1.1. Superrigidity. In the early seventies, Margulis proved his celebrated super-rigidity theorem for irreducible lattices in semisimple Lie and algebraic groups of higher rank. One of the motivations for this result is that it implies arithmeticity: a complete classification of higher rank lattices. In the case where the semisimpl
The study of group actions is more than a hundred years old but remains to this day a vibrant and wi...
We study the rigidity in the sense of Zimmer for higher rank lattice actions on dendrites and show t...
Abstract. We prove several superrigidity results for isometric actions on Busemann non-positively cu...
We prove general superrigidity results for actions of irreducible lattices on CAT(0) spaces; first, ...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Abstract. We establish an arithmeticity vs. non-linearity alternative for irreducible lat-tices in s...
I will overview work with Uri Bader, David Fisher, and Nick Miller on superrigidity of certain repre...
I will overview work with Uri Bader, David Fisher, and Nick Miller on superrigidity of certain repre...
Margulis showed that \most " arithmetic groups are superrigid. Platonov conjectured, conversely...
AbstractG. Margulis showed that if G is a semisimple Lie group and Γ⊂G is an irreducible lattice, wh...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
↪ → L be a lattice in the real simple Lie group L. If L is of rank at least 2 (respectively locally ...
Let G be a semisimple Lie group with all simple factors of real rank at least two, Γ < G a lattic...
The study of group actions is more than a hundred years old but remains to this day a vibrant and wi...
We study the rigidity in the sense of Zimmer for higher rank lattice actions on dendrites and show t...
Abstract. We prove several superrigidity results for isometric actions on Busemann non-positively cu...
We prove general superrigidity results for actions of irreducible lattices on CAT(0) spaces; first, ...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Abstract. We establish an arithmeticity vs. non-linearity alternative for irreducible lat-tices in s...
I will overview work with Uri Bader, David Fisher, and Nick Miller on superrigidity of certain repre...
I will overview work with Uri Bader, David Fisher, and Nick Miller on superrigidity of certain repre...
Margulis showed that \most " arithmetic groups are superrigid. Platonov conjectured, conversely...
AbstractG. Margulis showed that if G is a semisimple Lie group and Γ⊂G is an irreducible lattice, wh...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
We give a survey of Adrian Ioana’s cocycle superrigidity theoremfor profinite actions of Property (T...
↪ → L be a lattice in the real simple Lie group L. If L is of rank at least 2 (respectively locally ...
Let G be a semisimple Lie group with all simple factors of real rank at least two, Γ < G a lattic...
The study of group actions is more than a hundred years old but remains to this day a vibrant and wi...
We study the rigidity in the sense of Zimmer for higher rank lattice actions on dendrites and show t...
Abstract. We prove several superrigidity results for isometric actions on Busemann non-positively cu...