Abstract
Let X be a compact Hausdorff space and
C(X) the set of all
continuous complex-valued functions on X. A
function algebra A on X is a uniformly closed, point
separating subalgebra of
C(X) which contains the
constants. Equipped with the sup-norm, A becomes a Banach algebra. We let
MA
denote the maximal ideal space and
SA
the Shilov boundary.
Publisher
Canadian Mathematical Society
Cited by
3 articles.
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