Sam Hughes

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20182026

most citedLattices in a product of trees, hierarchically hyperbolic groups, and virtual torsion-freeness

9 citations · 53 across the 22 of their papers we have counts for

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math.KT2022

A note on the rational homological dimension of lattices in positive characteristic

Sam Hughes

We show via $ℓ^{2}$ -homology that the rational homological dimension of a lattice in a product of simple simply connected Chevalley groups over global function fields is equal to…

math.KT2020★ 2 cited

On the equivariant $K$ - and $K O$ -homology of some special linear groups

Sam Hughes

We compute the equivariant $K O$ -homology of the classifying space for proper actions of $SL_{3} (Z)$ and $GL_{3} (Z)$ . We also compute the Bredon homo…

A note on the rational homological dimension of lattices in positive characteristic

On the equivariant K- and KO-homology of some special linear groups

On the equivariant $K$ - and $K O$ -homology of some special linear groups