Ãëàâíàÿ    Ex Libris    Êíèãè    Æóðíàëû    Ñòàòüè    Ñåðèè    Êàòàëîã    Wanted    Çàãðóçêà    ÕóäËèò    Ñïðàâêà    Ïîèñê ïî èíäåêñàì    Ïîèñê    Ôîðóì   
blank
Àâòîðèçàöèÿ

       
blank
Ïîèñê ïî óêàçàòåëÿì

blank
blank
blank
Êðàñîòà
blank
Knuth D.E. — The art of computer programming (Vol. 1. Fundamental algorithms)
Knuth D.E. — The art of computer programming (Vol. 1. Fundamental algorithms)



Îáñóäèòå êíèãó íà íàó÷íîì ôîðóìå



Íàøëè îïå÷àòêó?
Âûäåëèòå åå ìûøêîé è íàæìèòå Ctrl+Enter


Íàçâàíèå: The art of computer programming (Vol. 1. Fundamental algorithms)

Àâòîð: Knuth D.E.

Àííîòàöèÿ:

This first volume in the series begins with basic programming concepts and techniques, then focuses more particularly on information structures-the representation of information inside a computer, the structural relationships between data elements and how to deal with them efficiently. Elementary applications are given to simulation, numerical methods, symbolic computing, software and system design. Dozens of simple and important algorithms and techniques have been added to those of the previous edition. The section on mathematical preliminaries has been extensively revised to match present trends in research.


