activity
20002026
most citedIdeal bicombings for hyperbolic groups and applications

21 citations · 32 across the 8 of their papers we have counts for

collaborators

10 papers

math.GR2026

The Margulis Zimmer Conjecture for Nonuniform Arithmetic Groups

Yehuda Shalom, Tyakal Venkataramana, George Willis

We prove that every infinite subgroup of a higher rank irreducible lattice in a semi-simple Lie group has finite index in the lattice, proving the Margulis-Zimmer conjecture for th…

math.GR2022★ 2 cited

Entropy, Ultralimits and the Poisson boundary

Elad Sayag, Yehuda Shalom

In this paper we introduce for a group the notion of ultralimit of measure class preserving actions of it, and show that its Furstenberg-Poisson boundaries can be obtained as a…

math.GR2021

Norm rigidity for arithmetic and profinite groups

Leonid Polterovich, Yehuda Shalom, Zvi Shem-Tov

Let be a commutative ring, and assume every non-trivial ideal of has finite-index. We show that if has bounded elementary generation then every conjugation…

math.GR2013

A Normal Subgroup Theorem for Commensurators of Lattices

Darren Creutz, Yehuda Shalom

We establish a general normal subgroup theorem for commensurators of lattices in locally compact groups. While the statement is completely elementary, its proof, which rests on the…

math.DS2010

Rigidity for equivalence relations on homogeneous spaces

Adrian Ioana, Yehuda Shalom

We study Popa's notion of rigidity for equivalence relations induced by actions on homogeneous spaces. For any lattices in a semisimple Lie group with finite center and n…

math.GR2009★ 4 cited

Commensurated subgroups of arithmetic groups, totally disconnected groups and adelic rigidity

Yehuda Shalom, George A. Willis

Investigations into and around a 30-year old conjecture of Gregory Margulis and Robert Zimmer on the commensurated subgroups of S-arithmetic groups.