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Lueneburg H. — Tools and fundamental constructions of combinatorial mathematics
Lueneburg H. — Tools and fundamental constructions of combinatorial mathematics



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Название: Tools and fundamental constructions of combinatorial mathematics

Автор: Lueneburg H.

Язык: en

Рубрика: Математика/Алгебра/Комбинаторика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1989

Количество страниц: 529

Добавлена в каталог: 18.03.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Lyndon word      312ff 315 335
map(n,A)      46 109
map(S,T)      109
Mapping, injective      34 358 361 372
Mapping, surjective      35 372
Mappings, number of injective      277
Marriage theorem      373ff 377
Marriage theorem, transfinite version of      371 377
Maximal clement      352
Maximum condition      53
MCh(S)      341
Minimal element      352
Minimum condition      53
Mixed radix representation      55 217
MOD      29 55 70 88
Module, left R-      113
Module, locally cyclic      405
Module, rank of      405
Module, right R-      113
Module, torsion free      405
Moebius function      258 259 301
Moebius inversion      258 300
Monoid      24 26 112
Monomorphism      111 129 136
Multiplication in a Dedekind triple      26
Multiplication in a Dedekind triple, associativity of      26f
Multiplication in a Dedekind triple, cancellation law of      27
Multiplication in a Dedekind triple, commutativity of      26
Multiplication, russian peasant method of      102
Multiplicative      301
n-ary      See Operation
n-set      4%
natural order      See Order
nchoosek      69
Neutral element      111 123
Normal basis      332
Normal basis theorem      331
Normal subgroup      111
normalizer      244
Open set      365
Operation      109
Operation, binary      26
Operation, constant      110
Operation, miliary      108
Operation, n-ary      30 109
Operation, unary      25
Operator      109
Operator domain      109
Operator group      114 238 277f 299
Operator, n-ary      109
Optimal assignment problem      391
Orbit      238
Ord(g)      142
Ord(S)      341
Order      20 140 338ff 362
Order ideal      142
Order of a group      242
Order of a group element      142
Order, embedding of      347
Order, Gray arithmetik      82
Order, lexical      59 312 350
Order, linear      20 362 372
Order, linear, compatible with succ      30
Order, natural      21 29
Order, natural, compatibility with addition      25
Order, natural, compatibility with multiplication      28
Ordered group      469
Ordered pair      342
Ordered ring      138
P(S)      35 42
p-group      242
p-th root      305ff 309ff 325
par(k)      145
par(X)      85
Parity      72 85 145
Partition key of type (n,k)      191 198 202
Partition key of type (n,k), decoding of      191
Partition key of type (n,k), rank of      199 202
Partition key of type n      171 174 183
Partition key of type n, decoding of      172
Partition key of type n, rank of      177 183
Partition of a set      35 36 166ff
Partition of a set, component of      35
Partition of a set, economical      35 114
Partition of an integer      278
partkey      198 199
partkeynk      199
Pascal's triangle      44
Path      227 237
Permutation      246. See also Inversion
Permutation character      239 241
Permutation group      246
Permutation group, imprimitive      283 298
Permutation group, primitive      283 298
Permutation group, transitive      See Transitive
Permutation matrix      290ff 389
Permutation, conjugacy class of      253
Permutation, conjugate of      255f 260
Permutation, cycle decomposition of      253 261f
Permutation, cycle of      252 260 261 281
Permutation, cyclic      255 260
Permutation, cyclic, number of      256
Permutation, even      249
Permutation, inverse of      261f
Permutation, odd      249 280
Permutation, order of      253 254 %lf
Permutation, parity of      253
Permutation, sign of      249 255
Permutations, disjoint      253 254
Pigeon Hole Principle      34 121 143 359 478
Pigeon Hole Principle, dual of      35
Point      38
Polish notation      110
Polynomial ring      432 433
Polynomial, irreducible      333 334 335
Power set      35
Power set, cardinal of      42
