Add to ORKGAbstract. Motivated by the intensive and powerful works con-cerning additive mappings of operator algebras, we mainly study Lie-type higher derivations on operator algebras in the current work. It is shown that every Lie (triple-)higher derivation on some clas-sical operator algebras is of standard form. The denition of Lie n-higher derivations on operator algebras and related potential re-search topics are properly-posed at the end of this article
AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie ...
This paper was devoted to the study of the so-called nonlinear higher Lie n-derivation of triangular...
AbstractIn this paper some new results on analytic domination of operators and on integrability of L...
Let ℌ be an in finite-dimensional complex Hilbert space and A be a standard operator algebra on ℌ wh...
summary:Let $\mathcal {H}$ be an infinite-dimensional complex Hilbert space and $\mathfrak {A}$~be a...
Let A be a standard operator algebra on an infinite dimensional complex Hilbert space H containing i...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
Abstract. Let A be a C-algebra and Z(A) the center of A. A se-quence fLng1n=0 of linear mappings on ...
Abstract. In this paper, we show that under certain conditions every Lie higher derivation and Lie t...
We generalize the results of Leger and Luks and other researchers about generalized derivations to t...
Abstract. Motivated by the systemic work of Lu [21, 23] we mainly con-sider the question of whether ...
AbstractIn this paper, we study the derivation Lie Algebra of the higher rank Virasoro-like algebra....
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
We dene the notion of generalized higher derivations and give some elementary relations between gene...
The aim of this paper is to give a description of Lie derivations of generalized matrix algebras. As...
AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie ...
This paper was devoted to the study of the so-called nonlinear higher Lie n-derivation of triangular...
AbstractIn this paper some new results on analytic domination of operators and on integrability of L...
Let ℌ be an in finite-dimensional complex Hilbert space and A be a standard operator algebra on ℌ wh...
summary:Let $\mathcal {H}$ be an infinite-dimensional complex Hilbert space and $\mathfrak {A}$~be a...
Let A be a standard operator algebra on an infinite dimensional complex Hilbert space H containing i...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
Abstract. Let A be a C-algebra and Z(A) the center of A. A se-quence fLng1n=0 of linear mappings on ...
Abstract. In this paper, we show that under certain conditions every Lie higher derivation and Lie t...
We generalize the results of Leger and Luks and other researchers about generalized derivations to t...
Abstract. Motivated by the systemic work of Lu [21, 23] we mainly con-sider the question of whether ...
AbstractIn this paper, we study the derivation Lie Algebra of the higher rank Virasoro-like algebra....
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
We dene the notion of generalized higher derivations and give some elementary relations between gene...
The aim of this paper is to give a description of Lie derivations of generalized matrix algebras. As...
AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie ...
This paper was devoted to the study of the so-called nonlinear higher Lie n-derivation of triangular...
AbstractIn this paper some new results on analytic domination of operators and on integrability of L...