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handle: 2445/217653
AbstractWe discuss the geometry of the unit ball—specifically, the structure of its extreme points (if any)—in subspaces of$$L^1$$L1and$$L^\infty $$L∞on the circle that are formed by functions with prescribed spectral gaps. A similar issue is considered for kernels of Toeplitz operators in$$H^\infty $$H∞.
Hardy spaces, Mathematics - Complex Variables, Funcions de variables complexes, Espais de Hardy, Anàlisi harmònica, Functions of complex variables, Functional Analysis (math.FA), Harmonic analysis, Mathematics - Functional Analysis, 30H05, 30H10, 42A32, 46A55, 47B35, Funcions analítiques, Mathematics - Classical Analysis and ODEs, Analytic functions, Classical Analysis and ODEs (math.CA), FOS: Mathematics, Complex Variables (math.CV)
Hardy spaces, Mathematics - Complex Variables, Funcions de variables complexes, Espais de Hardy, Anàlisi harmònica, Functions of complex variables, Functional Analysis (math.FA), Harmonic analysis, Mathematics - Functional Analysis, 30H05, 30H10, 42A32, 46A55, 47B35, Funcions analítiques, Mathematics - Classical Analysis and ODEs, Analytic functions, Classical Analysis and ODEs (math.CA), FOS: Mathematics, Complex Variables (math.CV)
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