AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie triple derivation of a TUHF algebra T, then there exists an associative derivation D of T such that L=D+λ, where λ is a linear map of T into its center which annihilates brackets of operators
AbstractSuppose L is a finite-dimensional Lie algebra with multiplication μ: L∧L→L. Let Δ(L) denote ...
We construct a universal enveloping algebra associated with the ternary extension of Lie (super)alge...
AbstractLet T be a triangular algebra over a commutative ring R. In this paper, under some mild cond...
AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie ...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
Let A be a standard operator algebra on an infinite dimensional complex Hilbert space H containing i...
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
AbstractLet N be a non-trivial nest on X, AlgN be the associated nest algebra, and L:AlgN→B(X) be a ...
Abstract. By developing a linear algebra program involving many dif-ferent structures associated to ...
AbstractLet R be a commutative ring with identity, A,B be unital algebras over R and M be a unital (...
AbstractLet N be a nest on a complex separable Hilbert space H, and τ(N) be the associated nest alge...
Abstract. Motivated by the intensive and powerful works con-cerning additive mappings of operator al...
AbstractLet L be a Lie algebra. We call a linear map f:L→L a near-derivation if there exists a linea...
Abstract. In this paper, we show that under certain conditions every Lie higher derivation and Lie t...
In this paper, we will give two methods to construct Lie triple systems from the Laurent-polynomial ...
AbstractSuppose L is a finite-dimensional Lie algebra with multiplication μ: L∧L→L. Let Δ(L) denote ...
We construct a universal enveloping algebra associated with the ternary extension of Lie (super)alge...
AbstractLet T be a triangular algebra over a commutative ring R. In this paper, under some mild cond...
AbstractWe study Lie triple derivations of TUHF algebras. It is shown that if L is a continuous Lie ...
Abstract: We prove that every Lie triple derivation on algebras of measurable operators is in standa...
Let A be a standard operator algebra on an infinite dimensional complex Hilbert space H containing i...
Let X be a Banach space of dimension n > 1 and A ⊂ B(X )be a standard operator algebra. In the prese...
AbstractLet N be a non-trivial nest on X, AlgN be the associated nest algebra, and L:AlgN→B(X) be a ...
Abstract. By developing a linear algebra program involving many dif-ferent structures associated to ...
AbstractLet R be a commutative ring with identity, A,B be unital algebras over R and M be a unital (...
AbstractLet N be a nest on a complex separable Hilbert space H, and τ(N) be the associated nest alge...
Abstract. Motivated by the intensive and powerful works con-cerning additive mappings of operator al...
AbstractLet L be a Lie algebra. We call a linear map f:L→L a near-derivation if there exists a linea...
Abstract. In this paper, we show that under certain conditions every Lie higher derivation and Lie t...
In this paper, we will give two methods to construct Lie triple systems from the Laurent-polynomial ...
AbstractSuppose L is a finite-dimensional Lie algebra with multiplication μ: L∧L→L. Let Δ(L) denote ...
We construct a universal enveloping algebra associated with the ternary extension of Lie (super)alge...
AbstractLet T be a triangular algebra over a commutative ring R. In this paper, under some mild cond...
DOI
Add to ORKG