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Classical Clifford Algebras

Operator-Algebraic and Free-Probabilistic Approaches
BuchGebunden
134 Seiten
Englisch
Taylor & Franciserschienen am08.04.2024
This book offers novel insights through operator-algebraic and free-probabilistic models. By employing these innovative methods, the author sheds new light on the intrinsic connections between Clifford algebras and various mathematical domains.mehr
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Produkt

KlappentextThis book offers novel insights through operator-algebraic and free-probabilistic models. By employing these innovative methods, the author sheds new light on the intrinsic connections between Clifford algebras and various mathematical domains.
Details
ISBN/GTIN978-1-032-63711-2
ProduktartBuch
EinbandartGebunden
Erscheinungsjahr2024
Erscheinungsdatum08.04.2024
Seiten134 Seiten
SpracheEnglisch
Gewicht319 g
Artikel-Nr.13409044

Inhalt/Kritik

Inhaltsverzeichnis
Part I. Motivation: On the Quaternions H. 1. Introduction of Part I. 2. On the Quaternions H. 3. Spectral Analysis on H Under (C2; Ï). 4. 4. On Noncommutative Field H Under (C2; Ï). 5. Free-Probabilistic Data Induced by H. Part II. On the Classical Clifford Algebras. 6. Introduction of Part II. 7. Classical Clifford Algebras. 8. Free Probability on the Clifford-Group C*-Probability Space (MG ; T). 9. Free Probability on Certain Sub-Structures of (MG; T). Part III. The Clifford Group G and the Semicircular Law. 10. Introduction of Part III. 11. On the Tensor Product C*-Probability C-Spaces (MG Ø A; T Ø â´). 12. Deformed Semicircular Laws on (MG Ø A; T Ø â´). 13. Applications. Part IV. Representations of the Clifford Algebra C. 14. Introduction of Part IV. 15. The Clifford Algebra C Embedded in the CG C*-Algebra MG. 16. On the R-Banach *-Algebra C. 17. R-Adjointable-Operator-Theoretic Properties on C. 18. Discussions.mehr

Autor

Ilwoo Cho is currently a professor at St. Ambrose University, Iowa. Dr Cho earned his PhD in Mathematics from the University of Iowa in 2005 and his master's degree from Sungkyunkwan University in 1999. Dr Cho's research interests include free probability, operator algebra and theory, combinatorics, and groupoid dynamical systems.