Zero sets and multiplier theorems for star-invariant subspaces

DOI10.1007/BF02786651zbMath1031.30020MaRDI QIDQ698325

Konstantin M. Dyakonov

Publication date: 2 March 2004

Published in: Journal d'Analyse Mathématique (Search for Journal in Brave)

zbMATH Keywords

Hardy spacemultipliersBlaschke productsBeurling-Malliavin theoremstar-invariant subspace

Mathematics Subject Classification ID

Related Items (5)

Weak compactness in certain star-shift invariant subspaces. ⋮ Quasi-squares of pseudocontinuable functions ⋮ Toeplitz order ⋮ An extremal problem for functions annihilated by a Toeplitz operator ⋮ Notes on certain star-shift invariant subspaces

Cites Work

• Moduli and arguments of analytic functions from subspaces in \(H^ p\) that are invariant for the backward shift operator
• Equivalent norms on Lipschitz-type spaces of holomorphic functions
• Kernels of Toeplitz operators via Bourgain's factorization theorem
• On Fourier transforms of measures with compact support
• On the closure of characters and the zeros of entire functions
• Cyclic vectors and invariant subspaces of the backward shift operator
• On functions orthogonal to invariant subspaces
• Classification of Nearly Invariant Subspaces of the Backward Shift
• Radial Limits and Star Invariant Subspaces of Bounded Mean Oscillation
• Division and Multiplication by Inner Functions and Embedding Theorems for Star-Invariant Subspaces
• Zero sets of functions in harmonic Hardy spaces.
• Radial Limits and Invariant Subspaces
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