ADL+ 09]. Sense
[Li17, FFP88]. Sensitive [MNP08].
Sensitivity [BPS18, GS20, JDT13]. Sensor
[ASMF10]. Sensors [BNRT17]. Sentences
[KZ18]. separability [HSLd88]. Separated
[KS19]. Separately [HI23]. Separating
[KS88, SG16]. Separation
[ABC+ 15, Kı́P+24, GMW96]. Separations
[GHW05]. Separator [BEL09]. Separators
[AST94, CD18, DN16, DMN21, LQ22].
Sequence [BNBPR25, BGRR18, BH22,
CW24, CCHZ13, CFK10, DFJS15, FJP22,
HLT19, KRR16, LÖ05, SV20]. Sequences
[ADM+ 21, AM96, BBG08, BNCPR20,
BBC+ 19b, BLR16, BLR17, BCPP09, BGS23,
BR17a, CCT05, CCD00, CDR16, CGG+ 16,
Col98, DLMO18, FS09a, FK25, FKW10,
GMZ09, GKMS04, GMTW15, HZ21, HN15,
LR07, LXZZ08, Pet11, Pet15, RSW12,
ST17b, Ste00, TQ09, XQ06, Zhu18, CK11,
KS88, Mit97]. Sequential
[KRZ21, SL95, Tak08, Pip89]. Serial
[GF08, Kot13, MMR06, WB90]. Seriation
[GJ19]. Series
[ACM11, ABH+ 11, BGL24, BC09b, BFN20,
Cho92a, Cho94a, Ege10, EP10, KR16, RY91,
RS15, Wag96, ZN08, ACS97, BM97].
Series-Parallel [BC09b, Cho92a, Cho94a,
EP10, KR16, RS15, ZN08, BM97]. Serre
[PPTY22]. Server [CL91b, CKPV91].
Servers [Ber07]. Set [BBC+ 19a, BBF99,
BNMN92, BFRS16, BS23, CLM03, CdV02,
CHY13, CPPT20, CDW07, CY21, CH10,
CPPW13, DO08, DKT22, EKM+ 19, Ete22,
FGS19, FO08, FFV11, FPP22, GDCM20,
GDVL17, GKI+ 23, GLSS16, GS03, GT98,
GIM+ 24a, GS94b, Han19b, HQ03, IKZ08,
JPY10, KS92, KN16, KMÖ18, KS05,
KMW06, KvIL+ 12, KPS20, Kim11, LMV25,
LL25, Lev09, LPS18, PPR22, Pin08, PY09,
RRW22, Rya07, Sha20, WZ18, dBSS25,
BKK16, BS88, BC88b, EH91, GS89, Hur94].
Set-Codes [GDCM20]. set-covering
[BS88]. Set-Dependent [Ete22].
Set-Systems [FPP22]. Set-Valued
[FGS19, LL25]. Sets
[AKFG+ 25, Adr23, Age94, AHH+ 10, AHP19,
ATPRU91, ABZ15, AFKK23, AS16, AJ25,
AMNV18, Ave13, AE03, BNN90, BDJ+ 15,
BB23b, Bon10, BLM10, BKKM99, BM14,
BK05, CW98, CCSW23, CER98, CCG+ 11,
CLW09, CLiO18, CCG05, Cib13, CD16,
CF16, DSL19, DA10, DM17, DJMV21, Elb09,
EFK14, Eti20, ENSZ00, FKS12, FM24a,
Fis90b, FL96, Für91, GKP24, GZ19, GVW06,
GLP+ 12, GS93a, GMPZ15, GL10, HST19,
Har11, Hav19, HKP22, HK93, HT93, JK99,
Jev95, Juk16, KLMN14, Kim17, KSY18,
KLMR18, KM01, KT17, KMN23, LRT08,
LM12, LZ06, LM22b, LSW18, MB18, MZ22,
Mom13, MR15b, MD16, MD11, MS05, NY21,
Nov18, NS11, OR04, PP22, PP07b, RSV+ 14,
Ros09, SS19, SS04, SS95, TT16, Tak08,
Vse05, Yu17, Zha90, Abe91, Bal88, BM94b].
sets [BJvV92, Bou97, HR88, HS89b, Sag88].
Settings [ACF18, LS24]. Seven
[CFG+ 09, KK14a, Sav14]. Several
[CHX15, DF04, Fed06]. Seymour
[DDE+ 24, CD25, CG02]. Shadows
[FZ22, KMV15]. Shallow [ES11, HW24].
Shannon [AL07, HTS18, Kas03]. Shape
[CZ24, CP10b, FL00, MS19]. Shapes
[DMN21, MPP17]. Shard [Pet13]. Shared
[BBDK00, HMS24, Pit23]. Shares [HSS19].
Sharing
[BI05, BTW08, CCM+ 15, OKS06, SWKP10].
Sharp [DMP07]. Shatter [BG19].
Shattering [FS12b]. Sheddings [MST21].
Shellability [BCE+ 00]. Shellable [Cha91].
Shellings [CDGO22, MST21]. Shepp
[CZLfW05]. Shermer [DJT15]. Shift
[Eli09, MK09]. shifts [Lin89]. Shop
[GPSS01]. Shops [JSOS03, Svi03]. Short
56
[ABBB24, BF96, BBC+ 19b, CL16, CR17b,
DMR11, EW19, FKP15, HGY20, KKL+ 10,
KM21b, KLN10, KZ18, LLMT24, Luk20,
MS21a, NT05, PV10b, PP90, RSM+ 96,
STT92, Hut88]. Shortcuts [HP21]. Shorter
[BGP22]. Shortest [AP14, BNRZ23,
BGW20, Duc21, DFPT24, IKK+ 22, KS03d,
LL17, MNPR17, Rom06, Zha93].
Shortest-Weight [AP14]. Shredded
[ADV24]. Shrinking [CL90]. Shuffle
[GK25, Obr93]. Shuffle-Exchange [Obr93].
Shuffles [JJL23]. SIAM [GM93]. Sided
[CHK17, Kam19]. Sidelength [AJ25].
Sidon [Juk16, KLMR18, KT17, RRW22].
Sidorenko [Cor24]. Sieve [Sch02a, Gor93].
Sieving [BER11, Cha16, Stu21]. Sign
[CP10b, HS22, DK89]. Signatures [NY23].
Signed
[CMN25, Che17, CLLZ18, CDI+ 25, GPW13,
HLL+ 21, KR16, KNNW23, LLS+ 20,
LMSZ25, MS17a, MRS19, NY23, PP13,
PPV24, Saw07, SZ94, WYZZ14, WY20].
Signed-Circuit [WY20]. Signed-Graphic
[PP13, PPV24]. Signless [HRS17].
Silverman [HR88]. Similar [GJ12, LRR14].
Similarity [LS17, LLS13]. Similarity-First
[LS17]. Simple
[BBJ+ 21, BL09, BCHP08, CR23, CS91,
De 24, Ful14, JRT25, KvRRS23, MC12,
Mer15, MD16, PV24, PS24, Saw07].
Simple-Triangle [Mer15]. Simpler [Hli18].
Simplex [ABGJ15, FL00, GK07, JPY10].
Simplex-Algorithm [GK07]. Simplices
[Ave12, BM07, FXZ23, KT17]. Simplicial
[BHM16, BCKP19, Dan09, DDL20, DMS14,
EGS13, Jon05, Lut04, PPTY22, TT93].
Simplicity [BJJ98]. Simplified [Tov90].
Simplotopes [SS18b]. Simply [Sim13].
Simulation [HKK+ 09]. Simultaneity
[dMP93]. Simultaneous
[KS03b, SL95, SZ15]. Sine [Sca05]. Single
[Ave12, BNBPR25, CMSV17, FKPR05,
FKL+ 19, GQS+ 02, GS95, GS16b, HV00,
KLW89, KSW17, KPR10, NPSW23, Ull14,
YP22, Zha94, CGG88]. Single-Bond
[Ull14]. Single-Change [Zha94].
Single-Elimination [KSW17].
Single-Exponential [FKL+ 19].
