We study equivalence relations and II_1 factors associated with (quotients of) generalized Bernoulli actions of Kazhdan groups. Specific families of these actions are entirely classified up to isomorphism of II_1 factors. This yields explicit computations of outer automorphism and fundamental groups. In particular, every finitely presented group is concretely realized as the outer automorphism group of a continuous family of non stably isomorphic II_1 factors.status: publishe
Abért and Weiss have shown that the Bernoulli shift s_Γ of a countably infinite group Γ is weakly co...
AbstractFor automorphisms of pairs A ⊃ B of factors, we introduce the notion of strong outerness and...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Using very original methods from operator algebras, Sorin Popa has shown that the orbit structure of...
AbstractWe consider II1 factors of the form M=(⊗¯GB)⋊G, where either (i) B is a non-hyperfinite II1 ...
We consider group measure space ∥_1 factors M = L^(∞)(X) ⋊ Γ arising from Bernoulli actions of ICC p...
We consider group measure space ∥_1 factors M = L^(∞)(X) ⋊ Γ arising from Bernoulli actions of ICC p...
We prove rigidity and classification results for type III factors given by nonsingular Bernoulli act...
We study II1, factors M and N associated with good generalized Bernoulli actions of groups having an...
Abstract. We present some recent rigidity results for von Neumann algebras (II1 factors) and equival...
AbstractWe give an elementary proof for Lewis Bowen’s theorem saying that two Bernoulli actions of t...
We give an elementary proof for Lewis Bowen's theorem saying that two Bernoulli actions of two free ...
Rigidity theory has its roots in classical theorems of Selberg, Weil, Mostow, Margulis and Furstenbe...
article number 1550064International audienceGiven a discrete group $\Gamma$, a finite factor $\mathc...
article number 1550064International audienceGiven a discrete group $\Gamma$, a finite factor $\mathc...
Abért and Weiss have shown that the Bernoulli shift s_Γ of a countably infinite group Γ is weakly co...
AbstractFor automorphisms of pairs A ⊃ B of factors, we introduce the notion of strong outerness and...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...
Using very original methods from operator algebras, Sorin Popa has shown that the orbit structure of...
AbstractWe consider II1 factors of the form M=(⊗¯GB)⋊G, where either (i) B is a non-hyperfinite II1 ...
We consider group measure space ∥_1 factors M = L^(∞)(X) ⋊ Γ arising from Bernoulli actions of ICC p...
We consider group measure space ∥_1 factors M = L^(∞)(X) ⋊ Γ arising from Bernoulli actions of ICC p...
We prove rigidity and classification results for type III factors given by nonsingular Bernoulli act...
We study II1, factors M and N associated with good generalized Bernoulli actions of groups having an...
Abstract. We present some recent rigidity results for von Neumann algebras (II1 factors) and equival...
AbstractWe give an elementary proof for Lewis Bowen’s theorem saying that two Bernoulli actions of t...
We give an elementary proof for Lewis Bowen's theorem saying that two Bernoulli actions of two free ...
Rigidity theory has its roots in classical theorems of Selberg, Weil, Mostow, Margulis and Furstenbe...
article number 1550064International audienceGiven a discrete group $\Gamma$, a finite factor $\mathc...
article number 1550064International audienceGiven a discrete group $\Gamma$, a finite factor $\mathc...
Abért and Weiss have shown that the Bernoulli shift s_Γ of a countably infinite group Γ is weakly co...
AbstractFor automorphisms of pairs A ⊃ B of factors, we introduce the notion of strong outerness and...
Abstract. We revisit Margulis-Zimmer Super-Rigidity and provide some gen-eralizations. In particular...