Moonshine theory

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1CFT, String Theory and Moonshine by Prof. Kishore Marathe City University of New York, Brooklyn College International Fall Workshop on Geometry and Physics

CFT, String Theory and Moonshine by Prof. Kishore Marathe City University of New York, Brooklyn College International Fall Workshop on Geometry and Physics

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Source URL: gigda.ugr.es

Language: English - Date: 2014-09-20 04:05:20
2MATH 669: COMBINATORICS, GEOMETRY AND COMPLEXITY OF INTEGER POINTS Alexander Barvinok Abstract. These are rather condensed notes, not really proofread or edited, presenting key definitions and results of the course that

MATH 669: COMBINATORICS, GEOMETRY AND COMPLEXITY OF INTEGER POINTS Alexander Barvinok Abstract. These are rather condensed notes, not really proofread or edited, presenting key definitions and results of the course that

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Source URL: www.math.lsa.umich.edu

Language: English - Date: 2011-05-27 13:17:33
3MOONSHINE JOHN F. R. DUNCAN, MICHAEL J. GRIFFIN AND KEN ONO Abstract. Monstrous moonshine relates distinguished modular functions to the representation theory of the Monster M. The celebrated observations that (*) 1 = 1

MOONSHINE JOHN F. R. DUNCAN, MICHAEL J. GRIFFIN AND KEN ONO Abstract. Monstrous moonshine relates distinguished modular functions to the representation theory of the Monster M. The celebrated observations that (*) 1 = 1

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Source URL: web.math.princeton.edu

Language: English - Date: 2015-09-21 12:48:26
    4Replication identities in 2d CFT ELTE, April

    Replication identities in 2d CFT ELTE, April

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    Source URL: bodri.elte.hu

    Language: English - Date: 2015-04-27 06:35:24
    5The Rankin LecturesThe numbers 12 and 24 play a central role in mathematics thanks to a series of ‘coincidences’ that is just beginning to be understood. One of the first hints of this fact was Euler’s bizar

    The Rankin LecturesThe numbers 12 and 24 play a central role in mathematics thanks to a series of ‘coincidences’ that is just beginning to be understood. One of the first hints of this fact was Euler’s bizar

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    Source URL: math.ucr.edu

    Language: English - Date: 2008-09-12 01:14:04
    6CURRICULUM VITAE OF PAULA TRETKOFF Summary of personal data Name: Paula Tretkoff Professional mailing address: Department of Mathematics, Texas A&M University, College Station, TX[removed], USA. e-mail: ptretkoff@math.

    CURRICULUM VITAE OF PAULA TRETKOFF Summary of personal data Name: Paula Tretkoff Professional mailing address: Department of Mathematics, Texas A&M University, College Station, TX[removed], USA. e-mail: ptretkoff@math.

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    Source URL: www.math.tamu.edu

    Language: English - Date: 2014-01-30 08:36:56
    7What is the monster. Richard E. Borcherds, ∗ Mathematics department, Evans Hall #3840, University of California at Berkeley, CA[removed]U. S. A. e-mail: [removed] www home page www.math.berkeley.edu/˜re

    What is the monster. Richard E. Borcherds, ∗ Mathematics department, Evans Hall #3840, University of California at Berkeley, CA[removed]U. S. A. e-mail: [removed] www home page www.math.berkeley.edu/˜re

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    Source URL: math.berkeley.edu

    Language: English - Date: 2002-09-30 12:54:38
    8Automorphic forms on Os+2,2 (R)+ and generalized Kac-Moody algebras. Proceedings of the International Congress of Mathematicians, Vol. 1, 2 (Z¨ urich, 1994), 744–752, Birkh¨auser, Basel, 1995. Richard E. Borcherds *

    Automorphic forms on Os+2,2 (R)+ and generalized Kac-Moody algebras. Proceedings of the International Congress of Mathematicians, Vol. 1, 2 (Z¨ urich, 1994), 744–752, Birkh¨auser, Basel, 1995. Richard E. Borcherds *

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    Source URL: math.berkeley.edu

    Language: English - Date: 2002-05-16 14:04:49
    9Modular Moonshine II. 24 July 1994, corrected 19 Sept 1995 Duke Math. J[removed]no. 2, [removed]Richard E. Borcherds,∗

    Modular Moonshine II. 24 July 1994, corrected 19 Sept 1995 Duke Math. J[removed]no. 2, [removed]Richard E. Borcherds,∗

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    Source URL: math.berkeley.edu

    Language: English - Date: 1999-12-09 18:08:35
    10Chapter 17 The 24-dimensional odd unimodular lattices. R. E. Borcherds. This chapter completes the classification of the 24-dimensional unimodular lattices by enumerating the odd lattices. These are (essentially) in one-

    Chapter 17 The 24-dimensional odd unimodular lattices. R. E. Borcherds. This chapter completes the classification of the 24-dimensional unimodular lattices by enumerating the odd lattices. These are (essentially) in one-

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    Source URL: math.berkeley.edu

    Language: English - Date: 1999-12-09 18:10:08