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1. CJM 2016 (vol 68 pp. 541)

Garcia-Armas, Mario
 Strongly Incompressible Curves Let $G$ be a finite group. A faithful $G$-variety $X$ is called strongly incompressible if every dominant $G$-equivariant rational map of $X$ onto another faithful $G$-variety $Y$ is birational. We settle the problem of existence of strongly incompressible $G$-curves for any finite group $G$ and any base field $k$ of characteristic zero. Keywords:algebraic curves, group actions, Galois cohomologyCategories:14L30, 14E07, 14H37
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