
The Monster and Lie Algebras
Proceedings of a Special Research Quarter at the Ohio State University, May 1996
De Gruyter (Publisher)
1st Edition
Published on 25. August 1998
Book
Hardback
X, 252 pages
978-3-11-016184-7 (ISBN)
Description
No detailed description available for "The Monster and Lie Algebras".
More details
Series
Edition
Reprint 2011
Language
English
Place of publication
Berlin/Boston
Germany
Target group
Professional and scholarly
US School Grade: College Graduate Student
Dimensions
Height: 246 mm
Width: 175 mm
Thickness: 19 mm
Weight
632 gr
ISBN-13
978-3-11-016184-7 (9783110161847)
Schweitzer Classification
Other editions
Additional editions

Joseph Ferrar | Koichiro Harada
The Monster and Lie Algebras
Proceedings of a Special Research Quarter at the Ohio State University, May 1996
E-Book
06/2011
1st Edition
De Gruyter
€189.95
Available for download

Joseph Ferrar | Koichiro Harada
The Monster and Lie Algebras
Proceedings of a Special Research Quarter at the Ohio State University, May 1996
Book
01/1998
1st Edition
De Gruyter
€269.00
Article exhausted; check different version
Content
Part 1 The Monster: vertex operators in algebraic topology, A. Baker; the radical of a vertex operator algebra, Ch. Dong et al; associative subalgebras of the Griess algebra and related topics, Ch. Dong et al; a vertex operator algebra related to E8 with automorphism group O+(10,2), R.L. Griess Jr.; modular forms associated with the Monster module, K. Harada, M.L. Lang; quilts, the 3-string braid group, and braid actions on finite groups - an introduction, T. Hsu; the moonshine VOA and a tensor product of Ising models, M. Miyamoto; netting the Monster, S.P. Norton; Monster roots, Ch. S. Simons. Part 2 Lie algebras: on graded Lie algebras of characteristic three with classical reductive null component, G. Benkart et al; Auslander-Reiten theory for restricted Lie algebras, R. Farnsteiner; chief factors and the principals block of a restricted Lie algebra, J. Feldvoss; on Drinfeld realization of quantum affine algebras, N. Jing; free Lie superalgebras and the generalized Witt formula, S-J. Kang; a generalization of the Jordan approach to symmetric Riemannian spaces, I.L. Kantor; representation theory of Lie algebras of Cartan type, D.K. Nakano.