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Combinatorial Algebra
Jan 10, 2000 to Jan 14, 2000

Organizer(s)

G. Benkart (Univ.of Wisconsin), A. Shalev (Hebrew Univ.), E. Zelmanov (Yale Univ.)
To apply for funding, you must register by Fri, Jan 14 2000.
As part of the yearlong program in Noncommutative Algebra, MSRI will host a one-week workshop
on Combinatorial Algebra, January 10-14, 2000.

The term Combinatorial Algebra comes from Combinatorial Group Theory which traditionally
focuses on such topics as (1) groups presented by generators and relators, (2) growth in groups,
(3) The Burnside Problem, (4) computational and algorithmic aspects. The conference will be
concerned with these topics in the context of Lie algebras and related groups. More specifically, we
will consider :


Lie algebras and superalgebras of finite Gelfand-Kirillov dimension and their
relations with conformal, vertex and superconformal algebras,
pro-p and prounipotent groups of finite width,
Problems related to The Restricted Burnside Problem,
Probabilistic aspects of Group Theory,
Computational and algorithmic problems

This part of the program will greatly benefit from presence of specialists in Noncommutative
Algebraic Geometry and in Hopf Algebras. Probable participants include Belov, Benkart, Bokut,
Diaconis, Grigorchuk, Kac, Leedham-Green, Lubotzky, Mann, Martinez, Mathieu, Medvedev,
Petrogradsky, Platonov, Retakh, Roitman, Shalev, Sidki, Ufnarovsky, Yu, Xu, and Zelmanov.
                     

Funding

To apply for funding, you must register by Fri, Jan 14 2000. Click to Register
Students, recent Ph.D.'s, women, and members of underrepresented minorities are particularly encouraged to apply. Funding awards are made typically 6 weeks before the workshop begins. Requests received after the funding deadline are considered only if additional funds become available.
Parent Program(s):
Noncommutative Algebra


Questions about this workshop should be sent either by email to
or by regular mail to:
Combinatorial Algebra
Mathematical Sciences Research Institute
17 Gauss Way, Berkeley, CA
94720-5070.
USA

The Institute is committed to the principles of Equal Opportunity and Affirmative Action.



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