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Minimality of convergence in measure topologies on finite von Neumann algebrasWe prove that the natural embedding of the metric ideal space on a finite von Neumann algebra M

Subspace Structures in Inner Product Spaces and von Neumann Algebras of a von Neumann algebra is investigated. We extend results on nonexistence of measures on incomplete

Affiliated subspaces and the structure of von neumann algebras of finiteness is given: a von Neumann algebra M is finite if and only if in each representation space of M one

Characterization of central elements of operator algebras by inequalities elements in von Neumann algebras and C*-algebras.

Affiliated subspaces and the structure of von neumann algebras of finiteness is given: a von Neumann algebra M is finite if and only if in each representation space of M one

Measures on classes of subspaces affiliated with a von neumann algebraLet ℳ be a von Neumann algebra acting on a Hilbert space H and let S be a dense lineal in H

Subadditivity inequalities in von Neumann algebras and characterization of tracial functionalsWe examine under which assumptions on a positive normal functional φ on a von Neumann algebra, M

Representations of von Neumann Algebras and Ultraproducts the concept of ergodicity of states with respect to some group of transformations on a von Neumann algebra

L1 -space for a positive operator affiliated with von Neumann algebra an L1-type space for a positive selfadjoint operator affiliated with von Neumann algebra

L1-space for a positive operator affiliated with von Neumann algebra an (Formula presented.)-type space for a positive selfadjoint operator affiliated with von Neumann algebra

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