Time and Place (e.g. Tuesdays 4-6, Evans 939)
All semesters: Spring 2025, Fall 2024 , Spring 2024, Fall 2023, Spring 2023, Fall 2022
| date | speaker | title | abstract |
|---|---|---|---|
| 1/20 | Shubham Sinha | Intersection theory of Hyperquot schemes on curves | Hyperquot schemes parameterize chains of successive quotients of a fixed vector bundle V on a smooth projective curve C. When V is trivial, Hyperquot schemes provide a compactification of the space of morphisms from C to a partial flag variety. I will present a formula for computing intersection numbers on Hyperquot schemes. Our result generalizes the Vafa–Intriligator formula, proved by Marian–Oprea, for computing intersection numbers on Quot schemes. I will also discuss conditions under which our formulas yield enumerative counts of maps to flag varieties. This talk is based on joint work with R. Ontani and W. Xu. |
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| 1/27 | Cameron Chang | Title 1 | Abstract 1 |
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| 2/3 | Shang Xu | Title 1 | Abstract 1 |
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| 2/10 | Joe Hlavinka | Title 1 | Abstract 1 |
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| 2/17 | Speaker 1 | Title 1 | Abstract 1 |
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| 2/24 | Daksh Aggarwal | Title 1 | Abstract 1 |
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| 3/10 | Bernd Sturmfels | Title 1 | Abstract 1 |
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