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Zinovy Reichstein is a Faculty member in the Department of Mathematics at The University of British Columbia. He obtained a Ph.D. in Mathematics from Harvard University and served as a Postdoctoral Fellow at the University of Pennsylvania and the University of California at Berkeley. His research interests include algebra, algebraic geometry, and algebraic groups. He is currently a Professor of Mathematics at UBC and has been recognized as an ICM Invited Speaker, a Fellow of the American Mathematical Society, and a winner of the Jeffery Williams Prize of the Canadian Mathematical Society.


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Zinovy Reichstein is a mathematician specializing in algebraic geometry and group theory. His research focuses on essential dimension, algebraic stacks, and the structure of algebraic groups. He has published extensively on topics such as Cayley groups, spinor groups, quadratic forms, and the essential dimension of algebraic tori. His work also explores the interplay between algebraic groups and their actions on varieties, including the resolution of G-varieties and the canonical dimension of algebraic groups. Additionally, he has contributed to the study of division algebras, fields of definition, and the dynamics of algebraic group actions. His research has implications for both pure mathematics and theoretical physics, particularly in the context of quantum systems.

Source: google_scholar · 111 words
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