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Iskovskikh Seminar
March 9, 2017 18:00, Moscow, Steklov Mathematical Institute, room 540
 


Equivariant unirationality of del Pezzo surfaces of degree 3 and 4 (based on work of Alexander Duncan)

A. S. Trepalin

Institute for Information Transmission Problems of the Russian Academy of Sciences (Kharkevich Institute), Moscow

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Abstract: A variety $X$ with a faithful action of a finite group $G$ is called $G$-unirational, if there exists a faithful linear representation $V$ of $G$, and a $G$-equivariant dominant rational map $V \dashrightarrow X$. We prove a criterion of $G$-unirationality for del Pezzo surfaces of degree 3 or more.

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