Let M be a von Neumann algebra without central summands of type I . We are studying conditions that an additive map L on the algebra of locally measurable operators has the standard form, that is equal to the sum of an additive derivation and an additive center-valued trace
AbstractGiven Hilbert spaces H and K and a von Neumann algebra A⊂B(H), let Φ denote the class of all...
A new equality for a faithful normal semifinite trace on a von Neumann algebra is proved. We conject...
In the present paper derivations and *-automorphisms of algebras of unbounded operators over the rin...
Given a von Neumann algebra M denote by LS(M) the algebras of all locally measurable operators affil...
AbstractGiven a von Neumann algebra M denote by S(M) and LS(M) respectively the algebras of all meas...
Given a type I von Neumann algebra M let LS(M) be the algebra of all locally measurable operators a±...
AbstractLet M be a von Neumann algebra with no central summands of type I1. If Φ:M→M is a nonlinear ...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
AbstractIn this paper we prove that every nonlinear ∗-Lie derivation from a factor von Neumann algeb...
AbstractFor a scalar ξ, a notion of (generalized) ξ-Lie derivations is introduced which coincides wi...
summary:It is proved that every locally inner derivation on a symmetric norm ideal of operators is a...
AbstractIt is shown that an additive map ϕ:B(H)→B(K) is the sum of two *-homomorphisms, one of which...
AbstractFor a commutative subspace lattice L in a von Neumann algebra N and a bounded linear map f:N...
AbstractGiven a von Neumann algebra M with a faithful normal semi-finite trace τ, we consider the no...
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
AbstractGiven Hilbert spaces H and K and a von Neumann algebra A⊂B(H), let Φ denote the class of all...
A new equality for a faithful normal semifinite trace on a von Neumann algebra is proved. We conject...
In the present paper derivations and *-automorphisms of algebras of unbounded operators over the rin...
Given a von Neumann algebra M denote by LS(M) the algebras of all locally measurable operators affil...
AbstractGiven a von Neumann algebra M denote by S(M) and LS(M) respectively the algebras of all meas...
Given a type I von Neumann algebra M let LS(M) be the algebra of all locally measurable operators a±...
AbstractLet M be a von Neumann algebra with no central summands of type I1. If Φ:M→M is a nonlinear ...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
AbstractIn this paper we prove that every nonlinear ∗-Lie derivation from a factor von Neumann algeb...
AbstractFor a scalar ξ, a notion of (generalized) ξ-Lie derivations is introduced which coincides wi...
summary:It is proved that every locally inner derivation on a symmetric norm ideal of operators is a...
AbstractIt is shown that an additive map ϕ:B(H)→B(K) is the sum of two *-homomorphisms, one of which...
AbstractFor a commutative subspace lattice L in a von Neumann algebra N and a bounded linear map f:N...
AbstractGiven a von Neumann algebra M with a faithful normal semi-finite trace τ, we consider the no...
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
AbstractGiven Hilbert spaces H and K and a von Neumann algebra A⊂B(H), let Φ denote the class of all...
A new equality for a faithful normal semifinite trace on a von Neumann algebra is proved. We conject...
In the present paper derivations and *-automorphisms of algebras of unbounded operators over the rin...
DOI
Add to ORKG