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Graham R.L., Grotschel M., Lovasz L. — Handbook of combinatorics (vol. 1)
Graham R.L., Grotschel M., Lovasz L. — Handbook of combinatorics (vol. 1)



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Íàçâàíèå: Handbook of combinatorics (vol. 1)

Àâòîðû: Graham R.L., Grotschel M., Lovasz L.

Àííîòàöèÿ:

Combinatorics research, the branch of mathematics that deals with the study of discrete, usually finite, structures, covers a wide range of problems not only in mathematics but also in the biological sciences, engineering, and computer science. The Handbook of Combinatorics brings together almost every aspect of this enormous field and is destined to become a classic. Ronald L. Graham, Martin Grotschel, and Laszlo Lovasz, three of the world's leading combinatorialists, have compiled a selection of articles that cover combinatorics in graph theory, theoretical computer science, optimization, and convexity theory, plus applications in operations research, electrical engineering, statistical mechanics, chemistry, molecular biology, pure mathematics, and computer science.
The 20 articles in Volume 1 deal with structures while the 24 articles in Volume 2 focus on aspects, tools, applications, and horizons.


ßçûê: en

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Ãîä èçäàíèÿ: 1995

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Äîáàâëåíà â êàòàëîã: 10.03.2005

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Ïðåäìåòíûé óêàçàòåëü
Seress, A. B.      1518; see “Beals R.”
Series-parallel graph      330 538
Serre, J.-P.      630 828 1481 1493—1495
Serre, X.      1965; see “Maruani J.”
Serre’s problem      828
Sesquilinear form      663
Set disjointness      2008
Set partitions with distinct block sizes      1152
Set theoretic tree      2090
Set-chromatic number      277
Set-colorings      277
Set-covering problem      922 1696 1894
Set-packing problem      1696
Set-partitioning problem      1696
Sevast’yanov, B.A.      1090 1210 1213; V.F.”
Seymour, P.      447 1725
Seymour, P.A.      238 391; N.”
Seymour, P.D.      17 18 35 86 91—93 162—165 210 217 275 277 292 295—297 402 404 416 421 427 505 513 515 531 534—537 539 541—543 547 548 584 586 596 598—600 832 1665 1682 1691
Seymour, P.D.A.      412; see “Fttredi Z.”
Seymour, P.D.B.      546; see “Oerards B.”
Seymour, P.D.D.      163; see “Okamura H.”
Seymour, P.D.E.      8 160 161 166 258 304 305 334 336—343 536 2178; N.
Seymour, P.D.F.      404; see “Schrijver A.”
Seymour, PD.C.      531; see “Kahn J.”
SGS      see “Strong generating set”
Shabby, N.      714; see “Assaf A.M.”
Shafarevich, I.R.      2057
Shafarevich, I.R.A.      1751 1767; Z.I.”
Shallcross, D.F.      1878 1880; R.G.”
Shamir, A.      2030
Shamir, A.A.      161; see “Even S.”
Shamir, A.B.      1484; see “Fiat A.”
Shamir, A.C.      2030; see “Rivest R.L.”
Shamir, E.      373 375
Shamir, R.      1636
Shannon capacity      410 1464 1471 1736
Shannon game      563
Shannon theorem      272 274
Shannon, C.E.      271 274 775 776
Shannon, C.E.A.      126 2186; P.”
Shannon, R.W.      831
Shape of a face      884 886
Shapiro, H.D.A      1275; see “Clark L.H.”
Shapiro, H.D.B.      1896; see “Moret B.M.E.”
Shapiro, L.      1438 1439; H.”
Shapiro, L.W.      1184 1211; S.”
Sharir, M.      865; see “Aronov B.”
Sharir, M.A.      823 825 1299;
Sharir, M.B.      827; see “Edelsbrunncr H.”
Sharir, M.C.      844 846; J.”
Sharp, H.      1305; see “Bang C.”
Shdah’s pidgeonhole lemma      1342
Shearer, J.B.      401 444 1350
Sheehan, J.      80
Shelah, S.      364 1004 1341 1367 1501 2093 2113
Shelah, S.A.      2106; see “Erdos P.”
Shelah, S.B.      2104; see “Foreman M.D.”
Shellability      880 883 887 901 2061
Shellable ball      899
Shellable complex      1854
Shelling      880 887 901 1854
Shemer, I.      894
Shemer, I.A.      894; see “Bokowski J.”
Shephard, G.C.      886
Shephard, G.C.A.      303 311 811 815 816 923 1490; B.”
Shephard, G.C.B.      879 893; P.”
Shepp, L.      446 447
