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Additive s-functional inequalities and derivations on Banach algebras

Authors
Kim, TJo, YPark, JKim, JPark, CLee, JR
Issue Date
Oct-2019
Publisher
Kluwer Academic Publishers
Keywords
derivation on Banach algebra; additive s-functional inequality; direct method; HyersUlam stability
Citation
Journal of Computational Analysis and Applications, v.27, no.5, pp 917 - 924
Pages
8
Indexed
SCOPUS
Journal Title
Journal of Computational Analysis and Applications
Volume
27
Number
5
Start Page
917
End Page
924
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/147002
ISSN
1521-1398
1572-9206
Abstract
In this paper, we introduce the following new additive s-functional inequalities ||f(x - y) + f(y) + f(-x)II ≤ ||s (f(x + y) - f-x) - f(y)) || (0.1) ||f(x + y) - f-x) - f(y)|| ≤ ||s (f(x - y) + f(y) + f(-x)) ||, (0.2) where s is a fixed complex number with |s| < 1, and prove the Hyers-Ulam stability of linear derivations on Banach algebras associated to the additive s-functional inequalities (0.1) and (0.2).
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