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by Kenji Nagasaka
Download Analytic Number Theory & Related Topics Japan 11-13 November 1991 fb2
Mathematics
  • Author:
    Kenji Nagasaka
  • ISBN:
    9810214995
  • ISBN13:
    978-9810214999
  • Genre:
  • Publisher:
    World Scientific Pub Co Inc (September 1, 1993)
  • Pages:
    142 pages
  • Subcategory:
    Mathematics
  • Language:
  • FB2 format
    1756 kb
  • ePUB format
    1620 kb
  • DJVU format
    1822 kb
  • Rating:
    4.1
  • Votes:
    127
  • Formats:
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Papers on Diophantine approximations, zeta functions, Dirichlet L-functions, normal numbers, dispersion of multidimensional sequences, and Diophantine equations are also presented. ISBN 13: 9789810214999. File: PDF, . 5 MB. Читать онлайн.

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Analytic Number Theory and Related Topics (1991 :, Tokyo, Japan). Personal Name: Nagasaka, K. (Kenji). Uncontrolled Related/Analytical Title: Analytic number theory and related topics. Rubrics: Number theory Congresses. Publication, Distribution, et. Singapore ; River Edge, . World Scientific, (c)1993.

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Items related to Analytic Number Theory: Proceedings of the Japanese-French. Kenji Nagasaka; Etienne Fouvry.

Items related to Analytic Number Theory: Proceedings of the Japanese-French. Analytic Number Theory: Proceedings of the Japanese-French Symposium held in Tokyo, Japan, October 10-13, 1988 (Lecture Notes in Mathematics). ISBN 13: 9783540527879. ISBN 10: 3540527877 ISBN 13: 9783540527879.

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Analytic Number Theory, Approximation Theory, and Special Functions: In Honor of Hari M. Srivastava By Milovanović, G. Rassias, Michael T. Srivastava, H. M (ed. Analytic Number Theory, Approximation Theory, and Special Functions: In Honor of Hari M. Srivastava By Gradimir V. Milovanović, Michael Th. Rassias (ed. Analytic number theory.

In mathematics, analytic number theory is a branch of number theory that uses methods from mathematical analysis to solve problems about the integers. It is often said to have begun with Peter Gustav Lejeune Dirichlet's 1837 introduction of Dirichlet L-functions to give the first proof of Dirichlet's theorem on arithmetic progressions.