We show the $ K (\pi, 1) $-conjecture holds for Artin groups whose Dynkin diagrams are complete bipartite (edge labels are allowed to be arbitrary), answering a question of J …
H Dell, E Heng, AM Licata - arXiv preprint arXiv:2311.06857, 2023 - arxiv.org
Given a triangulated category $ D $ with an action of a fusion category $ C $, we study the moduli space $ Stab_ {C}(D) $ of fusion-equivariant Bridgeland stability conditions on $ D …
E Heng, KS Nge - Quantum Topology, 2023 - ems.press
We construct a finite-dimensional quiver algebra from the non-simply laced type B Dynkin diagram, which we call type B zigzag algebra. This leads to a faithful categorical action of …
E Heng, AM Licata - arXiv preprint arXiv:2412.15919, 2024 - arxiv.org
We describe spaces of Bridgeland stability conditions on certain triangulated categories associated to Coxeter systems. These categories are defined algebraically using the …
We study slope-stable vector bundles and Bridgeland stability conditions on varieties which are a quotient of a smooth projective variety by a finite group G acting freely. We show that …
We construct a finite dimensional quiver algebra from the non-simply laced type $ B $ Dynkin diagram, which we call the type $ B $ zigzag algebra. This leads to a faithful …