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- W2890952752 abstract "Recently, Herbig--Schwarz--Seaton have shown that $3$-large representations of a reductive group $G$ give rise to a large class of symplectic singularities via Hamiltonian reduction. We show that these singularities are always terminal. We show that they are $mathbb{Q}$-factorial if and only if $G$ has finite abelianization. When $G$ is connected and semi-simple, we show they are actually locally factorial. As a consequence, the symplectic singularities do not admit symplectic resolutions when $G$ is semi-simple. We end with some open questions." @default.
- W2890952752 created "2018-09-27" @default.
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- W2890952752 date "2018-09-12" @default.
- W2890952752 modified "2023-09-28" @default.
- W2890952752 title "On symplectic resolutions and factoriality of Hamiltonian reductions" @default.
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