Single-Layer [GS95]. Single-Machine
[CMSV17]. Single-Message [KPR10].
Single-suit [KLW89]. Singleton [KMW06].
Singular [BGJW21]. Singularity
[FO90, Ngu13]. Sink [EFK14]. Sink-Stable
[EFK14]. Site [GM04]. Situations [BOT92].
Six [BS16b, KM19a, PP22, WZZ18].
Six-Term [PP22]. Six-Vertex [KM19a].
Sixth [CGOvZ21]. Sixth-Root-of-Unity
[CGOvZ21]. Size [AS09b, Ave12, BLP21,
BDM02, BHL+ 15, BW02, BGS24, CDM00,
Cib13, CCL+ 06, Das99, GW99, GS93a,
Hås94, HST22, HW15, HKK+ 09, HOD22,
JO18, KLWY21, KL92, KMPR14, LW18,
MS19, NW95, Pic14, Pik03, Ran02, RR18,
SC17, Sud08, WS12, GI97, HS89b, PS97].
Size-Linear [BGS24]. Size-Ramsey
[LW18]. Sized [BBRT23, Sei01]. Sizes
[AHS01, AB07, CGHW22, CGL10, CCG+ 00,
De 24, Gar92, KPT12, KŠ08a, MP22, OS16,
TW21, Zak14, Lin97]. Sizing
[DW10, DW11, vWW94]. Skeletons
[BDEK06]. Skew
[CKK+ 04, HK14, Mom13, MPP17, ZM02].
Ski [LPSR12]. Skinny [GJdL+ 24].
Skrekovski [CCO+ 13]. Slack [GMTW19].
Slash [HHL24]. Slash-Free [HHL24].
Sliceable [YS95]. Slicing [SFS09]. Sliding
[AMPT93, AM95, GOR20]. Sliding-Block
[AMPT93]. Slightly [LM22b]. Slopes
[KPP13]. Slotting [Che04]. Slow
[Gao18, ILM+ 16]. Slowly [JM17, PP12].
Small
[Adr23, ABR05, AM06a, AB07, BCS04,
BPV10, BB23b, BBRT23, BGH+ 17, BCG22,
CCJS22, CY21, DPR22, DFK+ 21, EIL25,
FKLL15, FKV21, GDCM20, GHvtHP15,
GRS11, JM17, JN17, KV15, KM94, KLL13,
KS12b, Lev22, Lu08, Lut04, MW08, MP21,
Mot19, NŠ07, OW22b, PP22, PG06, Pin14,
57
PS24, RSM+ 96, RRW22, Shp15, SB91,
Ste10, Sul05, TH90, Wan08, NNI97].
Small-Diameter [DPR22]. Small-Sized
[BBRT23]. Small-World [JM17]. Smaller
[Kra18a, MP22]. Smallest [Adr23, BBS00,
CSS01, Gab04, Gab05b, OS22]. Smartstart
[BD20b]. Smith [WS17b]. Smoothed
[KRS15]. Smoothing [DH91]. Snoop
[PW02]. Social [BKL+ 15, Che09]. Soft
[EIH18]. Solid [CFLZ19]. Solomon
[BK91, RR03, Tam25]. Solution
[BT14, DGM12, MNPR17, Sha23, Sza08].
Solutions [BBCZ11, CHX15, EIJ+ 12, EV98,
FGP10, HT13, Hor19, ILM+ 16, LW03,
Sim90, Sis21, Str20, FG89]. Solvability
[CDV10, SS05]. Solvable
[AMNV18, HHH+ 02, van94, ALZ96, BS88].
Solves [CM05b]. Solving
[Boy96, CKY24, KKSvL20, MPSV21, Jae89].
Some [AL24, BB09, Bal08, BBBZ12, Bar02,
BGW20, Cai18, CCZ12, Cho92b, DR24,
Din13, DK10, DSST13, Har19, HJ25, HL92,
KPS19, KNNW23, iKSZ04, KBE+ 05, Li17,
Lub90a, MW20b, MW03, NT24, PMM98,
Rém02, RY91, SWR12, Ste07, Stu88, SW10,
Zha94, Bal89, Bie88, DP17]. Sometimes
[DRW98]. Somewhat [KOS16]. SONET
[CFG+ 09]. Sorting
[AKKS89, AA88, AU91, BP98, BNN90,
BFR12, Cap99, CDP94, CI01, dAHFdFK10].
Sós [CDT23, HKP+ 17a, HKP+ 17b,
HKP+ 17c, HKP+ 17d, Roz19, Sha23].
Sourcewise [CE06]. Space
[ABCG17, AP92, BDM02, BK12, BJdK24,
DHS14, FKU25, FKL+ 19, GMTW19, KW17,
MNPR17, NPSW23, Owe11, Pol19, Sei01,
Web08, Woe93, Car88, IS93]. Spaced
[Lag00, LSO03]. Spacefilling [GS94a].
Spaces
[BS09, BL17a, BFKT24, BDG+ 17, BGL03,
BP17, BN05, CLWZ22, CCNP24, CLVZ96,
DGN+ 20, DK25, FGLS18, GK13b, GL10,
GL15, Har11, IK09, KS23a, KM94, LSTY17,
MP21, MLP24, MW22, ÖV04, Rém02,
SBD+ 19, Sol12, Spe08, Vin11, Vse05, XG20].
Spacial [Hor19]. Span [CtJL01, Sza06].
Spanners [BGJ+ 12, BT22, BFKT24,
BCE05, CC95, ENS15, HPS96, HP21, KV15,
KLM+ 03, LS95a, SE14, DYL06]. Spanning
[AAFL06, Ald90, AFG+ 09, AKM22, BFa24,
BJHY03, Bon08, BZ11, BDEK06, BL17b,
BP25, CWY00, CGM+ 15, Cha19, CEOT15,
CEOT17, CS19, CSS01, CFG+ 15a, CP10a,
DL19, DM11, Gab04, Gab05b, Gao13, GL95,
GPS19, Gu18, HV17, HT18b, KKKS17,
KW91, Kri10, KKS17, LLL17, Lu10, LW20,
LMW23, Nog24, Oze13, RSM+ 96, SW23b,
BFM94, BBM90, Cho94b]. Sparse
[AM11, AK25, ADL13, BT22, BCE05, BK17,
BMPS21, CR23, COCF10, CM16, CE06,
CY20, Cre04, DEK22, DMS12, DŠT08,
EKM+ 19, FO08, FS01, FHL13b, Gao13,
GMSW25, GK13a, GM13, Gu18, Hen18,
HKP+ 17a, HP21, JT11, JLR+ 17, Joo15,
JW18, KKKS17, KMRR09, KLMR18,
KS12a, Kri18, KM11, KZ18, LSSY10,
MP17a, MT20, Pra13, RN21, ST20b, Sha23,
SW21, SY11, BG91, GPS88]. Sparsification
[BZ20, FK17, GHP20]. Sparsifiers
[BST25, KR20]. Sparsity [MC93]. Spatial
[BP17, DM03, JM17]. Special
[BL23, HMZ21, LR07, MT11, RY91, Sch02a].
Species [SV11]. Specified
[BGS23, CDMO16]. Spectra
[BBMM09, CM03, CF09, TQLT13].
Spectrahedral [BST25]. Spectral
[CDT23, FGKP22, GCH22, KLM14, Lat23,
LP23, Liu24, Sot15]. Spectrum
[BCL+ 23, BPS07, CGL10, CL21, KM24,
Lee17, Sca05, GM94]. Speed [MV18].
Sperner [AFP+ 18, EFK05]. Sperner[AFP+ 18]. Sphere
[AMB11, BC94, BCKP19, EIH18, GGLS21,
Vin11, Zhe16, BS95b]. Spheres
[FGKP22, LN17, Lut04, Mus21, NSiTW18].
Spherical [BV10, Buk16, FRW12, Kra18b,
MWW20, Pol19, Yu17]. Spider
[ABS13, Pip06]. Spider-Web [Pip06].
