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- W4301455323 abstract "A convex projective surface is the quotient of a properly convex open $Omega$ of $mathbb{P}(R)$ by a discret subgroup $Gamma$ of $mathrm{SL}_3(R)$. We give some caracterisations of the fact that a convex projective surface is of finite volume for the Busemann's measure. We deduce of this that if $Omega$ is not a triangle then $Omega$ is strictly convex, with $Cc^1$ boundary and that a convex projective surface $S$ is of finite volume if and only if the dual surface is of finite volume." @default.
- W4301455323 created "2022-10-05" @default.
- W4301455323 creator A5012648817 @default.
- W4301455323 date "2009-02-18" @default.
- W4301455323 modified "2023-10-17" @default.
- W4301455323 title "Surface projective convexe de volume fini" @default.
- W4301455323 doi "https://doi.org/10.48550/arxiv.0902.3143" @default.
- W4301455323 hasPublicationYear "2009" @default.
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