Explore the intricacies of equivariant cohomology in Hamiltonian T-spaces of complexity one in this 14-minute lecture by Isabelle Charton from the University of Haifa. Delve into advanced mathematical concepts as part of the Hamiltonian Geometry series hosted by the Fields Institute. Gain insights into this specialized area of mathematics, examining the interplay between topology, geometry, and group actions in the context of symplectic manifolds with torus actions.
The Equivariant Cohomology of Hamiltonian T-Spaces of Complexity One
Overview
Syllabus
The Equivariant Cohomology of Hamiltonian T-Spaces of Complexity One
Taught by
Fields Institute
Related Courses
-
Extending Complexity One Hamiltonian Actions
-
Fourier Analysis of Equivariant Quantum Cohomology - Lecture 3
-
Extension of 4-Dimensional Hamiltonian S1-Spaces Classification to Almost Complex Manifolds
-
Fourier Analysis of Equivariant Quantum Cohomology - Part I
-
Cohomology and Geometric Quantization of Toric Manifolds
-
Symplectic Quotient Construction of Toric Manifolds
