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An Introduction to Diophantine Equations: A Problem-Based Approach 2010th Edition
Purchase options and add-ons
- ISBN-100817645489
- ISBN-13978-0817645489
- Edition2010th
- PublisherBirkhäuser
- Publication dateSeptember 13, 2010
- LanguageEnglish
- Dimensions6.25 x 1 x 9.5 inches
- Print length356 pages
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Editorial Reviews
Review
From the reviews:
“This book is devoted to problems from mathematical competitions involving diophantine equations. … Each chapter contains a large number of solved examples and presents the reader with problems whose solutions can be found in the book’s second part. This volume will be particularly interesting for participants in mathematical contests and their coaches. It will also give a lot of pleasure to everyone who likes to tackle elementary, yet nontrivial problems concerning diophantine equations.” (Ch. Baxa, Monatshefte für Mathematik, Vol. 167 (3-4), September, 2012)
“This book explains methods for solving problems with Diophantine equations that often appear in mathematical competitions at various levels. … The book can be recommended to mathematical contest participants, but also to undergraduate students, advanced high school students and teachers.” (Andrej Dujella, Mathematical Reviews, Issue 2011 j)
“Diophantus’ Arithmetica is a collection of problems each followed by a solution...The book at hand is intended for high school students, undergraduates and math teachers. It is written in a language that everyone in these groups will be familiar with. The exposition is very lucid and the proofs are clear and instructive. The book will be an invaluable source for math contest participants and other math fans. It will be an excellent addition to any math library.” (Alex Bogomolny, The Mathematical Association of America, October, 2010)
“Diophantine analysis, the business of solving equations with integers, constitutes a subdiscipline within the larger field of number theory. One problem in this subject, Fermat's last theorem, till solved, topped most lists of the world's most celebrated unsolved mathematics problems, so the subject attracted much attention from mathematicians and even the larger public. Nevertheless, sophisticated 20th-century tools invented to attackDiophantine equations (algebraic number fields, automorphic forms, L-functions, adelic groups, etc.) have emerged as proper objects of study in their own right. So for a popular subject, modern lower-level works focused on the individual Diophantine equation (and not on big machines aimed generally at classes of such equations) are relatively rare. The present volume…fills this need...Summing Up: Recommended. Lower- and upper-division undergraduates and general readers.” (D.V. Feldman, Choice, July, 2010)
From the Back Cover
An Introduction to Diophantine Equations: A Problem-Based Approach is intended for undergraduates, advanced high school students and teachers, mathematical contest participants ― including Olympiad and Putnam competitors ― as well as readers interested in essential mathematics. The work uniquely presents unconventional and non-routine examples, ideas, and techniques.
Product details
- Publisher : Birkhäuser; 2010th edition (September 13, 2010)
- Language : English
- Hardcover : 356 pages
- ISBN-10 : 0817645489
- ISBN-13 : 978-0817645489
- Item Weight : 3.33 pounds
- Dimensions : 6.25 x 1 x 9.5 inches
- Best Sellers Rank: #2,431,983 in Books (See Top 100 in Books)
- #126 in Finite Mathematics (Books)
- #598 in Number Theory (Books)
- #1,156 in Algebra & Trigonometry
- Customer Reviews:
About the author

Dr. Titu Andreescu is an associate professor of mathematics in the Science and Mathematics Education department at the University of Texas at Dallas (UTD). Much of his career has been devoted to competition math, an efficient medium for teaching creative problem-solving for a wide-range of math topics. With over 30 years of experience teaching, coaching, and mentoring the brightest mathematical minds of our age, Dr. Andreescu's books are essential for every math enthusiast's library. Here are just a few highlights from his distinguished career:
-Authored, co-authored, and edited more than 40 math books and publications
-Head coach and leader of the USA International Mathematical Olympiad (IMO) for 8 years
-Director of the Mathematical Association of American (MAA) American Mathematics -Competitions for 5 years
-Has contributed hundreds of problems to various math competitions including and up to the IMO
-Co-founder of the Purple Comet! Math Meet, the first international team based math competition, http://www.purplecomet.org/
-Founder and Director of AwesomeMath, an organization that provides enriching experiences in mathematics to intellectually curious learners, https://www.awesomemath.org/
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The authors have succeeded in providing an essential contribution for students and teachers who are preparing for IMOs.

