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- W2950291210 abstract "Let $Gamma$ be a discrete subgroup of $textrm{PGL}(d,R)$ and fix some euclidean norm $| |$ on $R^d.$ Let $N_Gamma(t)$ be the number of elements in $Gamma$ whose operator norm is $leq t.$ In this article we prove an asymptotic for the growth of $N_Gamma(t)$ when $ttoinfty$ for a class of $Gamma$'s which contains, in particular, Hitchin representations of surface groups and groups dividing a convex set of $P(R^d).$ We also prove analogue counting theorems for the growth of the spectral radii. More precise information is given for Hitchin representations." @default.
- W2950291210 created "2019-06-27" @default.
- W2950291210 creator A5059302062 @default.
- W2950291210 date "2011-04-25" @default.
- W2950291210 modified "2023-09-27" @default.
- W2950291210 title "Quantitative properties of convex representations" @default.
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