M. Trinh

most citedFrom the Hecke Category to the Unipotent Locus

4 citations · 4 across the 2 of their papers we have counts for

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math.RT2022

Unipotent Elements and Twisting in Link Homology

Minh-Tâm Quang Trinh

Let $U$ be the unipotent variety of a complex reductive group $G$ . Fix opposed Borel subgroups $B_{\pm} \subseteq G$ with unipotent radicals $U_{\pm}$ . The map that sends $x_…

math.RT2021★ 4 cited

From the Hecke Category to the Unipotent Locus

Minh-Tâm Quang Trinh

Let $W$ be the Weyl group of a split semisimple group $G$ . Its Hecke category $H_{W}$ can be built from pure perverse sheaves on the double flag variety of $G$ . By developin…