Explore the connections between splines, equivariant cohomology, and applied mathematics in this 37-minute lecture by Julianna Tymoczko from Smith College. Delivered as part of the Workshop on Toric Topology and the Focus Program on Toric Topology, Geometry and Polyhedral Products at the Fields Institute, this talk delves into advanced mathematical concepts and their practical applications. Gain insights into the intersection of pure and applied mathematics, with a focus on toric topology and related fields.
Splines, Equivariant Cohomology, and Applied Mathematics
Overview
Syllabus
Splines, equivariant cohomology, and applied mathematics
Taught by
Fields Institute
Related Courses
-
Equivariant Formality of Isotropy Actions and Products of Spheres
-
Some Remarks on the Cohomology of the Vietoris-Rips Complex of a Hypercube Graph
-
Integral Cohomology Ring of a Toric Surface
-
Cohomology and Geometric Quantization of Toric Manifolds
-
Equivariant K-theory of Cellular Toric Varieties and Related Spaces
-
On Integral Cohomology of Weighted Grassmann Orbifolds
