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Chen-Ruan cohomology of some moduli spaces, II | | Indranil Biswas
; Mainak Poddar
; | | Date: |
21 Sep 2010 | | Abstract: | Let X be a compact connected Riemann surface of genus at least two. Let r be
a prime number and xi a holomorphic line bundle on it such that r is not a
divisor of degree(xi). Let {mathcal M}_xi(r) denote the moduli space of
stable vector bundles over X of rank r and determinant xi. By Gamma we will
denote the group of line bundles L over X such that $L^{otimes r}$ is trivial.
This group Gamma acts on {mathcal M}_xi(r). We compute the Chen-Ruan
cohomology of the corresponding orbifold. | | Source: | arXiv, 1009.4009 | | Services: | Forum | Review | PDF | Favorites | |
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