|Reading Group on Mirror Symmetry by Examples|
|Topic:||Mirror symmetry for a toric Calabi-Yau 3-fold|
|Affiliation:||Peking University; Member, School of Mathematics|
|Date:||Monday, April 3|
|Time/Room:||4:00pm - 5:00pm/S-101|
I will describe the non-homological (i.e. enumerative) aspect of mirror symmetry for a particular toric Calabi-Yau 3-fold, the total space of the canonical bundle over $\mathbb P^2$. In this case, there is a simpler B-model on its mirror curve which predicts all genus Gromov-Witten invariants. I will also describe the global Kahler moduli space and discuss the relation to $\mathbb C^3/\mathbb Z_3$ via mirror symmetry.