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Elementary Number Theory (5E) by Kenneth H. Rosen
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About this book :-
Elementary Number Theory (5E) written by
Kenneth H. Rosen
This book is designed as a text for an undergraduate number theory course at any level. No formal perrequisites are needed for most of the material, other than some level of mathemical maturity. This book is also designed to be a useful supplement for computer science courses and as a number theory primer for people interested in learning about new developements in number theory and cryptopraphy.
This fifth edition has been designed to preserve the strengths of pervious editions while providing substantial enhancements and improvements. Instructors familiar with previous editions willbe comfortable with this new edition. Those examining this book for the first time will see an up to date text, which integrates gems of number theory dating back thousands of yours with developments less than ten years old. Those familiar with previous editions will find that this book has become more flexible, easier to teach from and more interesting and compelling. They will also find that additional emphasis has also been placed on the historical context of results and on the experimental side of number theory.
Book Detail :-
Title: Elementary Number Theory
Author(s): Kenneth H. Rosen
Publisher: Addison Wesley
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About Author :-
Author Kenneth H. Rosen is an author and mathematician. His interests include discrete mathematics and number theory. He is the author of several books including Discrete Mathematics and Its Applications, McGraw-Hill. He holds degrees in mathematics from the University of Michigan Ann Arbor and Massachusetts Institute of Technology. He has published several articles in the areas of number theory and mathematical modeling. He is currently a member of the technical staff at AT&T Labs in Middletown, New Jersey and chief editor of the Handbook of Discrete and Combinatorial Mathematics, published by CRC Press. At AT&T Labs, some of his contributions are in the areas of multimedia, including video communications, speech recognition, and image networking.Rosen received a B.S. in Mathematics from the University of Michigan, Ann Arbor (1972), and his Ph.D. in Mathematics from M.I.T. (1976)
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All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Download PDF Elementary Number Theory (5E) by Kenneth H. Rosen
• Download PDF Elementary Number Theory (5E) Instructor's Solutions Manual by Kenneth H. Rosen
• Download PDF Elementary Number Theory (6E) by Kenneth H. Rosen
• Download PDF Elementary Number Theory (6E) Instructor's Solutions Manual by Kenneth H. Rosen
• Download PDF Discrete Mathematics & Its Applications (5E) by Kenneth H. Rosen
• Download PDF Discrete Mathematics & Its Applications (5E) Instructor Guide by Kenneth H. Rosen
• Download PDF Discrete Mathematics & Its Applications (7E) by Kenneth H. Rosen
• Download PDF Discrete Mathematics & Its Applications (7E, Solution) by Kenneth H. Rosen
• Download PDF Handbook of Discrete & Combinatorial Mathematics by Kenneth H. Rosen
• Download PDF Handbook of Discrete and Combinatorial Mathematics, (2E) by Kenneth H. Rosen, Goddard, Wayne, Douglas R Shier
• Download PDF Applied Calculus For Business, Economics, & the Social & Life Sciences, 10E by Laurence D. Hoffmann, Gerald L. Bradley
• Download PDF Applied Calculus For Business, Economics, & the Social & Life Sciences, 10E, Solution by Laurence D. Hoffmann, Gerald L. Bradley
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Book Contents :-
Elementary Number Theory (5E) written by
Kenneth H. Rosen cover the following topics.
1. The Integers
2. Integer Respresentations and Operations
3. Primes and Greatest Common Divisors
5. Application of Congruences
6. Some Special Congruences
7. Multiplicative Functions
9. Primitive Roots
10. Applications of Primitive Roots and the Order of an Integer
11 Quadratic Residues
12. Decimal Fractions and Continued Fractions
13. Some Nonliear Diophantine Equations
14. The Gaussian Integrers
Appendex A. Axioms for Set of Integers
Appendex B. Binomial Coefficients
Appendex C. Using Maple and Mathematica for Number Theory
Appendex D. Number Theory Web Links
Appendex E. Talbes
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