Super-Rigidity and non-linearity for lattices in products
Uri Bader, Alex Furman

TL;DR
This paper establishes super-rigidity results for certain lattices in product groups and provides criteria to determine when these groups are non-linear, advancing understanding of their algebraic and representation-theoretic properties.
Contribution
It introduces new super-rigidity theorems for lattices in product groups and offers criteria for their non-linearity, extending previous rigidity and non-linearity results.
Findings
Proves super-rigidity for irreducible lattices in product groups.
Derives criteria for non-linearity of these lattices.
Enhances understanding of algebraic representations over complete fields.
Abstract
We prove a super-rigidity result for algebraic representations over complete fields of irreducible lattices in product of groups and lattices with dense commensurator groups. We derive some criteria for non-linearity of such groups.
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