arXiv · 2109.02968
Grassmannians and Singularities
Abstract
Let $X$ be an integral scheme of finite presentation over a perfect field. Let $q$ be a singular closed point of $X$. We prove that there exists an open subset $V$ of $X$ containing $q$ such that $V$ admits a resolution, that is, there exists a smooth scheme $\widetilde V$ and a proper birational morphism from $\widetilde V$ onto $V$.
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Yi Hu. 2022-03-08. Grassmannians and Singularities. https://arxiv.org/abs/2109.02968
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