%0 Generic %1 jeffrey2020explicit %A Jeffrey, Lisa %A Lindberg, Aidan %A Rayan, Steven %D 2020 %K character %T Explicit Poincaré duality in the cohomology ring of the SU(2) character variety of a surface %U http://arxiv.org/abs/2007.00196 %X We provide an explicit description of the Poincaré dual of each generator of the rational cohomology ring of the $SU(2)$ character variety for a genus $g$ surface with central extension -- equivalently, that of the moduli space of stable holomorphic bundles of rank 2 and odd degree.

@misc{jeffrey2020explicit, abstract = {We provide an explicit description of the Poincar\'e dual of each generator of the rational cohomology ring of the $SU(2)$ character variety for a genus $g$ surface with central extension -- equivalently, that of the moduli space of stable holomorphic bundles of rank 2 and odd degree.}, added-at = {2020-07-02T12:08:14.000+0200}, author = {Jeffrey, Lisa and Lindberg, Aidan and Rayan, Steven}, biburl = {https://www.bibsonomy.org/bibtex/26f4f87ef74d2109860bbac059e823adb/simonechiarello}, description = {Explicit Poincar\'e duality in the cohomology ring of the SU(2) character variety of a surface}, interhash = {3961c6a54911672d14230ebee175fbec}, intrahash = {6f4f87ef74d2109860bbac059e823adb}, keywords = {character}, note = {cite arxiv:2007.00196Comment: 9 pages, to appear in Expos. Math}, timestamp = {2020-07-02T12:08:14.000+0200}, title = {Explicit Poincar\'e duality in the cohomology ring of the SU(2) character variety of a surface}, url = {http://arxiv.org/abs/2007.00196}, year = 2020 }