ßçûê: en

Ðóáðèêà: Computer science/Àëãîðèòìû/

Ñòàòóñ ïðåäìåòíîãî óêàçàòåëÿ: Ãîòîâ óêàçàòåëü ñ íîìåðàìè ñòðàíèö

ed2k: ed2k stats

Ãîä èçäàíèÿ: 1968

Êîëè÷åñòâî ñòðàíèö: 761

Äîáàâëåíà â êàòàëîã: 18.11.2005

Îïåðàöèè: Ïîëîæèòü íà ïîëêó | Ñêîïèðîâàòü ññûëêó äëÿ ôîðóìà | Ñêîïèðîâàòü ID
blank
Ïðåäìåòíûé óêàçàòåëü
Natural correspondence between binary trees and forests      333—334 345
Natural logarithm      23
Naur, Peter      xiii 18
nested parentheses      309
Nested sets      309 314
Nesting store      236
Network      258 see
Neville, Eric Harold      585
Newell, Allen      226 456—457 459
Newton, identities      494
Newton, Sir Isaac      22 56
Nicomachus of Gerasa      19
Nil link      see “Null link”
NOAH      308
Node      229
Node variable      232—233
Node, address of      229
Node, diagram of      230
Node, link to      229
Node, notations for fields      231—233 457—158
Node, sine of      240 254 296 435 452
Node, variable-size      435—455
NOP (no operation)      132
Normal distribution      102 103
Notations, index to      607—611
Notes on the exercises      xvii—xix
Null link      230—231
Null link, in tree      315—316 319—320 329
NUM (convert to numeric)      134
Number system, binomial      72
Number system, decimal      21
Number system, Fibonacci      85
Number system, mixed-radix      297
Number system, phi      85
Number theory, elementary      38—44
Number, definitions      21
O'Beirae, Thomas Hay      155
o-notation      104—108
Oettinger, Anthony G      459
Office of Naval Research      xii 226
Okada, Satio      377
One-plus-one address computer      456
One-way equalities      105—107
One-way linkage      see “Straight linkage” “Circular
Onodera, Rikio      377
Open subroutine      see “Macro instruction”
Operation code field, of MIX instruction      123
Operation code field, of MIXALIine      142 148 151
Optimal search procedure      402
Order of succession to throne      335
Ordered tree      306 373 388—389 see
Ordering, lexicographic      20 296—297 303 322
Ordering, linear      20 259 267
Ordering, linear, of trees      331 332 345
Ordering, partial      258—262 266—267 314 345
Ordering, well      20—21 332
Ore, Oystein      406
Oresme, Nicole      22
Oriented binary trse      396
Oriented cycle in directed graph      371
Oriented path in directed graph      371 376
Oriented trees      306 353—355 359 372—379 386 389
Oriented trees, canonical representation      390
Oriented trees, enumeration      386 389—397
Oriented trees, representation of      353—355
Oriented trees, root changed in      376
ORIG (origin)      142 148 151
Orthogonal lists      295—304
Otter, Richard Robert      388 395
OUT (output)      132—133 222
Out-degree of vertex      371
Output      5 215—225
Output, buffering      215—225
Output, operators of MIX      132—134
Output-restricted deque      235—239 266 271
Overflow      241—248 253—254 265—266 274 451
Overflow toggle of MIX      122 127 129 130 138 205 210 224
Packed data      124 153
Paging      451
Pall, Gordon      518
Parallelism      293 295 see
Parameters of subroutines      183 185
Parker, William Wayne      xiii
Partial field designations in MIX      122—123 203
Partial fractions      62 71 82
Partial ordering      258—262 266—267 314 345
Partitions 0f an integer      12 32 92 93
Partitions of a set      73 481
Pascal, Blaise      17 52
Pascal, triangle      52 68—69 72 84 see
Pass, in a program      194—196
Path, in a graph or directed graph      362 372
Path, in a graph or directed graph, oriented      371
Path, in a graph or directed graph, random      380—381
Path, in a graph or directed graph, simple      362 369 371 370
Pawlak, Zdzislaw      459
PDP-4      120
Pedigree      307—308
Peripheral device      132
Perlis, Alan J      319 459
Permanent of a square matrix      50
permutations      44—45 49 96—97 160—164 169—170 172—181 238—239 320 371
Permutations, inverse of      172—175 180
Permutations, multiplication of      161—164 169—170 371
Permutations, notations for      160—161
PERT network      258—259
Peters, Johann f (= Jean) Theodor      615
Peterson, William Wesley      xiii
Phi      79 see
Phi, number system      85
Phidias      79
Philco S2000      120
Pile      236
Pilot ACE computer      226
Pisano, Leonardo      78
Pivot step      301—302 304
PL/I      433 552
Planar tree      see “Ordered tree”
playing cards      19 68 229—233 377
plex      457
POINTER      see “Link”
Poisson, Simeon Denis, distribution      103 519
Polish notation      see “Prefix notation“ “Postfix
Polonsky, Ivan Paul      460
Polya, Gyorgy (= George)      17 395 406 494
Polynomials      55 65 105
Polynomials, addition of      273—276 355—359 361
Polynomials, Bernoulli      42 109—112
Polynomials, Chebyshev      493
Polynomials, differences of      64
Polynomials, multiplication of      274 276—277
Polynomials, representation of      273 277 356—359
Pool of available nodes      see “Available space list”
Pooled buffers      224
Pop up a stack      237—238 240—241 243 255—256 265—266 271 276 278—279 323 415—416
Postfix notation      336 351 362
Postorder for binary tree      316—320 328—330
Postorder for tree      334—336 338 345 350—351
Postorder sequential representation of trees      350—351 362
Power of number      21—22
Power of number, factorial      70 609
Power seriee      see “Generating function”
Power seriee, convergence of      86
Power seriee, manipulation of      115
Prefix notation      336 359 587—588
Preorder for binary tree      316—317 326—331
Preorder for tree      334—336 348—349 359 459
Preorder sequential representation of trees      348—349
Preorder sequential representation with degrees      359 459
Prim, Robert Clay      370
Prime numbers      18 39 41 43—44 46—47 68 143—145 153
Prime numbers, algorithm to compute      143—145 153
Prime numbers, factorization into      41 46—47 68
Prinn, D. G.      226
Printer      132—133
