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Unital Compact Homomorphisms between Extended Analytic Lipschitz Algebras

Let X and K be compact plane sets with K&2286X. We define A(X,K)=, in which a(K)=. For α(,1], we dee Lip(X,K,α)=:mp#x0221e anipA(X,K,�)=A(X,K))Lip(X,K,&amx003b1). It's known that LiX,K,α) is atural Banach functiongebra on X underneath the norm fLip(X,K,&amp003b1)=fX+pα,K(f), where fX=sup𠘟(x)More details: Read more...

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