Dirichlet series

Results: 79



#Item
41NATURAL BOUNDARIES AND THE CORRECT NOTION OF INTEGRAL MOMENTS OF L–FUNCTIONS Adrian Diaconu, Paul Garrett and Dorian Goldfeld Abstract. It is shown that a large class of multiple Dirichlet series which arise naturally

NATURAL BOUNDARIES AND THE CORRECT NOTION OF INTEGRAL MOMENTS OF L–FUNCTIONS Adrian Diaconu, Paul Garrett and Dorian Goldfeld Abstract. It is shown that a large class of multiple Dirichlet series which arise naturally

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Source URL: www.math.columbia.edu

Language: English - Date: 2009-09-18 11:32:11
42Multiple Dirichlet series and Shifted Convolutions Jeff Hoffstein (Brown University) April 1, 2010 Let f and g be cusp forms of even weight k for Γ0 (N0 ), having Fourier expansions X X

Multiple Dirichlet series and Shifted Convolutions Jeff Hoffstein (Brown University) April 1, 2010 Let f and g be cusp forms of even weight k for Γ0 (N0 ), having Fourier expansions X X

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Source URL: www.its.caltech.edu

Language: English - Date: 2010-03-12 16:46:23
43Beilinson’s formula Anna Stawska Advised by Dr. Matteo Longo  Algant Master’s Thesis - 7 july 2014

Beilinson’s formula Anna Stawska Advised by Dr. Matteo Longo Algant Master’s Thesis - 7 july 2014

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Source URL: www.math.unipd.it

Language: English - Date: 2014-06-30 17:36:43
44Master’s Thesis  Rankin L-functions and the Birch and Swinnerton-Dyer Conjecture  Supervisor:

Master’s Thesis Rankin L-functions and the Birch and Swinnerton-Dyer Conjecture Supervisor:

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Source URL: www.algant.eu

Language: English - Date: 2013-03-18 12:20:53
45NATURAL BOUNDARIES AND A CORRECT NOTION OF INTEGRAL MOMENTS OF L–FUNCTIONS Adrian Diaconu, Paul Garrett and Dorian Goldfeld Abstract. It is shown that a large class of multiple Dirichlet series which arise naturally in

NATURAL BOUNDARIES AND A CORRECT NOTION OF INTEGRAL MOMENTS OF L–FUNCTIONS Adrian Diaconu, Paul Garrett and Dorian Goldfeld Abstract. It is shown that a large class of multiple Dirichlet series which arise naturally in

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Source URL: www.math.umn.edu

Language: English - Date: 2009-09-23 15:32:05
46Even and odd square-free numbers (Published in Math. Gazette[removed]), 123–127) It is well known that the proportion of square-free numbers among all numbers is asymptotically 6/π 2 (e.g. [1, p. 269], [2, section 2.5

Even and odd square-free numbers (Published in Math. Gazette[removed]), 123–127) It is well known that the proportion of square-free numbers among all numbers is asymptotically 6/π 2 (e.g. [1, p. 269], [2, section 2.5

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Source URL: www.maths.lancs.ac.uk

Language: English - Date: 2010-05-05 05:32:58
47A SHINTANI-TYPE FORMULA FOR GROSS–STARK UNITS OVER FUNCTION FIELDS SAMIT DASGUPTA ALISON MILLER Abstract. Let F be a totally real number field of degree n, and let H be a finite abelian extension of F . Let p denote a

A SHINTANI-TYPE FORMULA FOR GROSS–STARK UNITS OVER FUNCTION FIELDS SAMIT DASGUPTA ALISON MILLER Abstract. Let F be a totally real number field of degree n, and let H be a finite abelian extension of F . Let p denote a

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Source URL: people.ucsc.edu

Language: English - Date: 2009-09-15 17:09:34
48On the Factorization of p-adic Rankin L-series Samit Dasgupta University of California, Santa Cruz  October 26, 2012

On the Factorization of p-adic Rankin L-series Samit Dasgupta University of California, Santa Cruz October 26, 2012

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Source URL: people.ucsc.edu

Language: English - Date: 2012-10-26 04:17:30
49arXiv:1208.3429v1 [math.CV] 15 Aug[removed]Integral and Series Representations of Riemann’s Zeta function, Dirichelet’s Eta Function and a Medley of Related Results Michael S. Milgram ∗

arXiv:1208.3429v1 [math.CV] 15 Aug[removed]Integral and Series Representations of Riemann’s Zeta function, Dirichelet’s Eta Function and a Medley of Related Results Michael S. Milgram ∗

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Source URL: arxiv.org

Language: English - Date: 2012-08-16 20:17:18
50Introduction: Multiple Dirichlet Series Daniel Bump Dept. of Mathematics, Stanford University, Stanford CA[removed]email: [removed]  Summary. This introductory article aims to provide a roadmap to many of

Introduction: Multiple Dirichlet Series Daniel Bump Dept. of Mathematics, Stanford University, Stanford CA[removed]email: [removed] Summary. This introductory article aims to provide a roadmap to many of

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Source URL: sporadic.stanford.edu

Language: English - Date: 2012-01-23 14:01:22