Workshop: Homological Mirror Symmetry |
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Workshop: Homological Mirror Symmetry |
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| MC: | Mini-Course | AC: | $A_\infty$ categories. | FC: | The Fukaya category. | CS: | Coherent sheaves. | MF: | Matrix factorizations. |
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Cedric Membrez (FC1) Definition of Fukaya category as example of $A_\infty$ category. Jake's Notes |
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Nick Sheridan (MC1) Introduction: The relative Fukaya category. Jake's Notes Nick's Notes |
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Netanel Blaier (AC1) Abstract $A_\infty$ categories. Jake's Notes |
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Nick Sheridan (MC2) The pair of pants. Jake's Notes Nick's Notes |
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Video
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Uri Brezner (CS1) Derived categories and Beilinson's exceptional collection. Jake's Notes |
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Amitai Zernik (AC2) Homological perturbation lemma for $A_\infty$ categories. Jake's Notes |
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Video 1
Video 2
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Netanel Blaier (AC3) Hochschild cohomology. Jake's Notes |
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Video
| Nick Sheridan (MC3) Deformation theory. Jake's Notes Nick's Notes |
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Video
| Lena Gal (MF1) Matrix factorizations and Dyckerhoff's method. Jake's Notes |
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Cedric Membrez (FC2) Abouzaid's split generation. Jake's Notes |
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Nick Sheridan (MC4) The B-model. Jake's Notes Nick's Notes |
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Uri Brezner (CS2) Split generation via the restriction of Beilinson's exceptional collection. Jake's Notes |
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Nick Sheridan (MC5) Automatic split-generation of the Fukaya category. Jake's Notes Nick's Notes |
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Video
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Adam Gal (MF2) Ideas in the proof of Orlov's theorem. Jake's Notes |
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Nick Sheridan (MC6) The Fano case. Jake's Notes |
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Topology and geometry seminar
Department of Mathematics Hebrew University of Jerusalem, Israel. |