ISOMORPHISMS, DERIVATIONS AND ISOMETRIES IN PROPER CQ*-ALGEBRAS

  • Park, Choonkil
  • Lee, Jung Rye
  • Shin, Dong Yun
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초록

In this paper, we investigate homomorphisms in proper CQ*-algebras, proper Lie CQ*-algebras and proper Jordan CQ*-algebras and derivations on proper CQ*-algebras, proper Lie CQ*-algebras and proper Jordan CQ*-algebras associated with the Cauchy-Jensen functional equation 2f (x+y/2 + z) = f (x) + f (y) + 2f (z), which was introduced and investigated in [3,28]. Furthermore, Isometrics and isometric isomorphisms in proper CQ*-algebras are studied.

키워드

Cauchy-Jensen functional equationproper CQ*-algebra isomorphismisometryisometric isomorphismproper Lie (Jordan) CQ*-algebra homomorphismderivationLie (Jordan) derivationCAUCHY-RASSIAS STABILITYHOMOMORPHISMSDYNAMICSTHEOREM
제목
ISOMORPHISMS, DERIVATIONS AND ISOMETRIES IN PROPER CQ*-ALGEBRAS
저자
Park, ChoonkilLee, Jung RyeShin, Dong Yun
DOI
10.11948/2015050
발행일
2015-11
유형
Article
저널명
Journal of Applied Analysis and Computation
5
4
페이지
635 ~ 650

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