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- W2555509933 abstract "For $n > 2$, let $Gamma$ denote either $SL(n, Z)$ or $Sp(n, Z)$. We give a practical algorithm to compute the level of the maximal principal congruence subgroup in an arithmetic group $Hleq Gamma$. This forms the main component of our methods for computing with such arithmetic groups $H$. More generally, we provide algorithms for computing with Zariski dense groups in $Gamma$. We use our GAP implementation of the algorithms to solve problems that have emerged recently for important classes of linear groups." @default.
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- W2555509933 date "2017-08-07" @default.
- W2555509933 modified "2023-10-11" @default.
- W2555509933 title "Zariski density and computing in arithmetic groups" @default.
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- W2555509933 doi "https://doi.org/10.1090/mcom/3236" @default.
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