Title of article
Lie ternary (σ; τ; ξ)-derivations on Banach ternary algebras
Author/Authors
Farokhzad Rostami, Razieh Department of Mathematics - Faculty of Basic Sciences and Engineering - Gonbad Kavous University, Gonbad Kavous
Pages
13
From page
41
To page
53
Abstract
Let A be a Banach ternary algebra over a scalar eld R or C and X be a ternary Banach A-module.
Let σ; τ and ξ be linear mappings on A, a linear mapping D : (A; [ ]A) → (X; [ ]X) is called a Lie
ternary (σ; τ; ξ)-derivation, if.D([a; b; c]) = [D(a)bc]X](σ; τ; ξ) - [D(c)ba]X](σ; τ; ξ).
Keywords
Banach ternary algebra , Hyers-Ulam-Rassias stability , Lie ternary (σ; τ; ξ)-derivation
Journal title
Astroparticle Physics
Serial Year
2018
Record number
2442438
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