A characterization of the quasi-split property for an inclusion of W*-algebras in terms of the metrically nuclear maps is established. This result extends the known characterization relative to inclusions of W*-factors. An application to type I von Neumann algebras is also presented
In conformal field theory we investigate the representations of recently discovered W-algebras with ...
In this thesis we investigate certain semi-metrics defined on the normal states of a W* -algebra and...
We show that nuclear C*-algebras have a re ned version of the completely positive approximation prop...
A characterization of the quasi-split property for an inclusion of W*-algebras in terms of the metri...
AbstractWe establish a correspondence between the split property of inclusions A ⊂ B of von Neumann ...
AbstractWe establish a correspondence between the split property of inclusions A ⊂ B of von Neumann ...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
In conformal field theory we investigate the representations of recently discovered W-algebras with ...
In this thesis we investigate certain semi-metrics defined on the normal states of a W* -algebra and...
We show that nuclear C*-algebras have a re ned version of the completely positive approximation prop...
A characterization of the quasi-split property for an inclusion of W*-algebras in terms of the metri...
AbstractWe establish a correspondence between the split property of inclusions A ⊂ B of von Neumann ...
AbstractWe establish a correspondence between the split property of inclusions A ⊂ B of von Neumann ...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
A characterization of the split property for an inclusion N⊂M of W∗-factors with separable predual i...
We show that the structural properties of von Neumann algebra s are connected with the metric and or...
In conformal field theory we investigate the representations of recently discovered W-algebras with ...
In this thesis we investigate certain semi-metrics defined on the normal states of a W* -algebra and...
We show that nuclear C*-algebras have a re ned version of the completely positive approximation prop...