Seminar
| Parent Program: | |
|---|---|
| Location: | 748 Evans Hall |
Keywords and Mathematics Subject Classification (MSC)
Primary Mathematics Subject Classification
No Primary AMS MSC
Secondary Mathematics Subject Classification
No Secondary AMS MSC
In this talk, I will first briefly review the open Gromov-Witten invariants associated to a torus knot which I discussed last week. Then I will introduce the B-model which is the mirror curve. The higher genus B-model potential is given by the Eynard-Orantin topological recursion on the mirror curve. Under mirror symmetry, it corresponds to the above higher genus open Gromov-Witten potential. The idea of the proof is to realize both A-model and B-model higher genus potentials as quantizations of two isomorphic semi-simple Frobenius structures.
No Notes/Supplements Uploaded No Video Files Uploaded