Orientability Of Moduli Spaces And Open Gromov Witten Invariants
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Orientability of Moduli Spaces and Open Gromov-Witten Invariants
Author | : Penka Vasileva Georgieva |
Publisher | : Stanford University |
Total Pages | : 58 |
Release | : 2011 |
Genre | : |
ISBN | : |
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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.
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