An Introduction to Number Theory

Author:   G. Everest ,  Thomas Ward
Publisher:   Springer London Ltd
Edition:   1st ed. 2005. Corr. 2nd printing 2007
Volume:   232
ISBN:  

9781852339173


Pages:   297
Publication Date:   15 June 2005
Format:   Hardback
Availability:   Out of print, replaced by POD   Availability explained
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An Introduction to Number Theory


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Author:   G. Everest ,  Thomas Ward
Publisher:   Springer London Ltd
Imprint:   Springer London Ltd
Edition:   1st ed. 2005. Corr. 2nd printing 2007
Volume:   232
Dimensions:   Width: 15.50cm , Height: 1.90cm , Length: 23.50cm
Weight:   1.370kg
ISBN:  

9781852339173


ISBN 10:   1852339179
Pages:   297
Publication Date:   15 June 2005
Audience:   College/higher education ,  Postgraduate, Research & Scholarly
Format:   Hardback
Publisher's Status:   Active
Availability:   Out of print, replaced by POD   Availability explained
We will order this item for you from a manufatured on demand supplier.

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Reviews

From the reviews: <p> This number theory text is somewhat different than traditional number theory texts. The authorsa (TM) guiding principle is unique factorization and its consequences. a ] This is not a traditional number theory text, but one that tries to guide the reader through the beginnings of the subject towards the modern frontiers. This is helped along by a good sized bibliography plus many problems a ] . it might provide an interesting experience when used at the graduate level. (Don Redmond, Mathematical Reviews, Issue 2006 j) <p> The book under review contains several topics which are usually not brought together in an introductory text. The book is meant to give a broad introduction to advanced undergraduate students a ] of number theory. a ] Each chapter contains many exercises and historical notes. a ] In my opinion, because so many topics are treated in an accessible way, the book is very well suited for an introductory course in number theory. (Jan-Hendrik Evertse, Zentralblatt MATH, Vol. 1089 (15), 2006) <p> In An Introduction to Number Theory, the authors strive to have the best of all worlds: they cover a broad range of topics a ] . This book could be used for a number of different courses. a ] The full book would be appropriate for a first-year graduate course. Ita (TM)s also a nice introduction to the subject for established mathematicians form other fields. a ] its extensive bibliography, tasteful collection of topics, and clear presentation make it a pleasant reference even for working number theorists. (Rob Benedetto, MathDL, January 2006)


From the reviews: This number theory text is somewhat different than traditional number theory texts. The authors' guiding principle is unique factorization and its consequences. ... This is not a traditional number theory text, but one that tries to guide the reader through the beginnings of the subject towards the modern frontiers. This is helped along by a good sized bibliography plus many problems ... . it might provide an interesting experience when used at the graduate level. (Don Redmond, Mathematical Reviews, Issue 2006 j) The book under review contains several topics which are usually not brought together in an introductory text. The book is meant to give a broad introduction to advanced undergraduate students ... of number theory. ... Each chapter contains many exercises and historical notes. ... In my opinion, because so many topics are treated in an accessible way, the book is very well suited for an introductory course in number theory. (Jan-Hendrik Evertse, Zentralblatt MATH, Vol. 1089 (15), 2006) In An Introduction to Number Theory, the authors strive to have the best of all worlds: they cover a broad range of topics ... . This book could be used for a number of different courses. ... The full book would be appropriate for a first-year graduate course. It's also a nice introduction to the subject for established mathematicians form other fields. ... its extensive bibliography, tasteful collection of topics, and clear presentation make it a pleasant reference even for working number theorists. (Rob Benedetto, MathDL, January 2006)


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