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Representations on Krein Spaces [Hot] and Derivations of C*-Algebras

ISBN-13: 9780582231573 / Angielski / Twarda / 1997 / 616 str.

Edward Kissin;Victor S Shulman
Representations on Krein Spaces [Hot] and Derivations of C*-Algebras Edward Kissin Victor S Shulman  9780582231573 Taylor & Francis - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Representations on Krein Spaces [Hot] and Derivations of C*-Algebras

ISBN-13: 9780582231573 / Angielski / Twarda / 1997 / 616 str.

Edward Kissin;Victor S Shulman
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This text provides a comprehensive treatment of representations on indefinite metric spaces, and their applications to the theory of *-derivations of C*-algebras.
The book consists of two parts. The first studies the geometry of indefinite metric spaces (Krein and (Pi)(kappa)-spaces) and describes the theory of J-symmetric operator algebras and representations of *-algebras and groups on these spaces in a systematic form. For representations on (Pi)(kappa)-spaces, many significant new results are obtained; this establishes a possible approach to the general theory of representations.
In the second part, different techniques of the theory of J-symmetric representations on Krein spaces are applied to the theory of *-derivations of C*-algebras implemented by skew-symmetric and dissipative operators. Various results are obtained, which establish a link between the deficiency indices of skew-symmetric operators implementing *-derivations of C*-algebras and dimensions of representations of these algebras. The problem of isomorphism of skew-symmetric operators is also touched upon.
Numerous properties of the domains of *-derivations are investigated. These domains constitute an important subclass of differentiable Banach *-algebras, that is dense *-subalgebras of C*-algebras with properties in many respects similar to the properties of algebras of differentiable functions. The Weyl operator commutation relations are examined in the general context of *-derivations of C*-algebras. Powersi and Arvesonis indices of one-parameter semigroups of *-endomorphisms of the algebra B are considered, and various notions of the index of a *-derivation are introduced and studied.
Application of the theory of J-symmetric representations on Krein spaces to the theory of *-derivations of C*-algebras is a new research area of growing interest and there are many exciting advances to be made in this field. The book covers a fairly large and complex body of material, and will serve as a stimulus to further research activity in this area.

This text provides a comprehensive treatment of representations on indefinite metric spaces, and their applications to the theory of *-derivations of C*-algebras.
The book consists of two parts. The first studies the geometry of indefinite metric spaces (Krein and (Pi)(kappa)-spaces) and describes the theory of J-symmetric operator algebras and representations of *-algebras and groups on these spaces in a systematic form. For representations on (Pi)(kappa)-spaces, many significant new results are obtained; this establishes a possible approach to the general theory of representations.
In the second part, different techniques of the theory of J-symmetric representations on Krein spaces are applied to the theory of *-derivations of C*-algebras implemented by skew-symmetric and dissipative operators. Various results are obtained, which establish a link between the deficiency indices of skew-symmetric operators implementing *-derivations of C*-algebras and dimensions of representations of these algebras. The problem of isomorphism of skew-symmetric operators is also touched upon.
Numerous properties of the domains of *-derivations are investigated. These domains constitute an important subclass of differentiable Banach *-algebras, that is dense *-subalgebras of C*-algebras with properties in many respects similar to the properties of algebras of differentiable functions. The Weyl operator commutation relations are examined in the general context of *-derivations of C*-algebras. Powersí and Arvesonís indices of one-parameter semigroups of *-endomorphisms of the algebra B are considered, and various notions of the index of a *-derivation are introduced and studied.
Application of the theory of J-symmetric representations on Krein spaces to the theory of *-derivations of C*-algebras is a new research area of growing interest and there are many exciting advances to be made in this field. The book covers a fairly large and complex body of material, and will serve as a stimulus to further research activity in this area.

Kategorie:
Nauka
Kategorie BISAC:
Mathematics > Algebra - General
Wydawca:
Taylor & Francis
Seria wydawnicza:
Monographs & Surveys in Pure & Applied Math
Język:
Angielski
ISBN-13:
9780582231573
Rok wydania:
1997
Numer serii:
000018334
Ilość stron:
616
Waga:
1.02 kg
Wymiary:
27.9 x 21.6
Oprawa:
Twarda
Wolumenów:
01
Dodatkowe informacje:
Bibliografia
Wydanie ilustrowane

PrefaceBackgroundSpaces with Indefinite MetricJ-Symmetric Operator Algebras and Representations on Krein SpacesNon-Degenerate J-Symmetric Operator Algebras on (Pi)(kappa)-SpacesJ-Symmetric Operator Algebras on (Pi)1-SpacesRepresentations of *-Algebras and Groups on (Pi)(kappa)-SpacesDerivations of C*-Algebras Implemented by Skew-Symmetric OperatorsBibliographyIndex

Edward Kissin, Victor S. Shulman



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