58
Spikes [BCC+ 19]. Spin [Mar20]. Spine
[EM99]. Spirality [DGL10]. spirals
[Wen97]. Split
[AGH14, BS24b, BL04, CdMR12, HLMP11,
HL00, LC04, Tim08, AFK12, KM88, Spi89].
Split-Perfect [BL04]. Splits
[BBS17, LGS11]. Splitter [GZ06]. Splitting
[GMW05, Goe01, GL15, JPZ21, Jor03,
Myu01, BJvV92]. Spotting [BKKZ17].
Spread [CFH16, JM17]. Spreading
[ACMW17, FH10]. Spreads [ÇMP15].
Springer [CFJ11]. Sprinkling [NT21].
Square [BHL05, BDDP24, KM19a, LS95b,
MTV08, ST17b, FH94]. Square-3PC
[MTV08]. Square-Free [KM19a].
Squaregraphs [BCE10]. Squares [DŠT08,
FF25, GS94a, JSO12, KT16, WLD09].
Stabbed [AKP20]. Stabbing [KS06, Tót08].
Stability [AG06, CW96, CG17, dOCHLO19,
DT16, DW22, EFMW18, GLM22, MY24,
PdCSC21, RWWY24, TW25, DK16].
Stabilization [CM05a]. Stable
[CDHZ12, CdV02, CL11, Che16, CFKP22,
EMM14, EFK14, GS03, GSZ22, HSZ13,
HW10, HW17a, JK99, Kam19, Kam22,
Kam25, NH91, PSV08, dBSS24, dBSS25,
Pit89, BM94b]. Stack [HP97]. Stacks
[HLR92]. Stage [Kar92, CH06a, DH90].
Stalls [COHH17]. Standard [DK22].
Stanley [Bón09, CR16, CS18a]. Star
[HSV23, iKM10, LLZ99]. Star-Forest
[HSV23]. Stars
[DR24, GLS24, GRS11, Hua14, TT07]. Start
[vWW94]. Start-Up [vWW94]. Starting
[Dan09]. State
[BN01, BS15b, CL15b, LGS11]. Stationary
[MP13]. Statistical [AA11, BHM00, DM03].
Statistics [Bón09, CWYZ10, FHL20, IKZ08,
MSK93, Sch04]. Steinberg [HY13]. Steiner
[AFG+ 16, BM97, BAH10, BT22, BHM+ 22,
BH15, BCHW17, CKP13a, CGN06a, CK14,
CKN13, DM18a, DOS94, DR19, DFK+ 21,
ES11, EH91, FKL+ 19, Für91, GMZ09,
GMW96, GNS11, Hor14, IW91, JZ05,
JLR+ 17, NO09, PC97, Rif99, RZ05, RTW97,
VZ93, Wen97]. Steiner-Tree [VZ93]. Step
[CK14, LPS09]. Stiffness [JiT22]. Stirling
[Bón09, FP99, KLMR03, RM97]. Stochastic
[AH21, AFG21, BS18, CS94, HKL+ 14,
HSS24, PS24]. Stock [DW10, DW11].
Stockhausen [Yen97]. Storage
[BYKKR18, DM18a, LNO96]. Story
[LMS19]. Strahler [Yam20]. Straight
[KFHR94, Sch91b]. Straight-Line
[KFHR94, Sch91b]. Strategic [Nas14].
Strategies [Fei10]. Strategy
[BKR10, KV25]. Strategy-Proof [KV25].
Streaming [HKMY22, ELMS11]. Street
[CDF08, RX88]. Strength [Gal18, HKR00,
KKP11, MP14, Nie00, NS11, o09].
Strengthening [BH22, CKPS13, DGHS25,
DFK+ 23, GHM21]. Stretch
[CCH14, CDMT21, KV15]. Strict
[GL14, HW17a, FK97]. Strictly [CHZ04].
String [ADM+ 15, RT98]. Strings
[BFN20, CI01, Gol96, HvIK+ 07, MR04a,
MR04b, PRS98, RSW12]. Stripping
[Gao18]. Strong
[AH16, AM06b, BB23b, BP10, BGRR18,
BP17, BS10b, Cal13, DŚN21, DE93, DK14,
FKS05b, GL95, HHCHL21, HHL24, HY10,
JPY10, NRSS24, PSS09, Sch02b, XZ22].
Strong-Baxter [BGRR18]. Stronger
[LRTW11]. Strongly [BJHY03, CDV10,
CGMV19, DN16, FLM+ 95, IMS05, Kam25,
KMS23, LLL17, MTR14, Mom13, RLWY21,
TW19, ZSW11, RX88]. Structural
[BJS22, GKI+ 23, SW01]. Structure
[BL19a, CCSW23, CER98, CP24, CP16b,
CMvZW16, COS10, DMS21, DDE+ 24,
DE93, DEW17, DL17, DL18c, DL18b, EW19,
GM05, GT13, Hay21, HKP+ 17b, HKP+ 17c,
HR05a, IM96, KNK93, KM01, LM21, MM11,
Nas14, NN22, Rém02, SB10, Wan08, BBM90,
BB97, Ram97a]. Structured
[AGK+ 23, BGMW24, FGT18, DL89b].
Structures [APTX24, BDT17, BG11,
Che93, CF16, DKO24, Dan01, FLS10,
59
GLY07, HIKT99, HMS93, LT11, MW22,
SW23b, STT92, Špa07, SWKP10, Tam88].
Study
[BDF+ 18, DFK+ 11, FYK00, MK09, ACS97].
Style [GH22]. Subadditive [DKLW24].
Subclass [CK08a]. Subclasses [CS18c].
Subcodes [BGÖ17, LWW10].
Subcolorings [FJLS03]. Subcritical
[CFDK20, DFK+ 11]. Subcubes [Off08].
Subcubic [DŠT08, JRS14, KMM12, Liu14].
Subdeterminants [GWZ18, JB22].
Subdigraphs [BJHY03]. Subdivided
[BGM08, JS12]. Subdivision
[FW20, HiKY25, LiO15, LZ18b].
Subdivisions
[ACHiO25, Ath14, BFH21, Jan20, JQ20,
jKR21, Mur10, Tót08, Wan23, WW18].
Subexponential [BFPP15]. Subfamilies
[BFK+ 12, CKOS06]. Subfamily [EJK+ 09].
Subfield [NvZ15]. Subgraph
[AA05, AM11, AK22a, BL17b, CM25,
CEOT15, CEOT17, CSS01, Cho92a, Cho92b,
CM07, DJKO19, Dji06, Gab04, Gab05b,
Gu18, GRS12, HLS22, HLS24, SS11a, Zha93,
BM97, Cho94b]. Subgraphs [AFK12,
ADO23, AKS08, AK25, AGH11, AFS12,
AS07, AB07, BB16, BMM20, CCOY17,
CvBdJdVK22, CDM00, CDM04, CS19,
CKP+ 21, CHK+ 25, CGMV19, DS16, EG25,
EHZ24, FXYY14, Fei04, FKK20, FG14,
FKP15, FPS18, FM13, Gao13, GS98, GP18,
GRS11, HH04, HV17, Jan05, JN17, Joo15,
JiT22, JW18, KiKK17, KKKS17, KW08a,
KLN10, KLL13, KLN91, KS12b, LRWZ12,
LM16, McC21, Ngu24, PTT16, PT94, SW01,
Tuz08, ZL11, BM94a, BFM94, BP89, FH89].
Subgroup [Hyu10, MWWZ20]. Subgroups
[Shp13]. Subhypergraph [CDK+ 18].
Subhypergraphs [Nag10]. Sublinear
[CHZ18, DN16, DMN21, ERS19, GRS11,
JMU23, LMM21, RS11]. Sublinear-Time
[GRS11]. Submatrices
[FK21, KPT20, LM16, PSWX24].
Submodular [BW09, CW24, DW24, FiT14,
GS13, HI16, HKMY22, IMS05, KSF19,
LMNS10, Osh21, SSS13, Yos19].
Submodularity [CGV+ 14, NYKY20].
Subpattern [AR08]. Subpermutations
[GJK+ 23]. Subposets [Sch09]. Subquartic
[New20]. Subsequence [BH20, CP96].
