Big-planes, boundaries and function algebras [electronic resource] / Toma, V. Tonev.
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TextSeries: North-Holland mathematics studies ; 172.Publication details: Amsterdam ; New York : New York, N.Y., U.S.A. : North-Holland ; Distributors for the U.S.A. and Canada, Elsevier Science Pub. Co., 1992. Description: 1 online resource (xviii, 294 p.)ISBN: 9780444892379; 0444892370Subject(s): Analytic functions | Function algebras | Almost periodic functions | Fonctions analytiques | Alg�ebres de fonctions | Fonctions presque p�eriodiques | Fonctions analytiques | Alg�ebres de fonctions | Fonctions presque p�eriodiques | Almost periodic functions | Analytic functions | Function algebrasGenre/Form: Electronic books.Additional physical formats: Print version:: Big-planes, boundaries and function algebras.DDC classification: 515/.9 LOC classification: QA331 | .T572 1992ebOnline resources: ScienceDirect | Volltext Summary: Treated in this volume are selected topics in analytic & Ggr;-almost-periodic functions and their representations as & Ggr;-analytic functions in the big-plane; n-tuple Shilov boundaries of function spaces, minimal norm principle for vector-valued functions and their applications in the study of vector-valued functions and n-tuple polynomial and rational hulls. Applications to the problem of existence of n-dimensional complex analytic structures, analytic & Ggr;-almost-periodic structures and structures of & Ggr;-analytic big-manifolds respectively in commutative Banach algebra spectra are also discussed.
Treated in this volume are selected topics in analytic & Ggr;-almost-periodic functions and their representations as & Ggr;-analytic functions in the big-plane; n-tuple Shilov boundaries of function spaces, minimal norm principle for vector-valued functions and their applications in the study of vector-valued functions and n-tuple polynomial and rational hulls. Applications to the problem of existence of n-dimensional complex analytic structures, analytic & Ggr;-almost-periodic structures and structures of & Ggr;-analytic big-manifolds respectively in commutative Banach algebra spectra are also discussed.
Includes bibliographical references (p. [280]-286) and index.
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