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Springer Prime Numbers: A Computational Perspective Book

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Description

Explore the latest advancements in number theory with Prime Numbers: A Computational Perspective by Springer. In this updated edition, Richard Crandall and Carl Pomerance present essential material covering theoretical, computational, and algorithmic developments. This edition includes the significant AKS test for recognizing prime numbers and provides new computational results regarding the Riemann hypothesis. Readers will find updated information on superfast pure-binary algorithms for the greatest common divisor and new forms of the fast Fourier transform. The authors also document new computational records and survey recent developments in the theory of prime numbers, including the proof that there are arbitrarily long sequences. This text serves as a comprehensive resource for those studying mathematical analysis and computational mathematics.

Key Features

This Springer edition includes updated material on theoretical, computational, and algorithmic fronts for prime number study.

Learn about the AKS test for recognizing prime numbers included in this new edition by Crandall and Pomerance.

Access new computational results concerning the Riemann hypothesis within these updated pages.

Discover a superfast pure-binary algorithm for the greatest common divisor and new forms of the fast Fourier transform.

Review many new computational records and recent developments in the theory of prime numbers.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
29 October 2010
Listed Since
03 July 2010

Barcode

No barcode data available

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