Shepp, L.A.      1167
Shepp, L.A.A.      1155; see “Logan B.F.”
Sherali, H.D.      1593
Shi theorem      1263
Shi, R.H.      24 74
Shi, R.H.A.      24; see “Tian F.”
Shi, Ronghua      1263
Shifting      1298
Shifting algorithm      588
Shiloach, Y.      128 165 170 536
Shimamoto, T.      749 754; R.C.”
Shimsoni, I.      1484; see “Fiat A.”
Shlosman, S.B.      1829 1865; I.”
Shmoys, D.B.      1578 1635
Shmoys, D.B.A.      20 1545 1882 1906 1907 2188; E.L.”
Shmoys, D.B.B.      1578; see “Lcnstra J.K.”
Shohat, J.A.      1112
Shor, N.Z.      1661
Shortest path      216 1685 2018 2187
Shortest spanning tree      1545 1550 1579 2023
Shortest-path problem      2187
Shortest-route polytope      1670
Shortest-vector problem      1619
Shpectorov, S.V.      768; see “Ivanov A.A.”
Shrikhande, S.S.      685 698 702 711 713 730
Shrikhande, S.S.A.      702 705 707 2183; R.C.”
Shrikhande, S.S.B.      392; see “Naik R.N.”
Shrinkable graph      197
Shrinking      191
Shtogrin, M.L.      923; see “Delonc B.N.”
Shubert, B.O.      1203; see “Brown G.G.”
Shuffles      1987
Shult, E.E.      685
Shult, E.E.A.      767 768 1734; P.J.”
Shult, E.E.B.      664.; see “Buekenhout F.”
si-path      146
Sibert, W.L.      2150 2159
Sidon set      988
Sidorenko, A.F.      1347
Sidorenko, F.      1322
Siegel measure      932
Siegel, C.L.      930 932
Siegel’s mean value theorem      932
Sieve methods      970 2171
Sieve of Eratosthenes      972
Sieveking, M.      952; see “von zur Gathen J.”
Sign function      518
Sign vector      603
Signature problem      2032
Signed bases      888 1838
Signed graphs      2076 2077
Silver, J.H.      2102 2113
Silverberg, E.B.      1903; see “Arkin E.M.”
Simic, S.K.      1520; see “Cvelkovic D.M.”
Similar ordered sets      2109
Simmons, G.J.      820
Simmons, G.J.A.      865; see “Erdos P.”
Simmons, H.E.      1958; see “Merrifield R.E.”
Simon, J.      1960
Simon, J.A.      2007 2010; L.”
Simon, J.B.      1765; see “Paturi R.”
Simonovils, M.      243 244 1249 1250
Simonovils, M.C.      1244 1250; B.”
Simonovits theorem      1249
Simonovits, M.A.      1236; see “Babai L.”
Simonovits, M.B.      419; see “Berge C.”
Simonovits, M.D.      76 1264 1474; J.A.”
Simonovits, M.E.      239 843 1243 1247—1249 1251 1383; P.”
Simonovits, M.F.      1347; see “Faudree F.”
Simonovits, M.G.      406 714 1320; G.O.H.”
Simonovits, M.H.      1238 1558 1559; L.”
Simpiicial polytope      897 1840
Simple arrangements      816 821
Simple closed contour      1149
Simple graph      5
Simple group      2056 2057
Simple hypergraph      387
Simple labeled graph of high degree      1188
Simple matroid      490 498 830
Simple polyhedron      879
simplex      661 879 897 938 1859
Simplex algorithm      901
Simplex face      1842
Simplex method      1635 1657 2188
Simplicial      879 880
Simplicial 3-polytopes      891
Simplicial arrangements      821
Simplicial complexes      388 391 423 896 1842 2178
Simplicial convex polytope      1857
Simplicial d-polytopes      893
Simplicial decomposition      328
Simplicial map      1843
Simplicial sphere      901 908
Simplicity of a game      2122
Simply connected      1846
Simpson, S.G.      1356
Simpson, S.G.A.      1340 1357 1370; T.J.”
Sims conjecture      628 1452
Sims, C.C.      1452 1516 1517
Simulated annealing      1559 1950 1996
Simultaneous Diophantine approximation      1583
Sinclair, A J.      1558
Sinclair, A.      1741 1742; M.”
Sinclair, A.J.A.      1559 1951; M.R.”
Singer cycle      656
Singer, J.      699 729 2183
Singerman, D.      1487; see “Jones G.A.”
Singh, L.P.S.      714; see “Assaf A.M.”
Singhi, N.M.      702; see “Bose R.C.”
Singhi, N.M.A.      698 713 730; S.S.”
Singhi, N.W.      392; see “Naik R.N.”
Single design      695
Single element extension      509
Single-depot vehicle routing problem      1883
Singleton bound      777 781
Singleton, R.R.      752 1729; A.J.”
Singular cardinal      2112
Singularity      1148
Sink      15 906 907
Sipser, M.      1625 2013; M.”
Siran, J.      54; see “Horak P.”
Sirovich, L.      1212
