Problems in Analytic Number Theory (Relié)

M-Ram Murty

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  • Springer

  • Paru le : 24/02/2001
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This book gives a problem-solving approach to the difficult subject of analytic number theory. It is primarily aimed at graduate and senior undergraduate students. The goal is to give a rapid introduction of how analytic methods are used to study the distribution of prime numbers. The book also includes an introduction to p-adic analytic methods. It is ideal for a first course in analytic number theory.
  • PROBLEMS
    • Arithmetic functions
    • Primes in arithmetic progressions
    • The prime number theorem
    • The method of contour integration
    • Functional equations
    • Hadamard products
    • Explicit formulas
    • The Selberg class
    • Sieve methods
    • p-adic methods
  • SOLUTIONS
    • Arithmetic functions
    • Primes in arithmetic progressions
    • The prime number theorem
    • The method of contour integration
    • Functional equations
    • Hadamard products
    • Explicit formulas
    • The Selberg class
    • Sieve methods
    • p-adic methods.
  • Date de parution : 24/02/2001
  • Editeur : Springer
  • Collection : Graduate Texts in Mathematics
  • ISBN : 0-387-95143-1
  • EAN : 9780387951430
  • Présentation : Relié
  • Nb. de pages : 452 pages
  • Poids : 0.785 Kg
  • Dimensions : 16,1 cm × 24,3 cm × 2,7 cm

Biographie de M-Ram Murty

M. Ram Murty is Professor of Mathematics and Queen's National Scholar at Queen's University in Kingston, Ontario, Canada. He received his Ph.D. from MIT in 1980 and was a member of the Institute for Advanced Study and the Tata Institute of Fundamental Research on numerous occasions. He was E.W.R. Steacie Fellow (1991-93), Killam Research Fellow (1998-2000), and elected Fellow of the Royal Society of Canada (1990). His monograph, Non-Vanishing of L-Functions and Applications, written jointly with V. Kumar Murty and published by Birkhäuser-Verlag, won the 1996 Balaguer Prize.

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M-Ram Murty - Problems in Analytic Number Theory.
Problems in Analytic Number Theory
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