powerset      62 64
Pred      15 19
Pred, compatibility with the natural order      21
Presentation      424
Prime      137
Prime field      137f
Principal ideal domain      142
Procedure      See Extra appendix
PROGRAM      See Extra appendix
Pruefer's code      229
Pseudobasis      401
Q(R)      136
QUEUE      231
Quotient algebra      117
Quotient set      11 J
Rado's selection principle      370 472
Raising to the power of      41
RANGE      56
Rank      405
Recursion scheme I      7
Recursion scheme II      49
Recursion theorem      22 46.
Recursion versus induction      14f 38 52
Relation      4%4
Relevant part      73 88 89
Representation, binary      58
Representation, decimal      58
Representation, finitary      58 59 73
Representation, mixed radix      55
Representation, q-ary      58
Revdoor      156
Revolving door algorithm      51 145ff 148 345
Revolving door algorithm of integers      125 131
Revolving door algorithm with one      112
Revolving door algorithm, commutative      112 133 134
Revolving door algorithm, ring      112 427
R[G]      428
R[X]      433
SDR      371
Section      339
Semigroup      111 121 416
Semigroup, commutative      125ff
Semigroup, finite      122 143
Semiring      27
sgn      249
Simple group      285
Smith' determinant      259f 335
Spanning forest      229 234 236
Spanning tree      229 250
Sperner's Lemma      343
st(l)      314
Stabilizer      238
STACK      426
Standard factorization      314 316
Steinitz' exchange property      401
Stirling numbers of the first kind      190
Stirling numbers of the second kind      187 189
Stirling numbers, signless      190 261
Subalgebra      13 110
Subcover      367
Subcritical subset      382
Subfield      330 332
Subgroup of Z      142
Subtraction, partial      41
Succ      13 59
Succ, compatibility with the natural order      21
SUM      30
Supp      250
Support      250
Surjective      See Mapping
Sylow p-subgioup      24 3
Symmetric difference      41
Symmetric group      122 246ff
Symmetric group, conjugacy classes of      278
Symmetric group, generation of      275
Symmetric group, normal subgroups of      286
Symmetric group, presentation of      424
Symmetric group, restricted      251 286 298
Symmetric group, restricted, group of automorphisms      290
Symmetric polynomial      435 436
Systems of distinct representatives      371
Systems of distinct representatives, lower bound for      380
T(x)      15ff
Tarski-finite      53f
Term      4 08
Term algebra      See Free t. a.
Term, degree of      408
Theorem of Alexander      367
Theorem of Birkhoff      390
Theorem of Birkhoff — Witt      458
Theorem of Cauchy      238
Theorem of Egervary and Hall      391
Theorem of Lagrange      239
Theorem of Magnus — Witt      468
Theorem of Schroder and Bernstein      349 363 404
Theorem of Sylow, First      243
Theorem of Sylow, Second      245
Theorem of Sylow, Third      245
Theorem of Tychonoff      369
Theorem of Waring      440 478
Theorem of Wilson      327
Theory of finite differences      189
Time complexity      183 187 237 273 399
Topological product      369
Topological sorting      348
Topological space      365
Topological space, compact      367
topology      365
Topology, base for      366
Topology, discrete      365
Topology, product      369
Topology, subbase for      366
Torsion free      405
Totient function      See Euler
Trans      See Transpose
Transitive group      244 283 284
Transitive group, abelian group      281
Transitivity      246 280
Transitivity, t-fold      246 280 281 284 298
Transposition      250 280
TREE      228
Tree, spanning      229 250
Trees, number of      230
unary      See Operation
Union, reduction to binary      30
Universal associative envelope      453 455
Upper bound      352
Vandermonde determinant      439
Vector space      54 372 404
Vertex      227
Vertex, degree of      228
Vertex, isolated      227
Well-order      20 34
Well-order on a Dedekind triple      20
Word      73 299
Word, decomposition of      315
Word, length of      299 312
Z(G)      242
Zermelo's Lemma      346
Zermelo's Well-Ordering Principle      356 358
Zero divisor      131 133 143 144
Zorn's lemma      353 358 371
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