Locally convex quasi *-algebras and their representations Maria Fragoulopoulou, Camillo Trapani
Materialtyp:![Text](/opac-tmpl/lib/famfamfam/BK.png)
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- ohne Hilfsmittel zu benutzen
- Band
- 9783030377045
- 46H05
- 46H15
- 46H20
- 47L60
- 31.23
- 31.46
- 31.47
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Gebäude E2 3 (UdS Campusbibliothek für Informatik und Mathematik) | Campusbibliothek für Informatik und Mathematik (E2 3) | Series (B) | LNM 2257 (Regal durchstöbern(Öffnet sich unterhalb)) | Verfügbar | 2202000609209 |
Literaturverzeichnis: Seite 249-254
This book offers a review of the theory of locally convex quasi *-algebras, authored by two of its contributors over the last 25 years. Quasi *-algebras are partial algebraic structures that are motivated by certain applications in Mathematical Physics. They arise in a natural way by completing a *-algebra under a locally convex *-algebra topology, with respect to which the multiplication is separately continuous. Among other things, the book presents an unbounded representation theory of quasi *-algebras, together with an analysis of normed quasi *-algebras, their spectral theory and a study of the structure of locally convex quasi *-algebras. Special attention is given to the case where the locally convex quasi *-algebra is obtained by completing a C*-algebra under a locally convex *-algebra topology, coarser than the C*-topology. Introducing the subject to graduate students and researchers wishing to build on their knowledge of the usual theory of Banach and/or locally convex algebras, this approach is supported by basic results and a wide variety of examples.
Fragoulopoulou, Maria: Locally convex quasi *-algebras and their representations