Interpolating Functions of Minimal Norm, Star-Invariant Subspaces, and Kernels of Toeplitz Operators
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Publication:4027759
DOI10.2307/2159482zbMath0769.30022OpenAlexW4231943838MaRDI QIDQ4027759
Publication date: 1 March 1993
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/2445/97261
extreme pointsToeplitz operatorhyperbolic metricinner functionsstar-invariant subspacesinterpolating sequenceinterpolating Blaschke product
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Complétude des noyaux reproduisants dans les espaces modèles. (Completeness of reproducing kernels in the model spaces) ⋮ Nearly outer functions as extreme points in punctured Hardy spaces ⋮ Lacunary polynomials in \(L^1\): geometry of the unit sphere ⋮ Schur-Nevanlinna parameters, Riesz bases, and compact Hankel operators on the model space ⋮ Functions with small and large spectra as (non)extreme points in subspaces of 𝐻^{∞} ⋮ Questions about extreme points ⋮ Two problems on coinvariant subspaces of the shift operator ⋮ Kernels of Toeplitz operators via Bourgain's factorization theorem ⋮ A Rudin-de Leeuw type theorem for functions with spectral gaps ⋮ An extremal problem for functions annihilated by a Toeplitz operator ⋮ Interpolating by functions from model subspaces in \(H^1\) ⋮ Interpolation and duality in spaces of pseudocontinuable functions
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