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Lie algebra representation
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361	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 Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 2002-09-30 12:54:38 Moonshine theory Group theory Sporadic groups Nonassociative algebra Monstrous moonshine Monster Lie algebra J-invariant Representation theory Griess algebra Abstract algebra Algebra Lie algebras
362	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 * Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 2002-05-16 14:04:49 Lie algebras Modular forms Elliptic functions Moonshine theory Q-analogs J-invariant Monster Lie algebra Generalized Kac–Moody algebra Representation theory Abstract algebra Mathematical analysis Mathematics
363	Contemporary Mathematics Gauss Sum Combinatorics and Metaplectic Eisenstein Series Ben Brubaker, Daniel Bump, and Solomon Friedberg It is a great pleasure to dedicate this paper to Steve Gelbart, who was one of the Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:38:49 Modular form Moduli theory Mathematics Representation theory of Lie groups Representation theory Mathematical analysis Abstract algebra Analytic number theory
364	The monster Lie algebra. Adv. Math. Vol 83, No. 1, September 1990, p[removed]Richard E. Borcherds, Department of pure mathematics and mathematical statistics, 16 Mill Lane, Cambridge CB2 1SB, England. We calculate the mu Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:06:24 Lie algebras Moonshine theory Representation theory of Lie groups Quadratic forms Lie groups Monster Lie algebra Kac–Moody algebra Vertex operator algebra Weight Abstract algebra Algebra Mathematics
365	Generalized Kac-Moody algebras. Journal of Algebra Vol 115, No. 2, June 1988 Richard E. Borcherds, Department of Pure Mathematics and Mathematical Statistics, University of Cambridge, 16 Mill Lane, Cambridge CB2 1SB, Eng Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:06:45 Group theory Generalized Kac–Moody algebra Kac–Moody algebra Weyl character formula Cartan subalgebra Monster Lie algebra Representation theory En Weyl group Lie algebras Abstract algebra Algebra
366	The fake monster formal group. 27 May, 31 Dec 1998 Duke Math J. Vol 100 No[removed]), [removed]Richard E. Borcherds, ∗ Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:06:33 Representation theory Ring theory Lie algebras Hopf algebras Universal enveloping algebra Coalgebra Formal group Associative algebra Algebra over a field Abstract algebra Algebra Algebras
367	Introduction to the monster Lie algebra. Groups, Combinatorics, and geometry, p. 99–107, edited by M. W. Liebeck and J. Saxl, L.M.S. lecture note series 165, C.U.P[removed]Richard E. Borcherds, I would like to thank J. Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:08:25 Monster Lie algebra Kac–Moody algebra Weyl character formula Monstrous moonshine Simple Lie group Vertex operator algebra En Representation theory E8 Abstract algebra Lie algebras Lie groups
368	Eisenstein Series, Crystals and Ice Benjamin Brubaker, Daniel Bump, and Solomon Friedberg∗ July 31, 2011 1 Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-08-01 10:42:02 Modular forms Analytic number theory Mathematical series Representation theory of Lie groups Joseph Fourier Eisenstein series Lattice Representation theory Fourier series Abstract algebra Algebra Mathematics
369	ACTA ARITHMETICA[removed]Inductivity of the global root number by Add to Reading List Source URL: math.bu.edu Language: English - Date: 2013-06-20 09:54:38 Algebraic number theory Galois theory Artin L-function Symbol Frobenius endomorphism Representation theory of Lie groups Representation theory of finite groups Local Langlands conjectures Abstract algebra Algebra Class field theory
370	Crystals of Type B and Metaplectic Whittaker Functions Brubaker, Bump, Chinta and Gunnells May 11, 2010 Let n be an integer and let F be a nonarchimedean local field whose characteristic is not a prime dividing n. Let µ Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:39:35 Group theory Representation theory of Lie groups Lie groups Representation theory Weyl character formula Symbol Weight Root system Weyl group Abstract algebra Algebra Lie algebras

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