Polylogarithm

Results: 68



#Item
31The Dilogarithm Function Don Zagier Max-Planck-Institut f¨ ur Mathematik, Vivatsgasse 7, D[removed]Bonn, Germany and Coll`ege de France, 3 rue d’Ulm, F[removed]Paris, France [removed]

The Dilogarithm Function Don Zagier Max-Planck-Institut f¨ ur Mathematik, Vivatsgasse 7, D[removed]Bonn, Germany and Coll`ege de France, 3 rue d’Ulm, F[removed]Paris, France [removed]

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Source URL: people.mpim-bonn.mpg.de

Language: English - Date: 2007-07-18 03:06:40
32PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain e

PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain e

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Source URL: www.ihes.fr

Language: English - Date: 2013-04-19 05:08:30
33Efficient Optimal Learning for Contextual Bandits Miroslav Dudik [removed] Daniel Hsu

Efficient Optimal Learning for Contextual Bandits Miroslav Dudik [removed] Daniel Hsu

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Source URL: www.cs.columbia.edu

Language: English - Date: 2014-11-25 10:45:19
34Sage Reference Manual: Functions Release 6.3 The Sage Development Team August 11, 2014

Sage Reference Manual: Functions Release 6.3 The Sage Development Team August 11, 2014

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Source URL: www.sagemath.org

Language: English - Date: 2014-11-16 14:58:21
35NATURAL 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
36twitter @keiokyuri facebook Follow me!

twitter @keiokyuri facebook Follow me! "keiokyuri"

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Source URL: www.st.keio.ac.jp

Language: English - Date: 2014-08-06 20:09:19
37Errata The following corrections and other changes have been made at http://dlmf.nist.gov/, and are pending for the Handbook of Mathematical Functions. The Editors thank the users who have contributed to the accuracy of

Errata The following corrections and other changes have been made at http://dlmf.nist.gov/, and are pending for the Handbook of Mathematical Functions. The Editors thank the users who have contributed to the accuracy of

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Source URL: dlmf.nist.gov

Language: English - Date: 2014-04-24 16:02:58
38NATURAL 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
39Even 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
40POLYLOGARITHMS, MULTIPLE ZETA VALUES, AND THE SERIES OF HJORTNAES AND COMTET Notes by Tim Jameson (December[removed]edited by Graham Jameson, with references added, March[removed]Introduction The polylogarithm function is d

POLYLOGARITHMS, MULTIPLE ZETA VALUES, AND THE SERIES OF HJORTNAES AND COMTET Notes by Tim Jameson (December[removed]edited by Graham Jameson, with references added, March[removed]Introduction The polylogarithm function is d

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

Language: English - Date: 2014-03-10 05:53:48