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Titlebook: Banach Algebras and Several Complex Variables; John Wermer Textbook 19762nd edition Springer Science+Business Media New York 1976 Banach.B

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期刊全称Banach Algebras and Several Complex Variables
影响因子2023John Wermer
视频video
学科分类Graduate Texts in Mathematics
图书封面Titlebook: Banach Algebras and Several Complex Variables;  John Wermer Textbook 19762nd edition Springer Science+Business Media New York 1976 Banach.B
影响因子During the past twenty years many connections have been found between the theory of analytic functions of one or more complex variables and the study of commutative Banach algebras. On the one hand, function theory has been used to answer algebraic questions such as the question of the existence of idempotents in a Banach algebra. On the other hand, concepts arising from the study of Banach algebras such as the maximal ideal space, the Silov boundary, Gleason parts, etc. have led to new questions and to new methods of proof in function theory. Roughly one third of this book isconcerned with developing some of the principal applications of function theory in several complex variables to Banach algebras. We presuppose no knowledge of severalcomplex variables on the part of the reader but develop the necessary material from scratch. The remainder of the book deals with problems of uniform approximation on compact subsets of the space of n complex variables. For n > I no complete theory exists but many important particular problems have been solved. Throughout, our aim has been to make the exposition elementary and self-contained. We have cheerfully sacrificed generality and completene
Pindex Textbook 19762nd edition
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0072-5285 ems have been solved. Throughout, our aim has been to make the exposition elementary and self-contained. We have cheerfully sacrificed generality and completene978-1-4757-3878-0Series ISSN 0072-5285 Series E-ISSN 2197-5612
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https://doi.org/10.1007/978-3-322-91747-8 generators for the algebra . Here we shall study the case when ? = .(.) the disk algebra, and more generally the case ? = .(.) where . is the closed ball in C..and .(.) consists of all functions continuous in . and analytic in ..
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https://doi.org/10.1007/978-3-663-13327-8Let ℱ denote the algebra of all function . on –π≤θ≤π, with
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