
Arithmetics
Description
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Reviews / Votes
From the reviews:
"It gives an overview of various parts of number theory which should be studied after its basics have been mastered. . This book is extremely well written and a pleasure to read. It is well suited to whet a curious student's appetite and to induce him or her to embark on an in-depth study of number theory." (Ch. Baxa, Monatshefte für Mathematik, 2014)
"This is a detailed presentation of modern number theory, complete with overviews of current research problems. . Hindry (Univ. Paris 7, France) includes the standard topics in undergraduate number theory courses . . Summing Up: Recommended. Upper-division undergraduates through researchers/faculty." (J. Johnson, Choice, Vol. 49 (6), February, 2012)
"Geared toward graduate students at the masters level (M1 and M2), the book provides a thorough and lively introduction to various fundamental aspects of both classical and contemporary arithmetical theories, together with some of their most important applications and current research developments. . the book under review is both an excellent introduction and a truly irresistible invitation to number theory in its various fascinating aspects. . Its current translation into English will certainly augment both the worldwide popularity and usefulness of this remarkable textbook." (Werner Kleinert, Zentralblatt MATH, Vol. 1233, 2012)
"This is a very modern text for a second course in number theory, slanted towards algebraic number theory and Diophantine equations, and using the language and concepts of abstract algebra throughout. . The book attempts, usually successfully, to cover not only modern methods but the most recent results as well. . The exercises are especially good, and supplement the exposition with a number of important results." (Allen Stenger, The Mathematical Association of America, October, 2011)
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Other editions
Additional editions

Content
Finite Structures.- Applications: Algorithms, Primality and Factorization, Codes.- Algebra and Diophantine Equations.- Analytic Number Theory.- Elliptic Curves.- Developments and Open Problems.- Factorization.- Elementary Projective Geometry.- Galois Theory
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Copy protection: Watermark-DRM (Digital Rights Management)
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