Riemann's Zeta Function

Riemann's Zeta Function
Author: Harold M. Edwards
Publisher: Courier Corporation
Total Pages: 338
Release: 2001-01-01
Genre: Mathematics
ISBN: 9780486417400


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Superb high-level study of one of the most influential classics in mathematics examines landmark 1859 publication entitled “On the Number of Primes Less Than a Given Magnitude,” and traces developments in theory inspired by it. Topics include Riemann's main formula, the prime number theorem, the Riemann-Siegel formula, large-scale computations, Fourier analysis, and other related topics. English translation of Riemann's original document appears in the Appendix.


Riemann's Zeta Function
Language: en
Pages: 338
Authors: Harold M. Edwards
Categories: Mathematics
Type: BOOK - Published: 2001-01-01 - Publisher: Courier Corporation

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Superb high-level study of one of the most influential classics in mathematics examines landmark 1859 publication entitled “On the Number of Primes Less Than
Theory of Functions
Language: en
Pages:
Authors: Titchmarch E. C.
Categories:
Type: BOOK - Published: 1992 - Publisher:

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Exploring the Riemann Zeta Function
Language: en
Pages: 298
Authors: Hugh Montgomery
Categories: Mathematics
Type: BOOK - Published: 2017-09-11 - Publisher: Springer

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Exploring the Riemann Zeta Function: 190 years from Riemann's Birth presents a collection of chapters contributed by eminent experts devoted to the Riemann Zeta
Lectures on the Riemann Zeta Function
Language: en
Pages: 130
Authors: H. Iwaniec
Categories: Mathematics
Type: BOOK - Published: 2014-10-07 - Publisher: American Mathematical Society

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The Riemann zeta function was introduced by L. Euler (1737) in connection with questions about the distribution of prime numbers. Later, B. Riemann (1859) deriv
The Riemann Hypothesis and the Roots of the Riemann Zeta Function
Language: en
Pages: 160
Authors: Samuel W. Gilbert
Categories: Mathematics
Type: BOOK - Published: 2009 - Publisher: Riemann hypothesis

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The author demonstrates that the Dirichlet series representation of the Riemann zeta function converges geometrically at the roots in the critical strip. The Di