Algorithmic Number Theory: Efficient algorithms, Band 1

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MIT Press, 1996 - 512 Seiten
Algorithmic Number Theory provides a thorough introduction to the design and analysis of algorithms for problems from the theory of numbers. Although not an elementary textbook, it includes over 300 exercises with suggested solutions. Every theorem not provided in the text or left as an exercise has a reference in the notes section that appears at the end of each chapter. The bibliography contains over 1750 citations to the literature. Finally, it blends computational theory with practice by covering some of the practical aspects of algorithm implementations.
 

Inhalt

Introduction
1
Intractable Problems will cover the following topics
3
Fundamentals of Number Theory
19
A Survey of Complexity Theory
41
The Greatest Common Divisor
67
Computing in Zn
101
Finite Fields
125
Solving Equations over Finite Fields
155
Discrete Logarithms
162
Open Problems
194
Facts and Heuristics
203
Basic Algorithms
265
A Solutions to Exercises
319
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Beliebte Passagen

Seite 394 - Rosier, Algorithms and Complexity Concerning the Preemptive Scheduling of Periodic Real-Time Tasks on One Processor.
Seite 468 - On the normal density of primes in small intervals, and the difference between consecutive primes. Arch.

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