Range transformations on a Banach function algebra. IV

Author:

Hatori Osamu

Abstract

Functions in Op ( I D , Re A + L ) {\text {Op}}\left ( {{I_D},\operatorname {Re} A + L} \right ) are harmonic on D D for a closed subalgebra A A of C 0 ( Y ) {C_0}\left ( Y \right ) , an ideal I I of A A and a linear subspace L L of finite dimension in C 0 , R ( Y ) {C_0}{,_R}\left ( Y \right ) unless the uniform closure of I I is selfadjoint.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference6 articles.

1. Espace des parties réelles des éléments d’une algèbre de Banach de fonctions;Bernard, A.;J. Functional Analysis,1972

2. Lecture Notes in Pure and Applied Mathematics, Vol. 6;Burckel, R. B.,1972

3. Functions which operate on the real part of a function algebra;Hatori, Osamu;Proc. Amer. Math. Soc.,1981

4. Range transformations on a Banach function algebra;Hatori, Osamu;Trans. Amer. Math. Soc.,1986

5. Range transformations on a Banach function algebra. II;Hatori, Osamu;Pacific J. Math.,1989

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