Matrix factorizations and mirror symmetry
Kazushi Ueda (University of Tokyo)
06-May-2020, 01:00-02:30 (6 years ago)
Abstract: Homological mirror symmetry is a conjecture introduced by Kontsevich which relates the Fukaya category of a symplectic manifold with the derived category of coherent sheaves on its mirror. When the symplectic manifold is not Calabi-Yau, the mirror is often described by matrix factorizations. In the talk, I will discuss a joint work with Yanki Lekili on homological mirror symmetry for Milnor fibers of invertible polynomials.
algebraic geometrydifferential geometry
Audience: researchers in the topic
| Organizer: | Paul Norbury* |
| *contact for this listing |
Export talk to
