Explore the fundamentals of motivic integration and stringy Chern classes in this comprehensive lecture series delivered by Ernesto Lupercio from CINVESTAV. Begin with an introduction to the basics of motivic integration, laying the groundwork for understanding complex mathematical concepts. Then, delve into the application of these principles to study stringy Chern classes of singular varieties, demonstrating how various mathematical concepts converge to illuminate this advanced topic. Gain insights into cutting-edge mathematical research and its applications in algebraic geometry and string theory through this in-depth, 67-minute presentation from the University of Miami.
Related Courses
-
Motivic Integration for Non-Archimedean Analytic Spaces - I
-
Chern Classes and Indices of Vector Fields on Singular Varieties
-
Basics on Motivic Integration
-
Quantum Toric Geometry and Tame Geometry via Motivic Rings II
-
Motivic Hochschild Homology Over Algebraically Closed Fields
-
A Prismatic Analysis of A1-Invariant Motivic Cohomology
