Symplectic Geometry Seminar: Difference between revisions
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| 10/17 | |||
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| | |no seminar this week | ||
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|10/24 | |||
|Wenfeng Jiang | |||
|Classification of Free Hamitolnian-its mathematics foundation | |||
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| | |10/31 | ||
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| Title | | Title | ||
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| | |11/07 | ||
| | |Dongning Wang | ||
| | |Quantum Cohomology Ring of Toric Orbifolds via Seidel Representation | ||
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== Abstracts == | == Abstracts == | ||
''' | '''Dongning Wabg''' ''Quantum Cohomology Ring of Toric Orbifolds via Seidel Representation'' | ||
Abstract: | Abstract: | ||
We compute the Seidel elements for toric orbifolds, and use them to show that the quantum cohomology ring of toric orbifolds is isomorphic to the quotient of a polynomial ring generated over novikov ring by certain relations. This result is for all toric orbifolds. If the toric orbifold is Fano or Nef, then the isomorphism can be written down explicitly. This is a joint work with Hsian-Hua Tseng. | |||
Revision as of 14:42, 13 October 2012
Wednesday 3:30pm-5:00pm VV B139
- If you would like to talk in the seminar but have difficulty with adding information here, please contact Dongning Wang
| date | speaker | title | host(s) |
|---|---|---|---|
| 09/19 | Rui Wang | on Canonical Connection | |
| 09/26 | Rui Wang | Exponential decay | |
| 10/03 | Erkao Bao, Jaeho Lee | Symplectic Homology1 | |
| 10/10 | Dongning Wang, Jie Zhao | Symplectic HomologyII | |
| 10/17 | no seminar this week | ||
| 10/24 | Wenfeng Jiang | Classification of Free Hamitolnian-its mathematics foundation | |
| 10/31 | Title | ||
| 11/07 | Dongning Wang | Quantum Cohomology Ring of Toric Orbifolds via Seidel Representation | |
| date | name | title | |
| Title | |||
| Title | |||
Abstracts
Dongning Wabg Quantum Cohomology Ring of Toric Orbifolds via Seidel Representation
Abstract:
We compute the Seidel elements for toric orbifolds, and use them to show that the quantum cohomology ring of toric orbifolds is isomorphic to the quotient of a polynomial ring generated over novikov ring by certain relations. This result is for all toric orbifolds. If the toric orbifold is Fano or Nef, then the isomorphism can be written down explicitly. This is a joint work with Hsian-Hua Tseng.