Big-Planes, Boundaries and Function Algebras - 1st Edition - ISBN: 9780444892379, 9780080872834

Big-Planes, Boundaries and Function Algebras, Volume 172

1st Edition

Authors: T.V. Tonev
eBook ISBN: 9780080872834
Imprint: North Holland
Published Date: 2nd March 1992
Page Count: 293
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Table of Contents

Chapter I: Uniform Algebras. Spectrum of an Algebra Element. Linear Multiplicative Functionals. Maximal Ideals. Some Examples. Shilov Boundary.

Chapter II: &Ggr;-Analytic Functions in the Big-Plane. Generalized-analytic Functions. &Ggr;-analytic Functions on the Big-disc. The Big-disc Algebra. Boundary Behavior in the Big-disc. Algebras of &Ggr;v-analytic Functions. &Ggr;-entire Functions. Spectral Mappings of Semigroups. The Algebra HG∞. Algebras between HG∞ and LG∞. Appendix. Analytic Measures. Chapter III: n-Tuple Shilov Boundaries. n-tuple Boundaries of Uniform Algebras.

n-tuple Boundaries of Function Spaces. Properties of n-tuple Shilov Boundaries. Shilov Boundaries of Tensor Products. Multi-tuple Hulls. Chapter IV: Analytic Structures in Uniform Algebra Spectra.

n-dimensional Manifolds in Spectra. Big-manifolds in Algebra Spectra. Almost Periodic and &Ggr;-analytic Structures. References. Index.


Description

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.


Details

No. of pages:
293
Language:
English
Copyright:
© North Holland 1992
Published:
Imprint:
North Holland
eBook ISBN:
9780080872834

About the Authors

T.V. Tonev Author

Affiliations and Expertise

Department of Mathematical Sciences, University of Montana, Missoula, MT, USA and Institute of Mathematics, Bulgarian Academy of Sciences, Sofia, Bulgaria