Orientability of moduli spaces and open Gromov-Witten invariants
Abstract/Contents
- Abstract
- We show that the local system of orientations on the moduli space of J-holomorphic maps from a bordered Riemann surface is isomorphic to the pull-back of a local system defined on the product of the Lagrangian and its free loop space. The latter is defined using only the first and second Stiefel-Whitney classes of the Lagrangian. In the presence of an anti-symplectic involution, whose fixed locus is a relatively spin Lagrangian, we define open Gromov-Witten type invariants in genus zero.
Description
| Type of resource | text |
|---|---|
| Form | electronic; electronic resource; remote |
| Extent | 1 online resource. |
| Publication date | 2011 |
| Issuance | monographic |
| Language | English |
Creators/Contributors
| Associated with | Georgieva, Penka Vasileva | |
|---|---|---|
| Associated with | Stanford University, Department of Mathematics | |
| Primary advisor | Ionel, Eleny | |
| Thesis advisor | Ionel, Eleny | |
| Thesis advisor | Eliashberg, Y, 1946- | |
| Thesis advisor | Li, Jun, (Mathematician) | |
| Advisor | Eliashberg, Y, 1946- | |
| Advisor | Li, Jun, (Mathematician) |
Subjects
| Genre | Theses |
|---|
Bibliographic information
| Statement of responsibility | Penka Vasileva Georgieva. |
|---|---|
| Note | Submitted to the Department of Mathematics. |
| Thesis | Ph.D. Stanford University 2011 |
| Location | electronic resource |
Access conditions
- Copyright
- © 2011 by Penka Vasileva Georgieva
- License
- This work is licensed under a Creative Commons Attribution Non Commercial 3.0 Unported license (CC BY-NC).
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