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Titlebook: Exploring the Riemann Zeta Function; 190 years from Riema Hugh Montgomery,Ashkan Nikeghbali,Michael Th. Rass Book 2017 Springer Internation

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书目名称Exploring the Riemann Zeta Function
副标题190 years from Riema
编辑Hugh Montgomery,Ashkan Nikeghbali,Michael Th. Rass
视频video
概述Illustrates mathematical results and solves open problems in a simple manner.Features contributions by experts in analysis, number theory, and related fields.Contains new results in rapidly progressin
图书封面Titlebook: Exploring the Riemann Zeta Function; 190 years from Riema Hugh Montgomery,Ashkan Nikeghbali,Michael Th. Rass Book 2017 Springer Internation
描述.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 Function, its generalizations, and their various applications to several scientific disciplines, including Analytic Number Theory, Harmonic Analysis, Complex Analysis, Probability Theory, and related subjects.. .The book focuses on both old and new results towards the solution of long-standing problems as well as it features some key historical remarks. The purpose of this volume is to present in a unified way broad and deep areas of research in a self-contained manner. It will be particularly useful for graduate courses and seminars as well as it will make an excellent reference tool for graduate students and researchers in Mathematics, Mathematical Physics, Engineering and Cryptography..
出版日期Book 2017
关键词analytic number theory; probability theory; ergodic theory; harmonic analysis; approximation theory; spec
版次1
doihttps://doi.org/10.1007/978-3-319-59969-4
isbn_softcover978-3-319-86748-9
isbn_ebook978-3-319-59969-4
copyrightSpringer International Publishing AG 2017
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Explorations in the Theory of Partition Zeta Functions,case of the multiplicative theory, we provide specialization formulas and results on the analytic continuations of these “partition zeta functions,” find unusual formulas for the Riemann zeta function, prove identities for multiple zeta values, and see that some of the formulas allow for .-adic inte
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Reading Riemann,wareness of the developments in mathematics, and, in particular, in mathematical physics at that time shows that Riemann was working in a very specific environment and that his thinking reflects this environment. It is therefore helpful to know something of this background. Riemann’s short paper on
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,Arthur’s Truncated Eisenstein Series for ,(2, ,) and the Riemann Zeta Function: A Survey,nglands and Arthur. In this survey we focus on the deep connections between Eisenstein series for .(2, .), truncation, and the Riemann zeta function. Applications to zero free regions for the Riemann zeta function and automorphic L-functions are elucidated.
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Some Analogues of Pair Correlation of Zeta Zeros, two Dirichlet .-functions. In each case the relevant Riemann Hypothesis is assumed for obtaining the results. Several auxiliary results necessary for the calculations may be useful in problems about the zeta-function.
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