Opening book details…
Can I read Jordan, real, and Lie structures in operator algebras on EtoBox?
Jordan, real, and Lie structures in operator algebras by Shavkat Ayupov, Abdugafur Rakhimov, Shukhrat Usmanov (auth.) is a mathematics available to read on EtoBox.
What is Jordan, real, and Lie structures in operator algebras about?
This book develops a new approach to the study of infinite-dimensional Jordan and Lie algebras and real associative *-algebras of operators on a Hilbert space. All these algebras are canonically generated by involutive antiautomorphisms of von Neumann algebras. The first purpose of the book is to study the deep structure theory for Jordan operator algebras similar to (complex) von Neumann algebras theory, such as type classification, traces, conjugacy of automorphisms and antiautomorphisms, inje
Who reads Jordan, real, and Lie structures in operator algebras?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Shavkat Ayupov, Abdugafur Rakhimov, Shukhrat Usmanov (auth.)
- Publisher
- Springer Netherlands : Imprint : Springer
- Published
- 1997
- Language
- EN
- ISBN
- 9780792346845
- Category
- mathematics
- Subjects
- Mathematics, Stem
- Updated
- 2026-03-25
More by Shavkat Ayupov, Abdugafur Rakhimov, Shukhrat Usmanov (auth.)
Browse all works by Shavkat Ayupov, Abdugafur Rakhimov, Shukhrat Usmanov (auth.)
Similar books
- Operator Theory, Operator Algebras, and Matrix Theory — Carlos André, M. Amélia Bastos, Alexei Yu. Karlovich, Bernd Silbermann, Ion Zaballa (2018)
- Geometry of State Spaces of Operator Algebras — Erik M. Alfsen, Frederic W. Shultz (auth.) (2003)
- Functional Analysis and Operator Algebras — Kenneth R. Davidson (2025)
- Modular Theory in Operator Algebras: Second Edition — Strătilă, Şerban Valentin (2020)
- Jordan Algebras in Analysis, Operator Theory, and Quantum Mechanics — Harald Upmeier; Conference Board of the Mathematical Sciences (1987)
- Symmetric Banach Manifolds and Jordan C*-Algebras — Harald Upmeier (1985)
