Some Results Concerning the Boundary Zero Sets of General Analytic Functions

DOI10.2307/2000041zbMath0593.30034OpenAlexW4241741802MaRDI QIDQ3722807

Robert D. Berman

Publication date: 1986

Full work available at URL: https://doi.org/10.2307/2000041

zbMATH Keywords

asymptotic radial uniquenessboundary zero setsradial limit function

Mathematics Subject Classification ID

Cluster sets, prime ends, boundary behavior (30D40)

Related Items (2)

Multiplicity bound of singular spectrum for higher rank Anderson models ⋮ Jakšić-Last theorem for higher rank perturbations

Cites Work

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• The sets of fixed radial limit value for inner functions
• On radial zeros of Blaschke products
• Ensembles exceptionnels
• Analogues of Radial Uniqueness Theorems for Subharmonic Functions in the Unit Disk
• A Converse to the Lusin-Privalov Radial Uniqueness Theorem
• A Note on the Lusin-Privalov Radial Uniqueness Theorem and its Converse
• Shorter Notes: On a Problem of Berman Concerning Radial Limits
• The Radial Behavior of Blaschke Products
• On Bounded Functions Satisfying Averaging Conditions. I
• Some Topological Analogues of the F. and M. Riesz Uniqueness Theorem
• The Boundary Cluster Sets of Subharmonic Functions
• Elementary Proofs of Some Asymptotic Radial Uniqueness Theorems
• The Lusin-Privalov Theorem for Subharmonic Functions
• An Asymptotic Analog of the F. and M. Riesz Radial Uniqueness Theorem
• An Analog of the Lusin-Privaloff Radial Uniqueness Theorem

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