GENERALIZED JORDAN HOMOMORPHISMS IN FRECHET ALGEBRAS

  • Gordji, Madjid Eshaghi
  • Savadkouhi, M. Bavand
  • Park, Choonkil
  • Lee, Jung Rye
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초록

A linear mapping h : A -> B is called a generalized Jordan homomorphism if there exists a homomorphism h' : A -> B such that h(a(2)) = h(a)'h(a) for all a is an element of A. In this paper, we investigate generalized Jordan homomorphisms in Frechet algebras, associated with the following functional equation f(a+b)/2 + f(a-b)/2 = f (a). Moreover, we prove the Hyers-Ulam stability of generalized Jordan homomorphisms in Prechet algebras.

키워드

Hyers-Ulam stabilitygeneralized homomorphismgeneralized Jordan homomorphismFrechet algebraQUADRATIC FUNCTIONAL-EQUATIONSTABILITYDERIVATIONSAPPROXIMATE
제목
GENERALIZED JORDAN HOMOMORPHISMS IN FRECHET ALGEBRAS
저자
Gordji, Madjid EshaghiSavadkouhi, M. BavandPark, ChoonkilLee, Jung Rye
발행일
2014-02
유형
Article
저널명
Journal of Computational Analysis and Applications
16
2
페이지
391 ~ 401