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Richard England
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431	BATTLE BOOK Table of Contents Preface.............................................................................. 2 1st ST. ALBANS, Hertfordshire, 22 May, 1455.............. 3 BLORE HEATH, Staffordshire, 23 Septembe Add to Reading List Source URL: www.gmtgames.com Language: English - Date: 2014-03-15 11:44:30 England United Kingdom First Battle of St Albans Wars of the Roses Andrew Trollope Richard Neville 16th Earl of Warwick Battle of Wakefield James Tuchet 5th Baron Audley Thomas Neville Knights of the Garter Military history of England British people
432	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
433	Automorphism groups of Lorentzian lattices. Journal of Algebra, Vol. 111, No. 1, Nov 1987, 133–153. Richard E. Borcherds, D.P.M.M.S., University of Cambridge, 16 Mill Lane, Cambridge, CB2 1SB, England. The study of aut Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:04:02 Lie groups Lie algebras Sporadic groups Lattice points Quadratic forms II25 1 E8 Root system Dynkin diagram Abstract algebra Group theory Algebra
434	A characterization of generalized Kac-Moody algebras. J. Algebra 174, [removed]). Richard E. Borcherds, D.P.M.M.S., 16 Mill Lane, Cambridge CB2 1SB, England. Generalized Kac-Moody algebras can be described in two w Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:06:55 Generalized Kac–Moody algebra Kac–Moody algebra Cartan subalgebra Weyl group Root system Vertex operator algebra Cartan matrix En Goddard–Thorn theorem Abstract algebra Lie algebras Algebra
435	A Siegel cusp form of degree 12 and weight 12. J. reine angew. Math[removed]153. Richard E. Borcherds, ∗ D.P.M.M.S., 16 Mill Lane, Cambridge, CB2 1SB, England. [removed] E. Freitag, Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:09:57 Quadratic forms Lattice points Lie groups Lie algebras Sporadic groups Leech lattice Unimodular lattice Modular form Lattice Abstract algebra Algebra Mathematics
436	Automorphic forms and Lie algebras. 30 Sept 1996 Richard E. Borcherds,∗ D.P.M.M.S., 16 Mill Lane, Cambridge, CB2 1SB, England. e-mail: [removed] home page: http://www.dpmms.cam.ac.uk/˜reb 0. Introduction. Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:05:02 Vertex operator algebra Monster Lie algebra Kac–Moody algebra II25 1 En Weyl character formula Leech lattice Weight E8 lattice Abstract algebra Algebra Lie algebras
437	Monstrous moonshine and monstrous Lie superalgebras. Invent. Math. 109, [removed]Richard E. Borcherds, Department of pure mathematics and mathematical statistics, 16 Mill Lane, Cambridge CB2 1SB, England. We prove Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:09:03 Monster Lie algebra Generalized Kac–Moody algebra Weyl character formula Kac–Moody algebra Monstrous moonshine Vertex operator algebra En Weight Monster vertex algebra Abstract algebra Lie algebras Algebra
438	Central extensions of generalized Kac-Moody algebras. J. Algebra Vol 140, No. 2, July 1991, 330–335. Richard E. Borcherds, D.P.M.M.S., Cambridge University, 16 Mill Lane, Cambridge, CB2 1SB, England. The main result of Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:05:13 Group theory Generalized Kac–Moody algebra Kac–Moody algebra Cartan subalgebra Monster Lie algebra Weyl character formula En Cartan matrix Weight Lie algebras Abstract algebra Algebra
439	Automorphic forms with singularities on Grassmannians. 29 September 1996, corrected 29 May[removed]Richard E. Borcherds,∗ D.P.M.M.S., 16 Mill Lane, Cambridge, CB2 1SB, England. e-mail: [removed] home page: http Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 1999-12-09 18:04:29 Abstract algebra Analytic number theory Elliptic functions Q-analogs Theta function Eisenstein series J-invariant Metaplectic group Rankin–Selberg method Mathematical analysis Modular forms Mathematics
440	Vertex algebras, Kac-Moody algebras, and the Monster. Proc Natl. Acad. Sci. USA Vol. 83, pp[removed]Richard E. Borcherds, Trinity College, Cambridge CB2 1TQ, England. Communicated by Walter Feit, December 13, 1985 ABST Add to Reading List Source URL: math.berkeley.edu Language: English - Date: 2002-09-30 14:04:36 Vertex operator algebra Virasoro algebra Kac–Moody algebra Monster Lie algebra Goddard–Thorn theorem Monster vertex algebra Universal enveloping algebra Weight Symmetric algebra Abstract algebra Algebra Lie algebras

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