Subsequences [BM14]. Subset
[CKN+ 15, CPPW13, DFX21, ENSZ00,
GIM+ 24a, JKSY22, PW13, SS00, DM88].
Subset-Restricted [SS00]. Subsets
[AAH14, BGN15, BD20a, BGH+ 17,
CFG+ 15b, CHHM09, DO08, Für91, GJ12,
HW96, HIKT99, LPS18, PRS03, PP10,
Sza06, Zha90, Hur94]. Subspace [WZ08].
Subspaces [LLMT24]. Substar [CNRS15].
Substring [ADM+ 15]. Subtour [GW19].
Subtournaments [Kim17]. Subtree
[Ald22, BHL+ 15, BLO+ 22, FMP08, Khe24,
MS19]. Subtrees [KW08b, NS22, Pit23].
Succeed [Ste00]. Success [AFKK23].
Succinct [GKS12, HKL99]. Suffice
[Cra19, HMS05, SV20]. Sufficient
[BR17a, GMR+ 21, Sch10, Ste00].
Sufficiently [Ste00]. suit [KLW89]. Sum
[BL19b, Bev10, CMSV17, DKS16, HZ21,
Hav19, HR05b, Jev95, KT16, KR13,
MLMR23, MRNS15, MRNS17, Ram04,
RR18, Zak14, LRN11]. Sum-Distinct
[Jev95]. Sum-Free [Hav19].
Sum-of-Diameters [Ram04].
Sum-Product [BL19b, MRNS15, LRN11].
Sums
[CY08, CHZ09, CKP16, CH10, DFX21, DK22,
Ege10, FKT99, GS94a, HKW15, IK09, KR93,
LS06, Mac18, MPSS20, MWW21, OPR12,
OS22, RN21, SW21, Smi01, Tsu23, CP96].
Sumset [CCSW23]. Sumsets
[AZ25, Fan20, Hui23]. Sun [Hoà10]. Super
[Das99, FK97, HT90, Kam22, KW90,
KMÖ18]. Super-Logarithmic [KW90].
Super-Set [KMÖ18]. Super-Stable
[Kam22]. Superconcentrators [RTS00].
Supercritical [Fer24, KW13].
Supergraphs [JV25]. Superlinear [Lon21].
60
Superlogarithmic [McK19].
Supermodular [BGS17, KL08].
Supersaturation [DGNS25].
Supersolvable [Sch09]. Superstring
[WS06]. Supertree [DS05a]. supply [NS89].
supply-demand [NS89]. Supported
[NOP12]. Surface
[LS06, Moh99, Rea25, SS09]. Surfaces
[BK12, BMNS22, CMS09, CGH+ 10, DKS18,
DŠ09, DL14, DL18c, EO16, Fio06, GKLT19,
KM14, KML05, LLP24, NOP12, NOP14,
Oze13, PV22, Wu09, Žit94]. Surjective
[AMPT93, BMR+ 10, FGZ19, GM05, KST06].
survey [Sav97]. Survivable
[BKM08, BH93]. Surviving
[CCVZ10, LW10]. Svensson [New20].
Swapping [FRW12, Zha11]. Swaps [JJL23].
sweep [Fra89]. sweep-line [Fra89].
Swendsen [Ull14]. Switch [AK22b, DM19].
Switched [BCSK07, Bon91]. Switches
[FG21]. Switching [Bon91, CHZ04, HH04,
OYY13, Orr08, PL94, Wil99]. Symbolic
[HMS24, RT18]. Symmetric
[APdMOZ23, AL17, Bah23, BS95a, BvH03,
BGS17, CM90, CEP18, CR96, CS21,
DJKKV23, DvW18, GF08, GS13, Kot13,
Lub90b, MR04a, MR04b, NYKY20, Nov18,
RC98, SS18a, SiT15, Sol12, Spi19, STV21,
VZ24, WZ18, dGV05, van94, CH19, Ste88].
Symmetries [LB09]. Symmetry
[BGS23, KPT12, LLL18, MAR23, Sch10,
TKA18, CS89, GPS88].
symmetry-breaking [GPS88]. Symplectic
[HK11]. Synchronizing [GJ16, Jun12].
Synchronous [GPP01]. Synthesis
[KYDN09]. System
[BZ23, FLMY09, MM11, BC88b, DH90].
Systematic [KCTR13, Mou94]. Systems
[ABS10, Bil03, BC95, BH15, BCHW17,
CS14, CM05a, CHX15, CM05b, CHW+ 25,
CFH16, DM18a, DR19, FPP22, Für91,
Gad18, GMA15, GPP01, GMZ09, Gyá19,
Har10, Hor14, HLWY23, IM96, JZ05, JPY10,
KM13a, KS03a, Kas03, KS05, KMW06,
KMT07, KN95, LOW10, MH09, Mur06,
Nag17, NT24, PW02, PSML08, Rif99,
SMNF09, ST07, Shi12, Sza08, ZLS08, DL89a,
EH91, FG89, HMP97, HS89b, KS88].
Syzygies [BPEY22]. Szemerédi
[BC11, NP20b].
T [ACP22, FKS05a, Sch02b]. T-Coloring
[FKS05a]. T-Joins [ACP22]. T-Perfection
[Sch02b]. Tableau [PV10a]. Tableaux
[FGS19, Śni14]. Tables [Lu10, Sul05, KG93].
Tabloids [RY91]. tabulated [KG93]. Tail
[MSD19, Raz20]. Tails [BG20]. Takagi
[Lev15]. Taming [GJdL+ 24]. Tandem
[LZZ22]. Tanglegrams [CSW17]. Tangles
[DEE17, Erd17, Flu24, GS16a]. Taquin
[Śni14]. Tardos [Peg14]. Target
[CHY13, DKT22]. Tarsi [Gly10, Sto12].
Task [CM05b, KN95, PSW97, DL89a].
Tasks [AE04, DL89b]. Taxa [DS05a]. TCP
[AB05]. Teaching [ABZ15]. Technique
[BYR05, CGK+ 19, SS18b, Zuc92].
Techniques
[BB03, HKP+ 17d, MV18, Ste00].
Templates [GvZ17]. Temporal [Fer16].
Temporary [AE04]. Tenner [FGS19].
Tensegrities [KM21a]. Tensegrity [CW96].
Tensions [Che17]. Tensor
[BD24, BC23b, PPU92]. Tent [AL17].
Terao [BBJ+ 21]. Term
[PP22, SST08, Wal19]. Terminal
[BKM15, Bih05, Fuk16, HI23, KNZ14].
terminals [RTW97]. Terms [RS15].
Ternary [HvIK+ 07, OS22]. Tessellations
[GPW09, Vin93]. Test [BFRS16, KG93].
Testable [AcRS07]. Testing
[AK02, ADPR03, AKKR08, BD20a,
CCGG18, DJKO19, DGL10, EG03, GKS12,
GKW19, HH01, LRR14, MMPS10, Neu24,
PRS02, SL96, HY89, Spi89, YH88]. Tests
[MPS+ 09]. Tetrahedra [SvM08]. Their
[BL19a, BC23b, EGG+ 24, HY15, JMW17,
iKX20, KK14b, LG25, MK01, MMJF03,
LW88a, LWW10]. Theorem
61
[AFG+ 16, AOW15, AHJ+ 24, BL09, BS90,
Buk12, BR19, CLMS22, CHZ18, CDT23,
CuKŠ07, CP20b, DGHS25, DFK+ 23, DK16,
DSS92, DL12, DDE+ 24, DMN12, DS06,
EW19, Fed06, FKS05a, FiT14, GZ06, GT13,
HM11, Hay21, HLY23, Hui23, HLT19, IL25,
IN22, Koc98, KT25b, KS03c, KOT09, LGS11,
Lee25, LP23, LS24, Lo14, LMSZ25, MMS17,
MWvZ11, MS14, MW20a, NP20a, NP20b,
OSW16, PVY22, Ram90, Tam25, Yam20,
Fuj97, Hef97, RW89, WW91, AKW05,
AKS07, BYHR10, BV10, BC11, KLP12].
