AbstractThe actions of T-groups on von Neumann's hyperfinite algebras are studied. It is proved that there exist factors of type II with different countable fundamental groups and hence, different actions. It is also proved that there exist nonisomorphic full factors of type III1 with any fixed invariant Sd
AbstractLet G be a finite Abelian group acting by tensor-product automorphisms on a UHF-C∗-algebra D...
In the first lecture, I will review basic notions and constructions of von Neumann algebras. The sec...
To every countable group G is associated the group von Neumann algebra LG generated by the left tran...
AbstractThe actions of T-groups on von Neumann's hyperfinite algebras are studied. It is proved that...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
There are several invariants for type II$_1$ factors, but usually they are very hard to compute. In ...
AbstractIf J is a hyperfinite factor of type II1 and B(R) the bounded operators on a separable Hilbe...
. A reduction formula for compressions of von Neumann algebra II 1 --factors arising as free product...
AbstractWe construct a factor of type III1 which has no almost-periodic state (or weight). We exhibi...
AbstractWe classify, up to outer conjugacy, free actions ofZon an inclusion of hyperfinite type II1f...
We study the actions of discrete amenable groups on factor von Neumann algebras. We give the classif...
International audienceAbstract We give a spectral gap characterization of fullness for type {\mathrm...
AbstractThe actions of certain nonamenable groups on the Lebesgue space are studied. An example is c...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
Given a topologically free action of a countably infinite amenable group on the Cantor set, we prove...
AbstractLet G be a finite Abelian group acting by tensor-product automorphisms on a UHF-C∗-algebra D...
In the first lecture, I will review basic notions and constructions of von Neumann algebras. The sec...
To every countable group G is associated the group von Neumann algebra LG generated by the left tran...
AbstractThe actions of T-groups on von Neumann's hyperfinite algebras are studied. It is proved that...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
There are several invariants for type II$_1$ factors, but usually they are very hard to compute. In ...
AbstractIf J is a hyperfinite factor of type II1 and B(R) the bounded operators on a separable Hilbe...
. A reduction formula for compressions of von Neumann algebra II 1 --factors arising as free product...
AbstractWe construct a factor of type III1 which has no almost-periodic state (or weight). We exhibi...
AbstractWe classify, up to outer conjugacy, free actions ofZon an inclusion of hyperfinite type II1f...
We study the actions of discrete amenable groups on factor von Neumann algebras. We give the classif...
International audienceAbstract We give a spectral gap characterization of fullness for type {\mathrm...
AbstractThe actions of certain nonamenable groups on the Lebesgue space are studied. An example is c...
AbstractA factor M is the cross product of an abelian von Neumann algebra by a single automorphism i...
Given a topologically free action of a countably infinite amenable group on the Cantor set, we prove...
AbstractLet G be a finite Abelian group acting by tensor-product automorphisms on a UHF-C∗-algebra D...
In the first lecture, I will review basic notions and constructions of von Neumann algebras. The sec...
To every countable group G is associated the group von Neumann algebra LG generated by the left tran...