Workshop: Homological Mirror Symmetry


June 10 – 12, 2015 at Hebrew University, Israel


The schedule can also be downloaded in a pdf form.

Below, we use the following abbreviations for course titles:
MC: Mini-Course AC: $A_\infty$ categories. FC: The Fukaya category. CS: Coherent sheaves. MF: Matrix factorizations.

Wednesday, June 10th
Lectures will take place at Eilat Hall (Feldman Building).
09:30-09:55 Registration. (Eilat Hall)
10:00-11:00 Cedric Membrez (FC1)
Definition of Fukaya category as example of $A_\infty$ category.
Jake's Notes
11:15-12:15 Nick Sheridan (MC1)
Introduction: The relative Fukaya category.
Jake's Notes      Nick's Notes
12:15-13:30 Lunch.
13:30-14:30 Netanel Blaier (AC1)
Abstract $A_\infty$ categories.
Jake's Notes
14:45-16:15 Nick Sheridan (MC2)
The pair of pants.
Jake's Notes      Nick's Notes
16:15-16:45 Coffee break.
16:45-17:45 Uri Brezner (CS1)
Derived categories and Beilinson's exceptional collection.
Jake's Notes
18:00-19:00 Amitai Zernik (AC2)
Homological perturbation lemma for $A_\infty$ categories.
Jake's Notes

Thursday, June 11th
Lectures will take place at the Israel Institute for Advanced Studies.
08:00-09:00 Breakfast.
09:00-10:00 Netanel Blaier (AC3)
Hochschild cohomology.
Jake's Notes
10:15-11:15 Nick Sheridan (MC3)
Deformation theory.
Jake's Notes      Nick's Notes
11:15-11:45 Coffee break.
11:45-12:45 Lena Gal (MF1)
Matrix factorizations and Dyckerhoff's method.
Jake's Notes
12:45-14:00 Lunch.
14:00-15:30 Cedric Membrez (FC2)
Abouzaid's split generation.
Jake's Notes
15:45-16:45 Nick Sheridan (MC4)
The B-model.
Jake's Notes     Nick's Notes
16:45-17:15 Coffee break.
17:15-18:00 Uri Brezner (CS2)
Split generation via the restriction of Beilinson's exceptional collection.
Jake's Notes
18:30-07:59 Social dinner.

Friday, June 12th
Lectures will take place at Eilat Hall (Feldman Building).
08:00-09:00 Breakfast.
09:00-10:00 Nick Sheridan (MC5)
Automatic split-generation of the Fukaya category.
Jake's Notes      Nick's Notes
10:00-10:30 Coffee break.
10:30-11:30 Adam Gal (MF2)
Ideas in the proof of Orlov's theorem.
Jake's Notes
11:45-12:45 Nick Sheridan (MC6)
The Fano case.
Jake's Notes
13:00-14:00 Lunch.
          14:00 Departure — Shabbat Shalom!

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Department of Mathematics
Hebrew University of Jerusalem, Israel.