Sh. A. Ayupov

most citedDescription of Derivations on Measurable Operator Algebras of Type I

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math.OA2008

Structure of derivations on various algebras of measurable operators for type I von Neumann algebras

S. Albeverio, Sh. A. Ayupov, K. K. Kudaybergenov

Given a von Neumann algebra $M$ denote by $S (M)$ and $L S (M)$ respectively the algebras of all measurable and locally measurable operators affiliated with $M .$ For a faithful normal…

math.OA2008

Complete description of derivations on $τ$ -compact operators for type I von Neumann algebras

S. Albeverio, Sh. A. Ayupov, K. K. Kudaybergenov +1

Given a type I von Neumann algebra $M$ with a faithful normal semi-finite trace $τ,$ let $S_{0} (M, τ)$ be the algebra of all $τ$ -compact operators affiliated with $M .$ We give a comp…

math.OA2007★ 19 cited

Description of Derivations on Measurable Operator Algebras of Type I

S. Albeverio, Sh. A. Ayupov, K. K. Kudaybergenov

Given a type I von Neumann algebra $M$ with a faithful normal semi-finite trace $τ,$ let $L (M, τ)$ be the algebra of all $τ$ -measurable operators affiliated with $M .$ We give a com…

math.OA2007

Derivations on the Algebra of Measurable Operators Affiliated with a Type I von Neumann Algebra

S. Albeverio, Sh. A. Ayupov, K. K. Kudaybergenov

Let $M$ be a type I von Neumann algebra with the center $Z,$ and let $L S (M)$ be the algebra of all locally measurable operators affiliated with $M .$ We prove that every $Z$ -linear…

Structure of derivations on various algebras of measurable operators for type I von Neumann algebras

Complete description of derivations on τ-compact operators for type I von Neumann algebras

Description of Derivations on Measurable Operator Algebras of Type I

Derivations on the Algebra of Measurable Operators Affiliated with a Type I von Neumann Algebra

Complete description of derivations on $τ$ -compact operators for type I von Neumann algebras