Octavo, xi, 113 pages. In Very Good condition. Spine is red with white print. Cover has slight edge wear. Series ISSN: 1793-8341. NOTE: Shelved in Netdesk Column N. 1385303. FP New Rockville Stock.

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Dati bibliografici

Titolo

ANALYTIC NUMBER THEORY FOR UNDERGRADUATES (MONOGRAPHS IN NUMBER THEORY ; VOL. 3)

Editore

World Scientific, Hackensack

Data di pubblicazione

2009

Lingua

Inglese

ISBN 10

9814271365

ISBN 13

9789814271363

Rilegatura

Softcover

Cataloghi dei venditori

Sciences, Math, Medicine, & Natural History

Descrizione articolo

Riassunto

This book is written for undergraduates who wish to learn some basic results in analytic number theory. It covers topics such as Bertrands Postulate, the Prime Number Theorem and Dirichlets Theorem of primes in arithmetic progression.The materials in this book are based on A Hidebrands 1991 lectures delivered at the University of Illinois at Urbana-Champaign and the authors course conducted at the National University of Singapore from 2001 to 2008.

Recensione

This book aims at bringing to the students the basic techniques in analytic number theory. This serves as a good starting point for advanced undergraduate students to embark onto research in this area of number theory ... Without much modification, this book fits very well into a one-semester course in number theory. The text is well written with topics organized in a logical and coherent manner. All the difficult estimates are explained in detail so that students would have no difficulties in studying them in private. --Professor Kai-Man Tsang, University of Hong Kong

This is a true textbook, i.e., a book of texts that the instructor can expand on ... The book is well-produced, pleasing to the eye, and has almost no typographical errors ... I know of nowhere else that so many important results can be found so clearly presented in so small a space ... I hope that it will be adopted, or used as a supplement, by instructors of graduate-level courses. --MAA Reviews

Each chapter concludes with several exercises which should help the reader gain a better understanding of the material and techniques presented in the respective chapter. --Zentralblatt MATH

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