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- W339583586 abstract "It is shown that every almost linear mapping h : AlongrightarrowB of a unital <TEX>$C^{*}$</TEX> -algebra A to a unital <TEX>$C^{*}$</TEX> -algebra B is a homomorphism under some condition on multiplication, and that every almost linear continuous mapping h : AlongrightarrowB of a unital <TEX>$C^{*}$</TEX> -algebra A of real rank zero to a unital <TEX>$C^{*}$</TEX> -algebra B is a homomorphism under some condition on multiplication. Furthermore, we are going to prove the generalized Hyers-Ulam-Rassias stability of *-homomorphisms between unital <TEX>$C^{*}$</TEX> -algebras, and of C-linear *-derivations on unital <TEX>$C^{*}$</TEX> -algebras./ -algebras." @default.
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- W339583586 date "2004-05-01" @default.
- W339583586 modified "2023-09-23" @default.
- W339583586 title "HOMOMORPHISMS BETWEEN C*-ALGEBRAS ASSOCIATED WITH THE TRIF FUNCTIONAL EQUATION AND LINEAR DERIVATIONS ON C*-ALGEBRAS" @default.
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- W339583586 doi "https://doi.org/10.4134/jkms.2004.41.3.461" @default.
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