Results 1 to 10 of about 25 (25)
Hyers-Ulam-Rassias stability of (m, n)-Jordan derivations
In this paper, we study the Hyers-Ulam-Rassias stability of (m,n)(m,n)-Jordan derivations. As applications, we characterize (m,n)(m,n)-Jordan derivations on Cβ{C}^{\ast }-algebras and some non-self-adjoint operator algebras.
An Guangyu, Yao Ying
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Jordan {g,h}-derivations on triangular algebras
In this article, we give a sufficient and necessary condition for every Jordan {g,h}-derivation to be a {g,h}-derivation on triangular algebras. As an application, we prove that every Jordan {g,h}-derivation on Ο(N)\tau ({\mathscr{N}}) is a {g,h ...
Kong Liang, Zhang Jianhua
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Ο-derivations on generalized matrix algebras
Let π be a commutative ring with unity, π, π be π-algebras, π¨ be (π, π)-bimodule and π© be (π, π)-bimodule. The π-algebra π’ = π’(π, π¨, π©, π) is a generalized matrix algebra defined by the Morita context (π, π, π¨, π©, ΞΎπ¨π©, Ξ©π©π¨).
Jabeen Aisha +2 more
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Left Derivable Maps at Non-Trivial Idempotents on Nest Algebras
Let Alg π© be a nest algebra associated with the nest π© on a (real or complex) Banach space π. Suppose that there exists a non-trivial idempotent P β Alg π© with range P (π) β π©, and Ξ΄ : Alg π© β Alg π© is a continuous linear mapping (generalized) left ...
Ghahramani Hoger, Sattari Saman
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Let D $\mathcal{D}$ be a strongly double triangle subspace lattice on a nonzero complex reflexive Banach space and AlgD $\text{Alg}\mathcal{D}$ the associated subspace lattice algebra. Assume that F,GβAlgD $F,G\in \text{Alg}\mathcal{D}$ and set R(F,G)=
Qin Zijie
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Some of the next articles are maybe not open access.
Lie (Jordan) centralizers on generalized matrix algebras
Communications in Algebra, 2021Aisha Jabeen
exaly
On nonlinear Lie centralizers of generalized matrix algebras
Linear and Multilinear Algebra, 2022Lei Liu
exaly
Lie-type derivations of finitary incidence algebras
Rocky Mountain Journal of Mathematics, 2020Feng Wei, Mykola Khrypchenko
exaly
Jordan derivations of incidence algebras
Rocky Mountain Journal of Mathematics, 2015Zhankui Xiao
exaly