Theorems [AL24, BEL09, CCG+ 00,
DFJS15, DEE17, DS21b, ES25, FHH08,
FR06, FT05b, IK09, MSD19, SS08, Suk13].
Theoretic [BCS04, KM05a]. Theoretical
[Wag07]. Theory [ACGH20, ASMF10,
BLS17, BJ91, CHTY24, DHT06, FL92,
GRR15, Gad18, GR17, KSV05, KPT94,
KKL19, MP95, MT20, PT90, ST20b, ST10].
Theta
[CS18a, CK08b, Cre04, KG98, LY23, LS05].
Thickness [DM18b]. Thicknesses [Fis90b].
thin [BW92]. Third [HK16a]. Thomas
[DDE+ 24]. Thomassen
[CCO+ 15, LPS09, WL10]. Three
[AC14, ABNR22, AS05, BCD+ 12, BL23,
Bon08, Cai18, CH17, CMSM+ 18, Cho09,
CGSZ20, DD13, DNR23, EM99, FH21,
GPP04, GLW11, HJ18, HZ10, KKL+ 10,
Kar92, KZ04, LGS11, LSW18, Mot19,
MW20b, NH91, Pet15, SZ24, vIKL+ 16, IP91,
IS93, KP06]. Three-Color [Mot19].
three-colored [IS93]. Three-Coloring
[CGSZ20]. Three-Dimensional
[GPP04, MW20b, NH91, SZ24].
three-linking [IP91]. Three-Stage [Kar92].
Three-State [LGS11]. Threshold [Ale10,
ABZ15, AKM22, BTW08, BDDS03, BB03,
BH22, BGS23, BS91, Bru90, CM12a, DF94,
DMP07, DP16, FRMPV15, Hås94, HLMP11,
KPPR15, SB91, SR94, Zun11, FV97, SV88].
Thresholds
[BCKN21, BFM24, CH06b, FRZ16].
Throughput [ILM20]. Ties
[CHK17, Kam17]. Tight
[AFH+ 18, APS22, BF12, BD20b, BFZ25,
BFN20, BCF+ 20, Chi23, CL21, CM14,
DSZ05, EP10, FJK+ 19, GP91, HM19,
KL19a, KL92, Lam20, LP25, LW18, LNO96,
LLZ22, Mic21, NY21, Nie00, OC19, RN23].
Tighter [RZ05]. Tile [JWF05]. Tiling
[APTX24, BDM02, CD11, HW17b, Zha09].
Tilings
[BE13, CMR18, CLVZ96, DLMT21, DFL+ 25,
Din06, EV98, Han18, HS10, HLWY23, Lai18,
ÖV04, OC19, Rém02, TV03]. Time
[AK22a, BNMN92, BP15, BST14, Bon91,
BCHP08, BS16c, BFN20, CdMR12, Che94,
CKN+ 15, CMM+ 10, CF05, CFP19, CGP98,
Dji06, DP16, DHJ+ 13, ERS19, ELSS17,
FP04, FO00, FKL+ 19, FPT22, Gab05a,
GV92, GRS11, GJ16, GPS19, HKL+ 14,
HL24a, HKL99, HTV05, HvtHLN12, HV00,
HK05, JMS90, JSOS03, JP06a, JLL16,
JLR20, KN16, KK90, KMS98, KP95, LW17a,
LM16, MN15, MPSV21, MNN18, Moh99,
NT24, NPSW23, PS22, RS22, RS11, ST07,
SY11, SWKP10, Svi03, Wan02a, WY10,
Zuc92, AKKS89, Car88, IS93, MM96, PRS88].
Time-Division [Bon91]. time-space
[Car88]. Times
[BPS18, CP10a, HH92, JP12, SSS13].
Together [Més16b]. Tolerance
[GM16, MSZ10]. Tolerant [AS02, AU91,
BCSK07, PMM98, PL94, SX13, UBHS93].
Tolerating [GV92]. Tomaszewski
[DvHT20]. Tomescu [EEFH21].
Tomography [AG06, AG18, DFJS15,
DGM12, GLW11, HT13, SB10, vD11]. Too
[PP12]. Top [FKS03, GK25]. Top-2 [GK25].
Topological [AM21, CdVL11, CDM00,
CDM04, DGL11, EW19, Ful14, HK15,
KLN91, KO06a, SZ13, TT07].
Topologically [ACGH20]. Topologies
[VZ93]. Topology
[BDM+ 24, BDM+ 25, BAG03]. Tori
[AJ25, JCB06, PW18]. Toric
62
[BDvL13, BC09b, GMA15, dAHFdFK10,
LS06, SS09, SS10, UV15]. Toroidal
[iKO16, NOO12]. torpid [GKRS15].
Torsion [Lev22]. Torsor [SW23b]. Torus
[AF10, BL09, BL90, KS08c, Rio98]. Total
[BG88, BHT16, CLS09, CDWZ17, CCZ12,
DLMT21, DZ09a, ELSS17, Gra07, HY10,
HY15, KSŠ08, LPW+ 13, PV25, dCST20,
Zhu21, o09, KW96]. Total-Coloring
[KSŠ08]. Totally [EM20, Gij05]. Touching
[FKU25]. Tough [DNS94]. Toughness
[Gu21]. Tour [DRW98, SL96, Zha93, Kar89].
Tournament [CPR99, DLMT21, KSW17,
KLPS25, NY21, PRS88]. Tournaments
[Alo06, APS+ 24, BNN90, BGP25, HW96,
KKKS17, KKO16, Kim17, KN24, MT90,
Tan21]. Tours [BIT13, CLS15, Tas97].
Tower [Rom06]. Trace
[GR17, Mat19, RMS01]. Traceability
[SW98]. traceable [Zho88]. Tractability
[HN15, HK14, KPPW15, Sli10, TZ15].
Tractable [AKP+ 22, ADKS18, BCDF19,
CPPW13, KPT22, LSSZ19]. Trade
[AP92, BFZ25, CGP98]. Trade-Off [AP92].
Trade-Offs [BFZ25, CGP98]. Tradeoff
[KR98, Lou10]. tradeoffs [Car88]. Trades
[KAN90]. Traffic [BCC+ 05, MLS11]. Trait
[FS12a]. Trait-Dependent [FS12a].
Transfer [CL15b, SHS23]. Transference
[MSD19]. Transform
[DV04, Kim91, Sca05, Con89, Fil89].
Transformation [KCL98].
Transformations [BV21, MK01].
Transforming [CGH+ 10]. Transforms
[Sca03, Car88]. Transhipment [AC90].
Transient [Cha19]. Transients [JA16].
Transition
[FKK21, GLMP25, KKP15, LN21,
MMPPG23, MMN25, RSV+ 14, VVY15].
Transitions [BGMW24, BACG+ 24,
CMR18, CH13, CH17, CFKK17, DH05].
Transitive [BGJ+ 12, DLMT21, GL14,
HLST00, Iri16, Mac91, Zho09, BJHY03].
Transitive-Closure [BGJ+ 12].
Transitivity [HT90]. Transmission
[AR17, FKPR05, KPR10]. Transport
[DSS12]. Transportation
[BFH15, JK24, KP00]. Transpose [GK25].
Transposition [CKdAHdF13, LY10, RS93].
Transpositions [ALSY11, BP98, BFR12,
CI01, dAHFdFK10, PR91, RSW05].
Transversal [BHT16, CHW+ 25, FKM25,
FiT14, JPvL21, PPR22, SSS24].
Transversal/Packing [GL17].
Transversals
[CHKW24, CMSM+ 18, FKS12, Fel90, HY10,
HY15, LMM21, MZ22, RS14, SMNF09].
Trap [MLP24]. Travel [MTGK05].
