AbstractWe construct a factor of type III1 which has no almost-periodic state (or weight). We exhibit a factor N of type II∞ and two automorphisms θ1 θ2 of N which are not in the same conjugacy class in Out N = AutNInt N though τθ1 = λτ, τθ2 = λτ with λ ϵ ]0, 1[, τ = Trace on N. We introduce and study two invariants Sd and τ for factors of type III1. We relate the closedness of Int M in Aut M to the absence of central sequences in the von Neumann algebra M
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...
In 1988, Haagerup and St{\o}rmer conjectured that any pointwise inner automorphism of a type $\rm II...
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...
AbstractWe construct a factor of type III1 which has no almost-periodic state (or weight). We exhibi...
We obtain a complete classification of a large class of non almost periodic free Araki-Woods factors...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
International audienceAbstract We give a spectral gap characterization of fullness for type {\mathrm...
AbstractThe actions of T-groups on von Neumann's hyperfinite algebras are studied. It is proved that...
We obtain a complete classification of a large class of non almost periodic free Araki-Woods factors...
AbstractAn automorphism α of a von Neumann algebra M is called pointwise inner if for all φ ϵ M∗+ th...
AbstractLet (M,Γ) be a Hopf–von Neumann algebra, so that M⁎ is a completely contractive Banach algeb...
Crossed products with noncommutative Bernoulli actions were introduced by Connes as the first exampl...
Crossed products with noncommutative Bernoulli actions were introduced by Connes as the first exampl...
AbstractA factor M is of type III1 if and only if the action of its unitary group on its state space...
We show that any amenable von Neumann subalgebra of any free Araki–Woods factor that is globally inv...
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...
In 1988, Haagerup and St{\o}rmer conjectured that any pointwise inner automorphism of a type $\rm II...
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...
AbstractWe construct a factor of type III1 which has no almost-periodic state (or weight). We exhibi...
We obtain a complete classification of a large class of non almost periodic free Araki-Woods factors...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
International audienceAbstract We give a spectral gap characterization of fullness for type {\mathrm...
AbstractThe actions of T-groups on von Neumann's hyperfinite algebras are studied. It is proved that...
We obtain a complete classification of a large class of non almost periodic free Araki-Woods factors...
AbstractAn automorphism α of a von Neumann algebra M is called pointwise inner if for all φ ϵ M∗+ th...
AbstractLet (M,Γ) be a Hopf–von Neumann algebra, so that M⁎ is a completely contractive Banach algeb...
Crossed products with noncommutative Bernoulli actions were introduced by Connes as the first exampl...
Crossed products with noncommutative Bernoulli actions were introduced by Connes as the first exampl...
AbstractA factor M is of type III1 if and only if the action of its unitary group on its state space...
We show that any amenable von Neumann subalgebra of any free Araki–Woods factor that is globally inv...
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...
In 1988, Haagerup and St{\o}rmer conjectured that any pointwise inner automorphism of a type $\rm II...
We are concerned with constructing examples of maximal abelian von Neumann subalgebras (MA subalgebr...