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Robert Griess is a distinguished professor in the Department of Mathematics at the University of Michigan. He has made pioneering discoveries in the areas of finite groups, finite aspects of Lie theory, vertex operator algebras, and rational lattices. Griess obtained his Ph.D. from the University of Chicago in 1971. His research interests encompass finite simple groups, group extensions, cohomology, and algebraic group theory. He further specializes in infinite dimensional groups, Lie algebras, and nonassociative algebras. His significant contributions to the field of algebraic geometry and his work with vertex operator algebras have placed him at the forefront of mathematical research, influencing many areas within mathematics.
Department of Electrical Engineering and Computer Science