Traveling [CR96, Fis14, GS94a, Gao15,
GW19, GP16, RC98, SS95, Vyg16, van94,
Bal89, Kar89, Sar97, Tas97]. Travelling
[DRW98]. Tree
[AFG+ 16, Adl08, BP13, Ban90, BDF+ 18,
BFGR17, BHM+ 22, BS15b, BP25, BDLR01,
CC95, CKP13b, CQX20, CP10a, DDJ+ 21,
Dah93, DHS14, DM11, DJM+ 18a, DJM+ 18b,
DJM+ 24, Erd17, FJZ15, FS05, FKL+ 19,
FJK+ 19, GMRT11, GKS22, GLSS16, GL95,
GLY07, HW16, Hay21, HMS05, HKS07,
JL23, JK24, JLR+ 17, KiT13, KL19a,
KLM+ 03, Let19, LSTY17, LN21, LNNW95,
LR04, Luc03, LR91, MRV17, MS19,
MdCW16, Owe11, Pit23, RZ05, San96,
Sca05, SSS22, Ste00, VZ93, Wan02a, Yam20,
Alt89, DYL06, DL89b, HS97, IW91, Tod89].
Tree- [LR04]. Tree-Based [Hay21].
Tree-Cut [GKS22]. Tree-Decomposition
[Erd17]. Tree-Decompositions [DJM+ 24].
Tree-Degenerate [JL23]. Tree-length
[BFGR17]. Tree-Like [BHM+ 22].
Tree-Matchings [LR91]. Tree-Related
[Adl08]. tree-structured [DL89b].
Tree-Width [HW16, Luc03, San96].
Treedepth [CNP21, GJW16, NPSW23].
Treelength [CDN16]. Trees
[AT90, AAFL06, Ald90, Ald22, ART14,
AFG+ 09, ASY14, ANS16, AKM22, ABR05,
AL95, ÀB23, AH11, ANP14, BFa24, BS95a,
63
BDK+ 21, BL17a, BPSS19, BPSS20, Bev09,
BM11, BVVW11, BCLR95, BKKZ17,
BDT17, BHM+ 22, Bon08, BZ11, BLO+ 22,
BMV92, Cai93, CWY00, CHP+ 90, CKP13a,
Cha91, CGM+ 15, CDWZ17, CKK+ 04, CK14,
CFG+ 15a, Con05, CL15b, CL15c, CSW17,
DL19, DZ09b, DH05, DPT25, DM15, DS23,
DFK+ 21, ES11, EJ01, FMP08, FT05a,
FKT99, FL15, FJK+ 23, Git99, GSK91,
HSZ13, Han09, HH17, HKW15, HT18b,
HMSW14, IIL14, KL19a, Khe24, KZ04,
KW08b, KM95, KW91, KMMS21, KM13c,
KW96, Kri10, KKS17, LLL17, Lu10, LW20,
LMW23, LM11, Luc98, McD15, Més16a,
Mol11, NO09, Oze13, Pip01, PSW96, Rah16,
RSM+ 96, RSV+ 14, SHS23, SSS24, SW23b].
Trees
[STN25, VWY09, Vyg16, XGG15, ZM02,
Zha99, dJMS16, vIKL+ 16, BCLR89, GMW96,
PC97, RTW97, Sag88, Ste88, TP97, Wen97].
Treewidth
[ABC+ 25, ALQ+ 24, BST20, BKL+ 22, BM93,
BKK95, BJK13, CCVZ10, CZ25, CDN16,
DMS21, DFHT04, GSZ22, HIMW24,
KLWY21, MP17b, SSR94, Ram97a]. Trellis
[BT96, Kas08]. Triadic [KPS16]. Triangle
[AKKR08, AB95, BCL+ 23, Bar01, BCD21,
Bra05, CM24, CCG05, DI22, DPRS10, Dro16,
DH20a, DLŠ10, DL17, DM17, DL18c, DL18b,
FL96, GKL99, Har19, HT93, IKM99, JS14,
KS08c, Liu14, Mer15, NN22, PT94, BH97].
Triangle-Free
[BCL+ 23, DI22, DPRS10, DLŠ10, DL17,
DM17, DL18c, DL18b, FL96, GKL99, HT93,
IKM99, KS08c, Liu14, NN22, PT94, BH97].
Triangle-Freeness [AKKR08]. Triangles
[CDM+ 14, CFS20, DL18b, HL24b, Lai18,
Pin08, WL02, Yus09]. Triangular
[DV96, JKSW17, KŠ08b].
Triangularization [TT93]. Triangulated
[CG17, ELR98, GHV06]. Triangulating
[IS93, KW92, MWW94a]. Triangulation
[Str20]. Triangulations
[BBK+ 16, CFM+ 09, CEOT15, CEOT17,
CGH+ 10, HTV05, iKMN09, LY21, LQ22,
Més16b, MRST16, NNO15, NNO19, Nog24,
SS18b, WWKY11, Zhe16]. Trick [Zha11].
Tries [RJS93]. Trilinear [Mac18, MPSS20].
Trimming [GLS24]. Trinomial [MPSS20].
Trinomials [Din13, DQW+ 15, WZZ18].
Tripartite [BV22, iKSZ04]. Triple [BZ23,
BKKM99, BH15, BCHW17, DR19, GJ16,
Gyá19, Hor14, Nag17, NT24, Rif99, COS97].
Triple-Free [BKKM99, COS97]. Triples
[AHP19, FS01, Hor14, MCP25]. Tripods
[HiKY25]. Trisection [RT18]. Tropical
[AGQS23, AGM23, AMEP24, BK19, BK12,
JL20b, Juk16, LY18a, PV22, Sha13, Spe08,
ST10]. Tropicalizing [ABGJ15, DR24].
Trotter [BYHR10]. True [CR19].
Truncations [iT12]. Trunk [FJK+ 19].
Truthful [KVZ23]. Tsetlin [LMS19]. TSP
[BMV22, BIT13, CLS15, DL18a, LS03a,
New20]. Tucker [LM16]. Tumor [SW23a].
Tunnel [ABCG17]. tuple [Kap14b]. Turán
[AKS07, BBBZ12, BLS17, BMNP22,
BLMM24, BJ24, BK14, CHTY24, Csa25,
Dow88, EIL25, Fue23, GLMP25, Ger24,
GGM+ 22, GH13, Gyá19, HL24b, Jan22,
JMN22, JS12, JQ20, KKL19, KMV15, LP23,
LY23, LM14, LZ18a, LZ09, NY21, NP20b,
Nor11, PT14, ST20a, Sha23, Sid18, SLY24,
SV21, ZKNS20]. Turbo [GF08]. Turing
[JMS90]. Tutte
[GnN06, LW17b, PSS09, Sch22].
Tutte-Type [LW17b]. Tuza
[BG24, BCD21, GS25, HLY23, NvdP24].
Tverberg [ORST25]. Twenty
[FM24a, RKDD13]. Twice [ABFRV24].
Twin [AHKiO22, ACHiO25, BGR25, HJ25].
Twin-Width
[AHKiO22, ACHiO25, BGR25, HJ25].
Twins [BR20, GKM12]. Twist [KS04].
Two [ARTV12, ATPRU91, AHJ+ 24, Ale10,
ABZ15, ADL+ 09, ABFRV24, BLS17,
BMNP22, BPS07, BC09a, BMS12, BP15,
BSY21, BCG+ 10, BGH+ 17, BGRR18,
CDV10, CFS17, CMSM+ 18, CD25,
64
dOCHLO19, CHK17, CLST12, DFJS15,
DJW12, DNR23, DPT25, DTW03, DS05b,
DLS11, DL17, DL18b, EA11, EFK05, FM11,
FK17, FR94, FIN98, GK07, GMS00, GM03,
GW00, Gol96, HJ18, HM20, HKL11, HV17,
HK16b, HL24b, HMP04, KVZ23, Kas03,
KL19a, KOS16, KMŠ+ 09, KL14, KKL19,
KS23a, Kla06, Knu95, Lei94, LW03, LZ05a,
Lla06, LSL92, LdCKM18, MN18, MP08,
PZ05, Pit23, PY09, RTS00, RR18, Red17,
RS16, Rya07, Sak94, ST20a, Smi01, Ste00,
SV18, WL03, Web08, Yu17, Zak14, ZLWC12,
Zun11, CH89, CHW88, DL89b, Exo89,
HKKK88, KP06, KLW89, Ko88, Zho88].
