Quantifying residual finiteness of arithmetic groups

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Abstract

The normal residual finiteness growth of a group quantifies how well approximated the group is by its finite quotients. We show that any S-arithmetic subgroup of a higher rank Chevalley group G has normal residual finiteness growth n dim(G). © 2011 Foundation Compositio Mathematica.

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Bou-Rabee, K., & Kaletha, T. (2012). Quantifying residual finiteness of arithmetic groups. Compositio Mathematica, 148(3), 907–920. https://doi.org/10.1112/S0010437X11007469

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