Exposed points and extremal problems in \(H_ 1\)

DOI10.1016/0022-1236(83)90032-0zbMath0527.46049OpenAlexW2083330944MaRDI QIDQ786372

Takahiko Nakazi

Publication date: 1983

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-1236(83)90032-0

zbMATH Keywords

Hardy spaceexposed pointsextremal problemsstrong outer functionsweak-* compact

Mathematics Subject Classification ID

Related Items (14)

Existence of solutions of extremal problems in H¹ ⋮ Sum of two inner functions and exposed points in H¹ ⋮ Representation theorems in finite prediction, with applications ⋮ Szegő's theorem and its probabilistic descendants ⋮ Absolute values and real parts for functions in the Smirnov class ⋮ Verblunsky coefficients and Nehari sequences ⋮ Extremal properties of the unit ball in \(H^ 1\) ⋮ Factorizations of outer functions and extremal problems ⋮ Exposedness in Hardy spaces of domains of finite connectivity ⋮ Strongly exposed points, Helson-Szegö weights and Toeplitz operators ⋮ Hankel operators and extremal problems in \(H^ 1\) ⋮ Extremal problems inH¹for continuous kernels on a bidisc ⋮ Exposed points and external problems in \(H^ 1\). II ⋮ Rigidity for matrix-valued Hardy functions

Cites Work

• Extreme points and extremum problems in \(H_1\)
• Some uniqueness theorems for \(H^p(U^n)\) functions
• Past and Future
• Unnamed Item

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