Abstract:Let Y be a Banach algebra and F:C(X)-gY be a continous homomorphism. We have shown that the adjoint trasformation is surjective by using topological zero divisors in C(X) , i.e.,f*∆(Y)= ∆(C(X)) . As a...Let Y be a Banach algebra and F:C(X)-gY be a continous homomorphism. We have shown that the adjoint trasformation is surjective by using topological zero divisors in C(X) , i.e.,f*∆(Y)= ∆(C(X)) . As a result for , we obtained oC(X) (g)=όY(f(g)) that spectrum transformation is satisfied.Read More
Publication Year: 2011
Publication Date: 2011-01-01
Language: en
Type: article
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