Fourier Analysis of Equivariant Quantum Cohomology - Lecture 3

Explore advanced concepts in algebraic geometry and quantum cohomology through this 58-minute lecture by Hiroshi Iritani from Kyoto University. Delve into a D-module version of Teleman's conjecture, examining the relationship between equivariant quantum cohomology of Hamiltonian T-spaces and quantum cohomology of symplectic reductions. Discover the emerging "global Kaehler moduli space" picture and investigate how Fourier spectral analysis leads to formal decompositions of quantum cohomology D-modules for projective bundles and blowups. Gain insights into cutting-edge research at the intersection of algebraic geometry, symplectic geometry, and mathematical physics.

Hiroshi Iritani, Kyoto University: Fourier analysis of equivariant quantum cohomology III