Measure rigidity for almost linear groups and its applications
DOI10.1007/BF02787100zbMath0864.22005OpenAlexW2073200499MaRDI QIDQ2565372
George Tomanov, Gregory A. Margulis
Publication date: 22 June 1997
Published in: Journal d'Analyse Mathématique (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02787100
real Lie groupmeasure rigidity\(H\)-ergodic probability measureactions of unipotent groups on homogeneous spacesalmost linear group
Ergodic theory on groups (22D40) General groups of measure-preserving transformations (28D15) Discrete subgroups of Lie groups (22E40) Linear algebraic groups over local fields and their integers (20G25)
Related Items (14)
Cites Work
- Topological central extensions of semi-simple groups over local fields. I, II
- Raghunathan's topological conjecture and distributions of unipotent flows
- The Mautner phenomenon for general unitary representations
- On measure rigidity of unipotent subgroups of semisimple groups
- On Raghunathan's measure conjecture
- Invariant measures for actions of unipotent groups over local fields on homogeneous spaces
- Invariant measures and orbit closures for unipotent actions on homogeneous spaces
- Strict measure rigidity for unipotent subgroups of solvable groups
- Raghunathan's conjectures for Cartesian products of real and \(p\)-adic Lie groups
- Rationality properties of linear algebraic groups. II
- Measurable Quotients of Unipotent Translations on Homogeneous Spaces
- On the space of ergodic invariant measures of unipotent flows
- Values of indefinite quadratic forms at integral points and flows on spaces of lattices
- THE PROBLEM OF STRONG APPROXIMATION AND THE KNESER-TITS CONJECTURE FOR ALGEBRAIC GROUPS
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