Author | : A. Ivić |
Publisher | : Cambridge University Press |
Total Pages | : 245 |
Release | : 2013 |
ISBN 10 | : 9781107028838 |
ISBN 13 | : 1107028833 |
Language | : EN, FR, DE, ES & NL |
The Theory of Hardy's Z-Function
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Language: en
Pages: 245
Pages: 245
"This book is an outgrowth of a mini-course held at the Arctic Number Theory School, University of Helsinki, May 18-25, 2011. The central topic is Hardy's funct
Language: en
Pages: 245
Pages: 245
"This book is an outgrowth of a mini-course held at the Arctic Number Theory School, University of Helsinki, May 18-25, 2011. The central topic is Hardy's funct
Language: en
Pages:
Pages:
Hardy's Z-function, related to the Riemann zeta-function ζ(s), was originally utilised by G. H. Hardy to show that ζ(s) has infinitely many zeros of the form
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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
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This volume provides a systematic survey of almost all the equivalent assertions to the functional equations - zeta symmetry - which zeta-functions satisfy, thu
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The last one hundred years have seen many important achievements in the classical part of number theory. After the proof of the Prime Number Theorem in 1896, a
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Algebraic methods and arguments in statistics and probability are well known, from Gauss' least squares principle through Fisher's method of variance decomposit
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The Lerch zeta-function is the first monograph on this topic, which is a generalization of the classic Riemann, and Hurwitz zeta-functions. Although analytic re
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