A Blaschke sequence that is not a zero set for ℓ^{𝑝}_{𝐴}

DOI10.1090/proc/14548zbMath1432.46011OpenAlexW2912942163MaRDI QIDQ5233971

Raymond Cheng, James G. Dragas

Publication date: 9 September 2019

Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1090/proc/14548

zbMATH Keywords

power seriesBlaschke productzero setsequence space $\ell^p$

Mathematics Subject Classification ID

Banach spaces of continuous, differentiable or analytic functions (46E15) Blaschke products (30J10)

Related Items

The zero sets of \(\ell^p_A\) are nested ⋮ Inner functions and zero sets for ℓ^{𝑝}_{𝐴}

Cites Work

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• Weak parallelogram laws on Banach spaces and applications to prediction
• Duality of the weak parallelogram laws on Banach spaces
• On Birkhoff orthogonality and isosceles orthogonality in normed linear spaces
• Contractive zero-divisors in Bergman spaces
• Invariant subspaces in Bergman spaces and the biharmonic equation
• Beurling's theorem for the Bergman space
• Extremal functions in invariant subspaces of Bergman spaces
• A characterization of Dirichlet-inner functions
• Inner functions in reproducing kernel spaces
• Invariant subspaces of the Dirichlet shift.
• Remarks on Inner Functions and Optimal Approximants
• On the geometry of L^p (μ) with applications to infinite variance processes
• Inner functions and zero sets for ℓ^{𝑝}_{𝐴}
• Multipliers of sequence spaces