Explore the intricate world of quantum toroidal algebras in this advanced mathematics lecture. Delve into the concept of surface defect algebra and its connection to the Wakimoto representation for quantum toroidal sl(N). Gain insights into the mathematical structures and techniques used in this specialized field of algebraic physics. Follow along as the speaker, Jean-Emile BOURGINE, presents complex mathematical concepts and their applications in theoretical physics over the course of 68 minutes.
Surface Defect Algebra and Wakimoto Representation for Quantum Toroidal sl(N)
Galileo Galilei Institute via YouTube
Overview
Syllabus
Jean-Emile BOURGINE: "Surface Defect Algebra and Wakimoto Representation for Quantum Toroidal sl(N)"
Taught by
Galileo Galilei Institute
Related Courses
-
Poisson and Quantum Algebras of SL(n) Monodromies and Groupoid Action
-
Quantum Toroidal Algebras and Spiralling Branes
-
3D Modularity Revisited - Defect 3-Manifold Invariants and VOAs
-
New Applications of the Reflection Equation Algebras
-
Category of Quantum L-infinity Algebras
-
QCD Form Factors from Large N Chiral Algebras
