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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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Название: Handbook of combinatorics (vol. 1)

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

Аннотация:

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.


Язык: en

Рубрика: Математика/Алгебра/Комбинаторика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1995

Количество страниц: 1120

Добавлена в каталог: 10.03.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Poljak, S.A.      60; see “Chrobak M.”
Poljak, S.B.      1592; see “Delorme C.”
Poljak, S.C.      169 170; T.”
Poljak, S.D.      1592; see “Mohar B.”
Pollack, R.      858
Pollack, R.A.      818 830 832 834 857 865 894 1764 1765; J.E.”
Pollak, H.O.; see “Graham, R.      1737”
Polya theorem      1058
Polya — Redfield enumeration      1070
Polya,G.      1058 1104 1461 1960 1962 2172 2177
Polya’s enumeration theorem      1957 1962 1965
Polya’s method      893
Polycyclic aromatic hydrocarbons      1961 1973
Polygon      10 387 395 422 947
Polygon matroid      486 488
Polygonal regions      816
Polyhedra      395 401 877 1654
Polyhedral combinatorics      1567 2188
Polyhedral complex      877 878 1859
Polyhedral cone      2047
Polyhedral isomerizations      1960
Polyhexes      1973
Polymairoid greedy algorithm (PGA)      567
Polymatroid      566 1546
Polymatroid function      567
Polymatroid intersection      569 1676
Polymatroid matching      578
Polynomial algorithm      546 1583
Polynomial approximation scheme      1633 1634
Polynomial class $\mathscr P$      2188
Polynomial expected time      1636
Polynomial graph      252
Polynomial growth      1479
Polynomial local search problem      1557
Polynomial randomized      223
Polynomial ring      2057
Polynomial space      1714
Polynomial time      1545 1609 1610 1631 1632
Polynomial-time algorithm      13 245—247 953 957 1612 1614 1615 1618 1637
Polynomial-time hierarchy      1624—1626 1628 1630
Polynomial-time randomized      1612
Polynomial-time reducibility      1615 1625 1629
Polynomial-time Turing machine      1628 1630
Polynomially solvable      1662
Polyominoes      401 1036 1104 1938
Polytopal      878 883 888
Polytopal digraph      906
Polytopal readability      882
Polytopal sphere      887
Polytope      59 153 392 877 1654 1764 1765 1777 1778
Polytope algebra      899 1841
Polytope pair      903
Pomerance, C.      994 997 1006 1010—1013 1372
Pomerance, C.A.      1015; see “Afford W.R.”
Pomerance, C.B.      1008; see Cheng F.Y.
Pomerance, C.C.      991 1012; P.”
Pommersheim, J.E.      947
Ponomarev, V.A.      1501; see “Gel’tand I.M.”
Pont, J.C.      2176
Poonen, B.      1157; see “Odlyzko A.M.”
Posa, L.      26 38 45 70 71 1262 1337
Posa, L.A.      81 87 336 1238 1375; P.”
Posa’s lemma      70
Posets (partially ordered sets)      435 1766 1779 1842 1843
Posets of subgroups      1857
Positive definite quadratic form      927
Positive definite symmetric matrices      927
Positive linearly dependent subset      1835
Pospichal, J.      1969
Postman tour      84
Postnikov, A.G.      1125
Potential      133 577
Potential energy hypersurface      1960
Potts model      1931
Power of a graph      52
Power structure      618
PR      see “Partial representation”
Praeger, C.E.      629 1469 1505
Praeger, C.E.A.      628 1452 1506; P.J.
Praeger, C.E.B.      619 1502 1505; M.W.
Praeger, C.E.C.      1483; see “Neumann P.M.”
PRAM      1641 1642
Pratt, V.R.      2016
Prcparata codes      797 803
Precedes      9
