Quantum Matrix Algebras and their applications

Abstract: Quantum Matrix Algebras are very interesting objects from algebraic viewpoint. Particular examples of these algebras are related to Drinfeld-Jimbo Quantum Groups. Some of these QMA admit defining analogs of partial derivatives. In a limit it is possible to develop a new calculus on the enveloping algebras $U(gl(N))$.

Other applications will be discussed.

mathematical physicsanalysis of PDEsdifferential geometry

Audience: researchers in the topic

( slides | video )

Geometry of differential equations seminar