Two-Batch [DS05b]. Two-Chain [LSL92].
Two-Color [DFJS15]. Two-Colored
[HL24b, MP08]. Two-Coloring [KMŠ+ 09].
Two-Colorings [KS23a]. Two-Connected
[HV17]. Two-Dimensional [Ale10, ABZ15,
BP15, FM11, GW00, Zun11, HM20].
Two-Directional [ATPRU91].
Two-Distance [Yu17]. Two-Facility
[KVZ23]. two-factors [HKKK88].
Two-Generator [EA11]. Two-Layer
[Lei94]. Two-Part [EFK05]. Two-Party
[KOS16]. Two-Period [BCG+ 10].
two-person [KLW89]. Two-Player
[BMS12]. Two-Query [ABFRV24].
Two-Set [Rya07]. Two-Sided [CHK17].
Two-Variable [FK17]. Two-Way [Knu95].
Type [Adr23, AHJ+ 24, BD01, BV20,
CM05a, CGG+ 16, CIN18, CL22, DS21b,
EK10, FHH08, FP22, FKS05a, FS09b,
HMM09, Hui23, IN22, KR13, LW17b, MK09,
RY23, Špa07, TKMM19, YZ17, AFP+ 18,
KOT09, Lin89, RW89, SG16]. Types
[BL23, BJ25, BRK89]. Typical
[BL19a, CCSW23, FKK05, FKK07].
UET [CM05b]. Ultimate [BNR96, Tót10].
Ultrametrics [Dah93]. Unanimity
[BFH+ 08, LT11]. Unavoidable
[ADO23, BK05, CHK+ 25, CDMO16, Kim17].
Unbalanced [AG15, Red17]. Unbounded
[BC23a, FKK18, NP18]. Unbreakable
[FMOS20]. Uncapacitated [Yam05].
Uncertain [KSF19]. Uncertainty
[BDGP22]. Uncoupled [HH92].
Undecidable [Cai18]. Understanding
[CFKP22]. underweight [Ko88].
Undirected [BBF99, CS09, ENSZ00, GR99,
HSS19, Vég11, NNI97]. Unicyclic [BAH10].
Unidirectional [BCC+ 05, CFG+ 09].
Unified [CK08c, DW24, Tak22]. Uniform
[Ald90, APS22, BF12, BBLM13, BV22,
BCCZ11, BH22, BL01, CFKK17, CKP22,
ELSS17, EGM18, FRZ16, FZ22, GXY22,
GLM22, GLP23, GSS15, HPS09, Han16a,
Han18, HWZZ18, HWZZ20, Jan10, Kha13,
KR15, LLM19, Lla06, LZ18a, LP25, LYY21,
LWY22, LLZ22, OS17, PRS18, RRS07,
SV21, Yus03, ZKNS20, HM88]. Uniformity
[BDG+ 17, Sha23, SS21]. Unimodality
[CH19, Stu21, HSLd88]. Unimodular
[EM20, Gij05, MW19b, OS15]. Union
[AS10, BFK+ 12, GP14, OS16, YAT16,
Whi88]. Union-free [BFK+ 12]. Unions
[ALQ+ 24, GMZ09, Sta92, WZ18]. Unique
[CKP13b, FMRR88, HSZ13, JJiT14,
KMR95, MMP13]. Unique-Max [HSZ13].
Unique-Maximum [CKP13b].
Unique-Path [MMP13]. Uniquely
[Dan01, FJJ18, Siv23]. Uniqueness
[BGG+ 20, GLW11, OS13a]. Unit [BEGK22,
Che04, GJ20, GR99, HKW15, JSRSW18,
KS23a, LS08, Ric14, Vin11, Kle89].
unit-congruent [Kle89]. Unitary
[CW16, dAHFdFK10]. Unity [CGOvZ21].
Universal [AS19, AKTZ19, BS09, BCLR89,
BG11, CG17, CHHM09, EGG21, HH13,
Pat88, Hur94]. Universality
[BS24a, DKRR12, EG25, KL14]. Unknot
[MRAS19]. Unknown [DKMS17, SW01].
Unless [GLS24]. Unraveling [BKL+ 15].
Unrelated [SS02a]. Unsatisfiable
[HS06, Kun23]. Unsolved [LdCKM18].
Untangling [CTU14]. Unweighted [Lev09].
update [FV97]. Updates [GLY07, GK97].
65
Upper [BST20, BG20, Bra05, CTU14,
Car88, CFM94, Däu22, DW10, DW11, EP10,
FL22, KKP11, KMÖ18, KW13, KT19,
KM95, KOP+21, Lav16, Liu14, LZ09, Mer99,
OS16, Raz20, RS22, SC17, SS19, SL95].
Upright [CS91]. Ups [SLY24]. Upward
[DGL11, DGL10, JMU23]. Urn
[CZOS98, CZLfW05, SW10]. Use
[BL04, CDN16, KOS16, RS16]. Using
[ABY14, BDF+ 18, BNRZ23, BDG+ 17,
Cai93, CCG+ 11, EFK05, GLJ24, HH04,
HRS93, Jan10, KY21, KNZ14, Kri18, Luc03,
MMPS10, NW95, NÖ08, Nis25, SL96, Str20,
Gor93, Tam88]. Utilities [Vaz13].
V [CHM+ 23]. Vacant [CF16]. Valency
[CKNV16]. Valid [BDT17]. Valuated
[Mur96a, Mur96b, Tak14]. Valuations
[BKK21, PR20]. Value
[ABS10, Bol90, BOT92, DM13, Ros09].
Valued [CLLZ18, CCJ+ 17, FGS19, FK17,
GGHP22, KM25, LL25, TZ15]. values
[KP06]. Vanishing [BGJW21]. Variable
[BJKV07, BJSS22, FK17, HS06, IM96,
Krá06, Sei01, Vin13]. Variable-Sized
[Sei01]. Variables
[BDP19, BS23, HKR00, Jan10, Lla06, LR94].
Variance [DH05, Str20]. Variant
[DEF19, NP20b, UWZ97]. Variation
[HTS18]. Variations [MRNS15, MRNS17].
Varieties [BFH+ 08, DF04, FMP08].
Variety [BK19, KT25b]. Various [LS24].
Varying [MV18]. VC
[BDF+ 18, BLL+ 15, HWS18].
VC-Dimension [BLL+ 15, HWS18]. Vector
[BGW20, BN05, CLWZ22, DJKKV23, IK09,
KS03d, MPSV21, Vin11, WCLZ15, Web08,
XG20]. Vectors
[CCZ25, Cha91, CN12, FGLS18, GP08b,
GJ12, Jev95, LN17, Mur10, Swa05, Bal88].
Vehicle [GZ98]. Verdière [LLP24].
Vershik [Śni14]. Version
[AK14, dOBMS+ 17, BGW20, CZLfW05,
GJWZ23, Lo14]. Versions [ABC+ 23].
Verstraëte [GM20]. Versus [BBC+ 23,
Mor21, Tre04, ABBB24, ÀB23, CPRdS13,
CFS20, DMS21, HLL+ 25, MS21b, PPTY22].
Vertex [Age94, ABY11, AS14, ÁS09c,
BBF99, BM19, BGR25, BGLS07, BYFMR10,
BYHR10, BMP13, BJS22, BH22, BMR+ 10,
BRK89, CMPS17, CDGO22, CF22, CY21,
CHW10, CPPW13, Dan01, DZ09a, FJZ15,
Fel90, FSV13, FL10, GKI+ 23, GM20, GT12,
GHP20, Gra07, GSS15, GS25, HT90,
HLST00, HPS09, HRS18, HMM09, HSS25,
HY12, HKP22, HN25, JP18, JPvL21, JL20a,
KM19a, iKX20, KvIL+ 12, Kha13, KG98,
Kra18a, KR20, KMN23, Lai05, LMV25,
LiO23, Lic14, LR04, Mac91, McD15,
MWW94a, MPSZ19, Mol11, MW90, OS13a,
PPR22, Raz10, Tan21, WH15, Zeh17, Zer11,
Zha90, o09, vBBC+ 15, HS89a, Kie97, TP97].