Pregeometry      498
Prehomogeneous of f      2094
Preissmann, M.      93
Premel-Steger theorem      1255
Presentation      1519
Pressing down      2114
Pricing      1573
Priday, C.J.      710
Prim, R.C.      139
Primal feasible      605
Primal-dual iteration      1659
Primal-dual method      1659
Primality      1620
Primality testing      1611
Prime      502 1028
Prime number theorem      1079
primitive      789 932 944
Primitive group      616 1515 2054
Primitive parallelotope      945
Primitive permutation group      2053 2056
Primitive sets      992
Prim’s algorithm      1550 2024
Principal character      630
Principal monotone property      1254
Pringsheim theorem      1151
Prins, G.      276; see “Harary F.”
prism      47
Pritchard, P.A.      1000
Private key      2030
Privman, V.      1105 1160
Probabilistic analysis of algorithms      1635
Probabilistic graph theory      2179
Probabilistic method      1475
Probability generating function      1741
Probleme des menage s      1044
Probleme des rencontres      1067 1209 2171
Procesi, C.      2059 2060; C.”
Proctor, R.      1779 1840
Prodinger, H.; see Flajolet, P.      1194
Product action      618
Product of hypergraphs      386 419
Product sets      997
Profile      884
Projeclively equivalent      595
Projected lattice      928
Projecting      496
Projective code      778
Projective geometry      649
Projective of order      10 2183
Projective plane      261 318 411 546 650 667 696 804 1488 1499 1775 2181
Projective space      498 504 514
Projective special linear group      620
Projective transformation      903
Projective variety      1839 2057
Promel, H.J.A.      77 1267; A.”
Promel, H.J.B.      1251; see “Kolaitis P.H.”
Proper bridge      40
Proper coloring      48 388
Proper edge coloring      51 417
Proper face coloring      56
Proper part      1824 1844
Proper rotations      1967
Property $S_k$      1788
Property of graphs      1253 1284
Property of subsets      1284
Proskurowski, A.      340; see “Amborg S.”
Protocol      2006 2017
Proulx, V.K.      1492
Provan, J.S.      1854 1857
Prtimel, H.J.      1255 1333 1367 1368 1379 1381 1389 1393
Pruesse, G.      27
Prufer, H.      1024
Pseudo-geometric graph      684
Pseudo-line arrangements      818
Pseudo-lines      817 819 821
Pseudo-manifold      880 883 902
Pseudo-node      191
Pseudo-polynomial algorithm      1618
Pseudo-primes      1014
Pseudo-random graphs      1758 1760
Pseudo-random number      2027 2032
Pseudo-random number generation      2005
Pseudo-random number generator      2033
Pseudo-sphere      1836
Public key      2030 2032
Public-key crypto-system      2029 2030 2032
Pudaite, P.      1145; see “Erdos P.”
Pudlak, P.      444
Pudlak, P.A.      1351
Pulleyblank, W.R.      209 210 214 219 220 1654
Pulleyblank, W.R.A.      224; see “Barahona F.”
Pulleyblank, W.R.B.      219 220; J.-M.”
Pulleyblank, W.R.C.      1693; see “Boyd S.C.”
Pulleyblank, W.R.D.      212 214; W.”
Pulleyblank, W.R.E.      196 220 1696; G.”
Pulleyblank, W.R.F.      210; see “Edmonds J.”
Pulleyblank, W.R.G.      215; see “Gamble A.B.”
Pulleyblank, W.R.H.      1673; see “Giles F.R.”
Pulleyblank, W.R.K.      219; see “Grimmett G.”
Pulleyblank, W.R.L.      1696; see “Grotschel M.”
Pullman, N.J.      87; see “Alspach B.”
Pultr, A.      1499
Pultr, A.A.      1500; see “Babai L.”
Pultr, A.B.      1461 1511 1514; Z.”
Pultr, A.C.      1461; see “Vopenka P.”
Puncture code      717
Purdy conjectures      815
Purdy, C.      844
Purdy, G.A.      815 817 821 822 825 832 844 845 862
Purdy, G.B.      836; see “Neaderhouser C.C.”