Site percolation      1934
Size of a Boolean circuit      2012
Size of a graph      5
Size of a hypergraph      386 1295
Size reduction      928 954
Skew-symmetric matrix      222
Skiena, S.      837; see “Edelsbrunner H.”
Skolem sequence      709
Skolem, Th.      709
Skolnick, M.      1993; see “Botstein D.”
Skupien, Z.      324 1260
Slade, G.      1940; see “Hara T.”
Slade, G.A.      1940; see “Madras N.”
Slanina, Z.      1960
Slater, P.J.      398 1278
Sleator, D.D.      1778 1779
Sleator, D.D.K.      128
Slegun, I.A.      1090; see “Abramowitz M.”
Slimmest arrangements of hyperplanes      831
Sloan, N.J.A.      1992
Sloane, N.      821 823; S.”
Sloane, N.J.A.      1076
Sloane, N.J.A.A.      1142 1144; A.V.”
Sloane, N.J.A.B.      938; see “Bannai E.”
Sloane, N.J.A.C.      727 763 765; M.R.”
Sloane, N.J.A.D.      797 958; A.R.”
Sloane, N.J.A.E.      1473; see Conway J.A.
Sloane, N.J.A.F.      729 923 936 938 940 958 2144 2145; J.H.”
Sloane, N.J.A.H.      673 703 715 721 750 763 765 776 780 793 794 796 801 802 806 1722 2183; F.J.”
Sloane, N.J.A.I.      1108; see “Mallows C.L.”
Sloane, N.J.A.J.      727; see “Pless Y.”
Small maximal degree      1279
Small singularities      1148 1163
Smallest last ordering      245
Smetaniuk, B.      713
Smith theorem      60
Smith, C.A.B.A.      2145 2149
Smith, C.A.B.B.      2137 2150; P.M.”
Smith, C.A.B.C.      2135; see “Guy R.K.”
Smith, D.H.      629 1506
Smith, D.H.A.      1506; see “Biggs N.L.”
Smith, H.O.      1994; see “Nathans D.”
Smith, K.J.C.      716
Smith, M.S.      729
Smith, S.D.      1857
Smith, T.E.      1992; see “Howell J.A.”
Smith, T.F.      1991; see “Waterman M.S.”
Smolensky, R.      2016
Smolensky, R.A.      1744; see “Chandra A.K.”
Smythe, R.T.      1938
Snake-oil method      1078 1100
Snarks      275
Snay, R.A.      1913; see “Spriggs J.R.”
Sneddon, I.N.      1192
Snell, J.L.      1484 1740 1744; P.G.”
Snover, S.L.      796
Snyder, L.      1285; see “Upton R.J.”
Socle      617
Soiting      1758
Sole, P.      797; see “Calderbank A.R.”
Sole, P.A.      1124; see “Gardy D.”
Sole, P.B.      797; see “Hammons Jr.A.R.”
Solitar, D.      1494 1751; W.”
Solomon, L.      2072
Solomon, L.A.      761; see “Kilmoyer R.”
Solomon, L.B.      2068; see “Orlik P.”
Solomon, R.      637; see “Cameron F.J.”
Solomon, R.A.      1504; see “Gorcnstein D.”
Solovay, R.B.      1612 2102 2115
Solovay, R.C.      1621; see “Baker T.”
Solovay, R.D.      1354 1355; J.”
Solvable in polynomial time      1662
Soria, M.      1191; see “Flajolet P.”
Sorting network      1754
Sos, V.T.      834 835 1240; P.”
Sos, V.T.A.      1407 1438 1440 1441
Sos, V.T.B.      1474 1482; L.”
Sos, V.T.C.      1441; see “Dupain Y.”
Sos, V.T.D.      76 377 990 1241 1340 1347 1383; P.”
Sos, V.X.      715; see Hanani H.
Soteros, C.E.      1939; see “Whittington S.G.”
Sotteau, D.      90; see “Alspach B.”
Sotteau, D.A.      392; see “Bermond J.-C.”
Soumis, E.      1885; see “Dcsrochers M.”
Soundararajan, K.      1008; see “Balasubramanian R.”
Source      15 906
Space complexity      1610 1637
Space groups      922 941 943
Span of a bridge      58
Spanier, E.H.      1842 1843 1846 1847 1850 1859 2069
Spanning sets      484 492 512
Spanning subgraph      7
Spanning subgraph problem      2011
Spanning supergiaph      7
Spanning tree      11 489
Sparks, N.      1357
Sparse graph      239
Sparse Halcs — Jewett theorem      1387
Spcmer it-family      438
Spectrum      1972
Spence, E.      731
Spencer, D.C.      1345; see “Salem R.”
Spencer, J.      365 369 459 834 1112 1351 1366 1373 1375 1387 1410 1411 1417 1420 1421 1475 1787 1788 1802 1808
Spencer, J.A.      1333 1346 1351 1787; N.”
Spencer, J.B.      1236; see “Babai L.”
Spencer, J.C.      834 1415 1417—1419 1426; J.”
Spencer, J.D.      422 836 1112 1210 1213 1371 1787; P.”
Spencer, J.E.      1415—1417; see “Lovasz L.”
Spencer, J.F.      1425; see “Matousek J.”
Spencer, J.G.      1410; see “Olson J.E.”
Spencer, J.H.A.      408; see “Ajtai M.”
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