%0 Generic %1 finkelberg2017double %A Finkelberg, Michael %D 2017 %K Lie Satake affine algebras geometric %T Double affine Grassmannians and Coulomb branches of 3d N=4 quiver gauge theories %U http://arxiv.org/abs/1712.03039 %X We propose a conjectural construction of various slices for double affine Grassmannians as Coulomb branches of 3-dimensional N=4 supersymmetric affine quiver gauge theories. It generalizes the known construction for the usual affine Grassmannian, and makes sense for arbitrary symmetric Kac-Moody algebras.

@misc{finkelberg2017double, abstract = {We propose a conjectural construction of various slices for double affine Grassmannians as Coulomb branches of 3-dimensional N=4 supersymmetric affine quiver gauge theories. It generalizes the known construction for the usual affine Grassmannian, and makes sense for arbitrary symmetric Kac-Moody algebras.}, added-at = {2022-10-17T09:07:50.000+0200}, author = {Finkelberg, Michael}, biburl = {https://www.bibsonomy.org/bibtex/2e751e45f10097a21ec44e0f1194278d9/dragosf}, description = {Double affine Grassmannians and Coulomb branches of 3d N=4 quiver gauge theories}, interhash = {6d1f1c00c91cbaa31fb13efae58d94e7}, intrahash = {e751e45f10097a21ec44e0f1194278d9}, keywords = {Lie Satake affine algebras geometric}, note = {cite arxiv:1712.03039Comment: 14 pages, submitted to proceedings of the ICM 2018. v2: a few typos corrected}, timestamp = {2022-10-17T09:07:50.000+0200}, title = {Double affine Grassmannians and Coulomb branches of 3d N=4 quiver gauge theories}, url = {http://arxiv.org/abs/1712.03039}, year = 2017 }