Strong extreme points and ideals in uniform algebras
We give a characterization of the strong extreme points in an arbitrary uniform algebra. This result is used to show for various types of uniform algebras of holomorphic functions that an ideal contains a strong extreme point if and only if the hull of the ideal does not meet the Shilov boundary.
strong extreme points in an arbitrary uniform algebra
uniform algebras of holomorphic functions
scientific article; zbMATH DE number 4042577