Explore the intersection theory on moduli space of super Riemann surfaces in this 51-minute lecture by Kefeng Liu at BIMSA. Delve into the connection between this theory and Jackiw-Teitelboim (JT) gravity, a simplified model of two-dimensional quantum gravity. Examine the speaker's work on super versions of recursion formulas for higher Weil-Petersson volumes, extending the Stanford-Witten formula. Investigate polynomiality, asymptotics of intersection numbers, and their practical applications in the field of mathematical physics.
Intersection Theory on Moduli Space of Super Riemann Surfaces
Overview
Syllabus
Kefeng Liu: Intersection theory on moduli space of super Riemann surfaces #ICBS2024
Taught by
BIMSA
Related Courses
-
Virtual Reductions and Intersection Theory on Moduli Space of Sheaves on Calabi-Yau 4 Folds
-
Moduli Space of Curves and Its Intersection Theory - Lecture 1
-
Moduli Space of Curves and Its Intersection Theory - Lecture 2
-
Topological Recursion for Hurwitz Theory and Intersection Theory of Moduli Spaces of Curves
-
Intersection Cohomology of the Moduli Spaces of Stable Bundle I
-
Andras Szenes- Intersection Cohomology of the Moduli Spaces of Stable Bundle II
