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Titlebook: Shift-invariant Uniform Algebras on Groups; Suren A. Grigoryan,Thomas V. Tonev Book 2006 Birkhäuser Basel 2006 Banach algebra.Complex anal

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书目名称Shift-invariant Uniform Algebras on Groups
编辑Suren A. Grigoryan,Thomas V. Tonev
视频video
概述Novel approach and techniques leading to non-standard perspectives and unexpected properties of the classes of almost periodic functions of real variables and of bounded analytic functions on the unit
丛书名称Monografie Matematyczne
图书封面Titlebook: Shift-invariant Uniform Algebras on Groups;  Suren A. Grigoryan,Thomas V. Tonev Book 2006 Birkhäuser Basel 2006 Banach algebra.Complex anal
描述Shift-invariant algebras are uniform algebras of continuous functions de?ned on compactconnectedgroups,thatareinvariantundershiftsbygroupelements. They areoutgrowths of generalized analytic functions, introduced almost ?fty yearsago by Arens and Singer, and are the central object of this book. Associated algebras of almost periodic functions of real variables and of bounded analytic functions on the unit disc are also considered and carried along within the shift-invariant framework. The adopted general approach leads to non-standard perspectives, never-asked-before questions, and unexpected properties. Thebookisbasedmainlyonourquiterecent,someevenunpublished,results. Most of its basic notions and ideas originate in [T2]. Their further development, however, can be found in journal or preprint form only. Basic terminologyand standard properties of uniform algebrasarepresented in Chapter 1. Associated algebras, such as Bourgain algebras, polynomial ext- sions, and inductive limit algebras are introduced and discussed. At the end of the chapter we present recently found conditions for a mapping between uniform algebras to be an algebraic isomorphism. In Chapter 2 we give fundamentals,
出版日期Book 2006
关键词Banach algebra; Complex analysis; algebra; analytic function; functional analysis
版次1
doihttps://doi.org/10.1007/3-7643-7605-8
isbn_ebook978-3-7643-7605-5Series ISSN 0077-0507 Series E-ISSN 2297-0274
issn_series 0077-0507
copyrightBirkhäuser Basel 2006
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Extension of semicharacters and additive weights,sely related to extendability of non-negative semicharacters and their logarithms (additive weights) from smaller to larger semigroups. We give necessary and sufficient conditions for extendability of additive weights in terms of properties such as monotonicity, and in terms of purely algebraic prop
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Shift-invariant algebras and inductive limit algebras on groups, are inductive limits of sequences of disc algebras, connected with finite Blaschke products, called also Blaschke inductive limit algebras. Here we show, among others, that only .-disc algebras, and the spaces . with . ⊂ ℚ, can be expressed as limits of countable inductive sequences of algebras of
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