Purdy, G.C.      825 845; G.R.”
Purdy, G.D.      815 824 840 844 845 862; P.”
Purdy, G.E.      844; see “Purdy C.”
Pure complex      877 1842 1843 1856
Pyber theorem      1238
Pyber, L.      84 627 628 1238 1521 1771 2057
q-analog generating functions      1099
q-binomial coefficients      1111
q-binomial theorem      1038
Qi, L.      580
Quadratic form      663 927 958
Quadratic inequality      1590
Quadratic residue      2031 2032
Quadratic residue code      718 793
Quadratic residuosily problem      2031
Quadrilateral      10
Quadtrees      1205
Quantifier elimination      1508
Quasi-crystals      945 958
Quasi-linear recurrences      1144
Quasi-random graphs      376
Quasi-random properties      376 1351
Quasi-residual design      702
Quasi-symmetric design      70] 751
Quattrocchi, P.; see Heise, W.      805
Qucyranne, M.      569
Quermassintegral      946 950
Quillen, D.      1845 1849 1851 1852 1856 1857
Quinn, F.      1316
Quintas, L.V.; see Kennedy, J.W      308 1958 2178
Quisquattr, J.-J.      1485
Quotient      510
Quotient graph      1461
Quotient scheme      765
Quotient space      1844
r-complete      1299
r-cut      1566 1674
r-graph      387
r-OPT heuristic      1554
r-partite hypergraph      387 414 415
r-partitions of length $\gamma$      2093
R-rank      585
r-s-flow polytope      1669
r-s-flow under c      1669
r-shift-graph      2107
Rabin, M.O.      1612 2030
Rabin, M.O.A.      1629; see “Fischer M.J.”
Rabinovitch, I.      465
Rackoff, C.      1638; see “Aleliunas R.”
Rackoff, C.A.      1630 2034; S.”
Rackoff, C.W.      1741; see “Aleliunas B.”
Radcmacher convergent series representation      1068
Rademacher, H.      1124
Rademacher, H.A.      878 882 885; E.
Radin, C.      958
Rado graph      1463 1474 1508
Rado theorem      851
Rado, R.      474 483 503 506 561 851 1338 1359 1367 1368 1865 2179 2185
Rado, R.A.      764 1296 1298 1336 1346 1367 1389 2093 2097 2102 2187; P.
Rado-Dcuber sets      1357
Rado-Hall theorem      503
Radofc selection theorem      2180
Radon partitions      858
Radon theorem      834 849
Rado’s selection lemma      2091
Radziszowski, S.P.      1347
Radziszowski, S.P.A.      1347; see “McKay B.D.”
Radziszowski, St.      702 955; D.L.”
Raghavan, P.      1574
Raghunathan, M.S.      1479
Rahavan, P.      1744; see “Chandra A.K.”
Rai, A.      161; see “Even S.”
Rajan, A.      590
Rajan, A.A.      536; see “Bixby R.E.”
RAM (random access machine)      1604 1605 1607 1608 1610
Ramachandran, V.      1642; see “Karp R.M.”
Ramachandran, V.A.      1458; see “Miller G.L.”
Ramanujan, S.A.      2174; see “Hardy G.H.”
Ramaraijan, S.      1757 2174
Ramensi, D.      1968; see “Bonchev D.”
Rammal, R.      1947; see “Bieche I.”
Ramsey canonical      1367
Ramsey canonical Euclidean      1371
Ramsey cardinals      2102
Ramsey classes      1372 1374
Ramsey classes of structures      13 80
Ramsey dual      1370
Ramsey Euclidean      860
Ramsey finite      1333
Ramsey function      1787 1794 1799 1800
Ramsey generalized      1347
Ramsey graph      384 418 419 1464
Ramsey infinite      1351 1352
Ramsey number      406 424 1334 1346 1761
Ramsey problem      1374
Ramsey property      375 1374
Ramsey structural      1337 1377 1378
Ramsey theorem      662 1335 1788 1806 2093
Ramsey theory      2184
Ramsey topological dual      1370
Ramsey — Turan problem      1383
Ramsey, F.P.      263 851 1333 1336 1352 1408 2093 2184
Ramsey, L.T.      1006
Ramsey-type full      1357
Ramsey-type theorems      1357
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