Explore the intricate world of mathematical structures in this lecture on Poisson and quantum algebras of SL(n) monodromies and groupoid action. Delivered by Leonid Chekhov from the Steklov Math Institute in Moscow and Michigan State University, delve into advanced concepts at the intersection of algebra, geometry, and mathematical physics. Gain insights into the properties and applications of these complex algebraic systems, their relationships to quantum mechanics, and the role of groupoid action in their study. Suitable for graduate students and researchers in mathematics and theoretical physics seeking to deepen their understanding of advanced algebraic structures and their implications in quantum theory.
Poisson and Quantum Algebras of SL(n) Monodromies and Groupoid Action
Overview
Syllabus
Poisson and Quantum Algebras of SL(n) Monodromies and Groupoid Action
Taught by
IMSA
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