Fundamental Number Theory with Applications
Autor Richard A. Mollinen Limba Engleză Hardback – 21 feb 2008
• Removal of all advanced material to be even more accessible in scope
• New fundamental material, including partition theory, generating functions, and combinatorial number theory
• Expanded coverage of random number generation, Diophantine analysis, and additive number theory
• More applications to cryptography, primality testing, and factoring
• An appendix on the recently discovered unconditional deterministic polynomial-time algorithm for primality testing
Taking a truly elementary approach to number theory, this text supplies the essential material for a first course on the subject. Placed in highlighted boxes to reduce distraction from the main text, nearly 70 biographies focus on major contributors to the field. The presentation of over 1,300 entries in the index maximizes cross-referencing so students can find data with ease.
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Specificații
ISBN-13: 9781420066593
ISBN-10: 1420066595
Pagini: 382
Ilustrații: 3 b/w images and 16 tables
Dimensiuni: 156 x 234 x 25 mm
Greutate: 0.68 kg
Ediția:Revizuită
Editura: CRC Press
Colecția Chapman and Hall/CRC
ISBN-10: 1420066595
Pagini: 382
Ilustrații: 3 b/w images and 16 tables
Dimensiuni: 156 x 234 x 25 mm
Greutate: 0.68 kg
Ediția:Revizuită
Editura: CRC Press
Colecția Chapman and Hall/CRC
Public țintă
Professional Practice & DevelopmentCuprins
Preface. Arithmetic of the Integers. Modular Arithmetic. Primitive Roots. Quadratic Residues. Simple Continued Fractions and Diophantine Approximation. Additivity—Sums of Powers. Diophantine Equations. Appendices. Solutions to Odd-Numbered Exercises. Bibliography. List of Symbols. Index.
Descriere
This update presents a mathematically rigorous yet easy-to-follow treatment of the fundamentals and applications of the subject. This edition removes all advanced material to be even more accessible in scope; adds new fundamental material, including partition theory, generating functions, and combinatorial number theory; and expands coverage of random number generation, Diophantine analysis, and additive number theory. It also includes more applications to cryptography, primality testing, and factoring as well as nearly 70 biographies of major contributors to the field. Appendices of background material and almost 400 exercises supplement the coverage.