Vertex-Colored [HSS25, MWW94a].
Vertex-Disjoint [BM19, GM20, Lic14].
Vertex-Edge [CF22]. Vertex-Magic
[Gra07]. Vertex-Minors [LiO23].
Vertex-Neighborhood [MW90].
Vertex-Pursuit [BMP13]. Vertex-Robust
[Lai05]. Vertex-Transitive
[HLST00, Mac91]. Vertical [DGM12].
Vertically [OW22b]. Vertices
[Bal08, BHL05, BGH+ 17, BCG22, BJdK24,
CH17, CHLZ00, DL19, DHKM11, DFK+ 21,
EM20, FH21, Fle05, GP18, HT19, KiK12,
KiKK17, KKSvL20, LM12, Pad16, PVY22,
Ste10, ZL11, Stu88]. Very [Sol06].
Vestergaard [HLY23]. Vexillary
[HMSS24]. VI [SSS22]. Via
[ACG94, AM06a, AFS12, AB00, AL17,
BD20a, BMN24, BMS12, BV10, BP25,
BJdK24, CHM+ 23, CKL+ 21, CW24, CNR89,
CFKP22, DSL19, DFL+ 25, FPS20, FGKP22,
Fuk16, Ful14, GPST15, GS20, HMSS24,
HKL99, HTS18, IKK+ 22, JLR20, KLMR13,
KT17, KLL13, LW88a, LL14a, LL17, LLS04,
Lu10, NT12, Prz13, Wro20, WC12, Yam16].
Vietoris [Shu23]. View
[CPS08, CK08c, FKM+ 16, FGKP22, Mat19].
66
Viewpoint [FLM+ 18]. Violation [iKX20].
Virtual [HKS07]. Visibility
[ABHW13, CWY21, CHJ+ 04, HVW07,
HZ08, IKK06, LLS04]. Visible [RT11].
Vision [DKSŻ10]. Vision-Based [DKSŻ10].
Visits [BMV22]. Visual [BDDS03]. Vizing
[KK14a]. VLSI [FL92]. Volume
[CL06, CFG+ 15b]. Volumes
[LRR21, TZ19, TZ20]. Voronoi
[KvRRS23, MGC14, SGM20, Wor88]. Voter
[Fer24]. Voting [AK10, Bol90, CDFR18,
FKM+ 16, IIL14, CEOR13]. VPN [FOST10].
vs [sJS24].
Wait [Svi03]. Wakeup [GPP01]. Walk
[Ald90, CF16]. Walker [EFKP15]. Walkers
[DPSW08]. Walks
[AH11, BF96, Bev09, BILL23, Cha19,
CP10a, CFR10, CF10, CEOR13, CTW93,
CFS96, Die10, DJS12, FGLP14, FKK18,
GR17, JP12, KR04, MW19a, SYKY18].
WalkSAT [BCOC+ 25, COHH17].
Wandering [Vin07]. Wang [Ull14]. Water
[FMV22]. Water-Filling [FMV22]. Watson
[BDT17]. Wave [RT09]. Wavelength
[BCC+ 05, BCG+ 10, Car09].
Wavelength-Division [BCC+ 05]. Wax
[ACM11]. Way [EMM14, Knu95, BJ92].
WDM [Car09, CFG+ 09]. Weak
[AK14, CP24, DF02, GT13, HH13, IP91,
SS19, Abe91]. Weakly [AGH11]. Weakness
[GT98]. Weaver [CCZ25]. Weaving
[ACGH20]. Web [Pip06]. Weber [LY18a].
Wei [JP25]. Weight
[Adr23, AGG+ 24, AP14, BB13, BM00,
Bar02, BHH96, BK91, BB03, BLM10,
CCD00, CER98, CDWZ17, CHZ09,
CGK+ 19, CDHZ12, CPPT20, DM13, FPS18,
JT11, Kap14b, LS14, LCV03, MMSJ08,
PSZ24, RF12, RSW12, SE14, BBM90, CZ97].
Weighted [ACZ23, ADL13, ANP14, BB16,
BS95a, BBCZ11, BTW08, BM16, BG12,
CDM+ 14, Dei15, Die10, Duc21, DJMV21,
ELMS11, Fri21, FP13, Gal18, GKMS22,
GNS11, GY23, HRS17, Jon20, Kı́P+ 24,
LOW10, MC93, BG88, FZ88]. Weights
[BJKV07, CM07, FPS18, Hås94, Krá06,
LWW10, SB91, VV94]. Weisfeiler
[FKV21, GGP24, KN22]. Well [BN05,
COHH17, FL92, Lag00, MR21, iO08, Rif99].
Well-Covered [BN05]. Well-Ordered
[Rif99]. Well-Partial-Order [FL92].
Well-Quasi-Ordering [iO08].
Well-Spaced [Lag00]. Wheel
[AFH+ 18, CdV02, Cho94a]. Wheels
[OSW16]. Wheels-and-Whirls [OSW16].
Which [DKO24, LMM+ 24, PPTY22, BJS22,
Erd17, HS89b]. Whirls [OSW16]. Whitney
[FG21]. Who [KSW17]. Whose [Jev95].
Wide [FFP88]. Wide-sense [FFP88].
Widely [LSO03]. Width
[AHKiO22, ACHiO25, AHP09, BGR25,
BDJ+ 20, BC23a, DDJ+ 21, DD13, DMN12,
FRRS09, FGT11, GKS22, GnN06, HW16,
HKW22, Hli18, HJ25, KM14, Lam20, LR04,
Luc03, iO08, San96]. Widths [Adl08].
Wiedemann [KMÖ18]. Wiener
[FL15, LW03]. Williams [HSV23]. Win
[KSW17]. Windows [GOR20]. Windy
[CPS08]. Winkler [GG15]. Winners
[KMR95]. Wired [Cha19]. Wirelength
[CKK+ 04]. Wiring [SW01, Pat88]. Wise
[GNPV20, Vse05]. Without
[CDM00, CL07, CH06a, CEOT15, CEOT17,
CS12, DJW12, DL14, MNS14, BBC+ 19b,
BH15, CDM04, CPPT20, DMR11, DX19,
ES11, Far09, FKP15, GCH22, GS03, JPY10,
JKSW17, KS23a, KSY18, Kle89, KLN10,
KV25, LLS+ 20, Tan21, WL02, WX13,
ZLWC12, sG24]. Woodall [CD25]. Word
[BK05, CMRS24, Sch04]. Word-Run
[Sch04]. Words [BM14, BH20, Fra10,
KM21b, KRR16, MRR20, MR21, RMS01].
World [JM17]. Worst [ASZ02, LMM+ 24,
PV10b, SS95, Tak08, Tas97, HS89b].
Worst-Case
[LMM+ 24, PV10b, SS95, Tak08, HS89b].
Wreath [Ath14].
REFERENCES
67
X [DGP06]. X-rays [DGP06].
Yeh [HRS12]. Yeo [Lic14]. Yields
[GVW06]. Yong [FGS19]. Young
[DZ09b, DFG+ 21, PV10a].
Alon:2005:LHS
[AA05]
Zagier [CR16]. Zeckendorf [BAM16]. Zero
[CKK+ 04, CK91, DF94, DK10, DJ11, Eti20,
FZ08, HZ21, KR16, KKS19, LXZZ08, MS17a,
MLMR23, SA90, WYZZ14, ZM02, ALZ96,
NS89]. Zero- [ZM02]. Zero-Free [DK10,
DJ11, Eti20].
Zero-Knowledge [DF94].
Zero-One [CK91, SA90, NS89]. Zero-Sum
[HZ21, MLMR23]. Zeros [Bón09, DK06].
Zeta [Dei15].
Zhao [CR19].
Zippel [AA10]
[DEMT22]. Ziv [CI07]. Zone [Zer11]. Zones
[EGG+ 24]. Zonotopal [MPSV21].
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Abdi:2022:CCD
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Clean clutters and dyadic fractional
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