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Knuth D.E. - The art of computer programming (Vol. 2. Seminumerical algorithms) :: Электронная библиотека попечительского совета мехмата МГУ
 
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Knuth D.E. - The art of computer programming (Vol. 2. Seminumerical algorithms)
Knuth D.E. - The art of computer programming (Vol. 2. Seminumerical algorithms)

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Название: The art of computer programming (Vol. 2. Seminumerical algorithms)

Автор: Knuth D.E.

Аннотация:

This multivolume work on the analysis of algorithms has long been recognized as the definitive description of classical computer science. The three complete volumes published to date already comprise a unique and invaluable resource in programming theory and practice. Countless readers have spoken about the profound personal influence of Knuth's writings. Scientists have marveled at the beauty and elegance of his analysis, while practicing programmers have successfully applied his "cookbook" solutions to their day-to-day problems. All have admired Knuth for the breadth, clarity, accuracy, and good humor found in his books. To begin the fourth and later volumes of the set, and to update parts of the existing three, Knuth has created a series of small books called fascicles, which will be published at regular intervals. Each fascicle will encompass a section or more of wholly new or revised material. Ultimately, the content of these fascicles will be rolled up into the comprehensive, final versions of each volume, and the enormous undertaking that began in 1962 will be complete. Volume 4, Fascicle 2 - This fascicle inaugurates the eagerly awaited publication of Knuth's "The Art of Co


Язык: en

Рубрика: Computer science/Алгоритмы/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 2nd edition

Год издания: 1981

Количество страниц: 688

Добавлена в каталог: 18.11.2005

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Предметный указатель
$\gamma$      342 360 611 629 659-660 666
$\infty$, representation of      209 230 315 593
$\infty$-distributed sequence      144-155 164-168.
$\Phi$      342 343 496 659-660
$\pi$      38 144-145 152 154 182 184 193 268 342 659-660
$\TeX$      vii 689
0FL0      202
10-adic numbers      587
2-adic numbers      197
A priori tests      75
abacus      180 184
Abramowitz, Milton      41 611
Absolute error      293-294
Absorption laws      636
ACC: Floating point accumulator      202-203 232-233
Acceptance-rejection method      120-123 129 134-135 553
Accuracy of floating point arithmetic      206 213-230 237 311-312 420 466-467
Accuracy of random number generation      26 90-92 103 171
Adaptation of coefficients      471-479 498-501
Addition      178 191 194 197 250-252 262-263 265-268
Addition chains      444-466 501
Addition chains, ${l}^{0}$      459-460 464
Addition chains, ascending      447
Addition chains, dual      462 466
Addition chains, star      447 453-457 461 463
Addition, complex      468
Addition, continued fractions      602
Addition, floating point      199-204 209 211-216 219-230 232-234 237 238-239 249
Addition, fractions      313-315
Addition, mixed-radix      193 266 589
Addition, mod m      11 14-15 171 187 271-272
Addition, modular      269 277
Addition, multiple-precision      250-252 262-263 265-268
Addition, polynomial      399-401
Addition, power series      506
Addition-subtraction chains      465
Additive random number generation      26-30 36-37 171-173
Adleman, Leonard Max      380 386 396
Admissible numbers      165
Ahrens, Joachim Heinrich Ludecke      114 124 125 128 129 131