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- W2907756905 abstract "In this paper we prove birational superrigidity of finite covers of degree $d$ of the $M$-dimensional projective space of index 1, where $dgeqslant 5$ and $Mgeqslant 10$, with at most quadratic singularities of rank $geqslant 7$, satisfying certain regularity conditions. Up to now, only cyclic covers were studied in this respect. The set of varieties with worse singularities or not satisfying the regularity conditions is of codimension $geqslantfrac12(M-4)(M-5)+1$ in the natural parameter space of the family." @default.
- W2907756905 created "2019-01-11" @default.
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- W2907756905 date "2019-01-04" @default.
- W2907756905 modified "2023-09-27" @default.
- W2907756905 title "Birationally rigid finite covers of the projective space" @default.
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