probability distribution      96—104 178
Probability distribution, average ("mean") value of      96 98—99 101
Probability distribution, generating function for      98—101 103—104
Probability distribution, variance of      96 98—99 101
Procedure      see “Subroutine”
Procedure for reading this set of books      xiv-xvi
PROGRAM      5
Programs, hints for construction of      187—189 293
Progression, arithmetic, sum of      11 13 31 55
Progression, geometric, sum of      31 87
Proof of algorithms      14—20 318—319 420
Proper divisor      see “Divisor”
Propositional calculus      346
Prufer, Heinz      406
Pseudo-operator      142
Psi function      94 490 616
Purdom, Paul Walton, Jr      xiii
Push down list      236 see
Push down onto a stack      237—238 240—241 243—244 254—256 271 276 279 323 415—416
q-binomial theorem      72
Quadratic reciprocity law      44
Qualification of names      423—434
Quasi—parallel processing      293 see
QUEUE      235—239 240—241 248—249 261—263 271 458
Queue, deletion from front      240—241 257—258 262—263 271
Queue, insertion at rear      240—241 262—263
Queue, linked allocation      257 270—271
Queue, sequential allocation      240—241 248—249
Quick, Jonathan Horatio      498
Ramanuian Aivaiigar, Srlnivasa      12 117
Ramus, Christian      70
Randell, Brian      198
Random path      380—381
Raney, George N      392 304 588
Raphael, Bertram      459
Rational number      21 157
RCA      601 120
Reading      211
Real number      21
Real Time      422 442
Reallocate sequentially stored tables      244—246
Rear of queue      237—238
Recipe      6
Reciprocity formulas      43—44
Recomp II      120
Record      132—133 229 see
Records, blocking of      214 222
rectangular arrays      295—304
Recursive definition      305 309 312 315—317 334
Recursive List      313
Recursive use of subroutine      187
Ref      see “Link”
Reference      229 see
Reference counter technique      412—413 400
Reflexive relation      258 353
Registers, of MIX      122
Registers, saving and restoring contents of      184 194 224—225
Regular directed graph      378
Relation, antisymmetric      258
Relation, asymmetric      258
Relation, equivalence      353
Relation, irreflexive      258
Relation, reflexive      258 353
Relation, symmetric      353
Relation, transitive      105 258 353 see
Relatively prime integers      38—41
RELEASE a buffer      215 218 224
Remove from structure      see “Deletion”
Renyi, Alfred      590
Repacking      243—246
Replacement operation      3
Replicattvc function      42
Representation (inside a computer), methods for choosing      234—235 423
Representation (inside a computer), of algebraic formulas      335—336 458
Representation (inside a computer), of arrays      154 296—300
Representation (inside a computer), of binary trees      315—316 319—322 325 332 401
Representation (inside a computer), of deques      248 27b
Representation (inside a computer), of directed graphs      380
Representation (inside a computer), of forests      333 347—362
Representation (inside a computer), of Lists      408—411 417 459—400
Representation (inside a computer), of oriented trees      353 376
Representation (inside a computer), of polynomials      273 277 356—359
Representation (inside a computer), of queues      240—241 256 270 278 286
Representation (inside a computer), of stacks      240—241 251 270 272 278
Representation (inside a computer), of trees      333—334 347—362 459
Reservation of free storage      253—254 263 266 275 289 436—438 414 449—450 452—454
Reversion storage      236
Riemann, Georg Friedrich Bernhard      74
Right subtree in a binary tree      309
Right-threaded tree structure      325 331 336 380
Ring structure      355
Riordan, John      397 406 492 532 590
RLINK, in binary tree      315 319—325 328—332
RLINK, in doubly linked list      278—270 285—289 315 319—325
RLINK, in List      408 410—411
RLINK, in tree      337 347—349 352 355 380 see
Robeon, J. M.      605
Robertson, James C.      xiii
Rodrigues, Olinde      405
ROLL      236
Root of number      21 25
Root of tree      305—309 314 372—373 381 383
Root of tree, change of      376
Rooted directed graph      372 377
Rooted tree      372 see
Ross, Douglas Taylor      xiii 451 457
Rothe, Heinrich August      62
Rounding      40 82 156
Row major order      296
RTAG      319—320 331 337 349 350
Running time      see Execution time
Russell, Lawford John      198
Saddle point      155
Salton, Gerard Anton      350 458
SAME AREA      572
Sammet, Jean Elaine      340 401
Scaled decimal arithmetic      150—157
Scherk, Heinrich Ferdinand      488
Schiitzenberger, Marcel Paul      xiii
Schlatter William Joseph      158
Schlatter, Charles Fordemwalt      458
Schorr — Kon, Jacques J      9
Schorr, Herbert      417 420
Schorre, Dewey Val      xiii
Schroder, Ernst      587
Schwartz, Eugene Sidney      404
Schwarz, Hermann Amandus, inequality      see “Lagrange's identity”
Schwenk, Allen John      493
Schweppe, Earl Justin      xiii 458
SCOPE link      349 434
SCROLL      236
SDS 920      120
Segner, Johann Andreas von      405 531
Seiden, Esther      518
Selfridge, John I      77
Semi-invariants of a probability distribution      101—103
Sequential (consecutive) allocation of tables      240
Sequential (consecutive) allocation of tables, array      154 295—298
Sequential (consecutive) allocation of tables, contrasted to linked allocation      251—253 433
Sequential (consecutive) allocation of tables, linear list      240—251 261—263 323 414—416
Sequential (consecutive) allocation of tables, tree structures      347—350 359—362 401 434
Sets, partition of      73 481
Shaw, Christopher Joseph      xiii
Shaw, John Clifford      456—157
shelf      230
1 2 3 4 5
blank
Ðåêëàìà
blank
blank
HR
@Mail.ru
       © Ýëåêòðîííàÿ áèáëèîòåêà ïîïå÷èòåëüñêîãî ñîâåòà ìåõìàòà ÌÃÓ, 2004-2024
Ýëåêòðîííàÿ áèáëèîòåêà ìåõìàòà ÌÃÓ | Valid HTML 4.01! | Valid CSS! Î ïðîåêòå