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- W2903974798 abstract "A cone singularity is a normal affine variety $X$ with an effective one-dimensional torus action with a unique fixed point $xin X$ which lies in the closure of any orbit of the $k^*$-action. In this article, we prove a boundedness theorem for cone singularities in terms of their dimension, singularities, and isotropies. Given $d$ and $N$ two positive integers and $epsilon$ a positive real number, we prove that the class of $d$-dimensional $epsilon$-log canonical cone singularities with isotropies bounded by $N$ forms a bounded family." @default.
- W2903974798 created "2018-12-22" @default.
- W2903974798 creator A5075600941 @default.
- W2903974798 date "2018-12-11" @default.
- W2903974798 modified "2023-09-27" @default.
- W2903974798 title "A boundedness theorem for cone singularities" @default.
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