© 2016, Pleiades Publishing, Ltd.We study measures on orthoideals in the set of projections in von Neumann algebra, which appear within a framework of L1-spaces associated with positive operators in the algebra. We show that there exists a positive measure on orthoideal, which cannot be extended to a normal weight on the algebra, but can be represented as a difference of two positive measures extendable to normal weights
We prove a Hermitian analog of the well-known operator triangle inequality for vonNeumann algebras. ...
In the paper we present two results for measures on projections in a W *-algebra of type I2. First, ...
© 2016, Pleiades Publishing, Ltd.New properties of the space of integrable (with respect to the fait...
© 2016, Pleiades Publishing, Ltd.We study measures on orthoideals in the set of projections in von N...
© 2016, Springer International Publishing.In this paper we suggest an approach for constructing an L...
AbstractLet M be a von Neumann algebra and Mn be the set of all orthogonal projections in M. We call...
Let M be a von Neumann algebra and Mn be the set of all orthogonal projections in M. We call a mappi...
Let ℳ be a von Neumann algebra acting on a Hilbert space H and let S be a dense lineal in H that is ...
© 2016 Springer International PublishingIn this paper we suggest an approach for constructing an (Fo...
We consider some orthomodular posets which are not lattices and the Gleason-type theorems for signed...
We prove a Hermitian analog of the well-known operator triangle inequality for vonNeumann algebras. ...
In the paper we present two results for measures on projections in a W *-algebra of type I2. First, ...
© 2016, Pleiades Publishing, Ltd.New properties of the space of integrable (with respect to the fait...
© 2016, Pleiades Publishing, Ltd.We study measures on orthoideals in the set of projections in von N...
© 2016, Springer International Publishing.In this paper we suggest an approach for constructing an L...
AbstractLet M be a von Neumann algebra and Mn be the set of all orthogonal projections in M. We call...
Let M be a von Neumann algebra and Mn be the set of all orthogonal projections in M. We call a mappi...
Let ℳ be a von Neumann algebra acting on a Hilbert space H and let S be a dense lineal in H that is ...
© 2016 Springer International PublishingIn this paper we suggest an approach for constructing an (Fo...
We consider some orthomodular posets which are not lattices and the Gleason-type theorems for signed...
We prove a Hermitian analog of the well-known operator triangle inequality for vonNeumann algebras. ...
In the paper we present two results for measures on projections in a W *-algebra of type I2. First, ...
© 2016, Pleiades Publishing, Ltd.New properties of the space of integrable (with respect to the fait...