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    PROBLEMS OF NUMBER THEORY IN MATHEMATICAL COMPETITIONS

    by Hong-Bing Yu (Suzhou University, China) & translated by Lei Lin (East China Normal University, China)

    Table of Contents (35k)
    Introduction (36k)
    Chapter 1: Divisibility (230k)

    Number theory is an important research field of mathematics. In mathematical competitions, problems of elementary number theory occur frequently. These problems use little knowledge and have many variations. They are flexible and diverse. In this book, the author introduces some basic concepts and methods in elementary number theory via problems in mathematical competitions. Readers are encouraged to try to solve the problems by themselves before they read the given solutions of examples. Only in this way can they truly appreciate the tricks of problem-solving.

     
    Contents:
    • Divisibility
    • Greatest Common Divisors and Least Common Multiples
    • Prime Numbers and Unique Factorization Theorem
    • Indeterminate Equations (I)
    • Selected Lectures on Competition Problems (I)
    • Congruence
    • Some Famous Theorems in Number Theory
    • Order and Its Application
    • Indeterminate Equations (II)
    • Selected Lectures on Competition Problems (II)
     
    Readership: High-school mathematics students and teachers; coaches of mathematical olympiads, undergraduates and graduates in mathematics, non-experts interested in mathematical competitions.
     
     
    116pp    Pub. date: Sep 2009  
    ISBN:   978-981-4271-14-1(pbk)
    981-4271-14-4(pbk)
       US$28 / £19

     


     

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