Theory of Operator Algebras, III
Operator algebras are a central field in modern mathematics, with profound connections to various mathematical disciplines and theoretical physics. In this semester, we will continuously introduce Takesaki's book ``Theory of Operator Algebras I, II, III" following the contents in last semester.
Lecturer
Date
9th September ~ 9th December, 2026
Location
| Weekday | Time | Venue | Online | ID | Password |
|---|---|---|---|---|---|
| Wednesday | 13:30 - 15:05 | A3-4-301 | ZOOM 05 | 293 812 9202 | BIMSA |
| Friday | 09:50 - 11:25 | A3-4-301 | ZOOM 05 | 293 812 9202 | BIMSA |
Prerequisite
Functional analysis
Syllabus
1.Modular Automorphism Groups
2.Non-Commutative Integration
3.Crossed Products and Duality
4.Abelian Automorphism Group
5.Structure of a von Neumann Algebra of Type III
6.Ergodic Transformation Groups and the Associated von Neumann Algebras
7.Approximately Finite Dimensional von Neumann Algebras
2.Non-Commutative Integration
3.Crossed Products and Duality
4.Abelian Automorphism Group
5.Structure of a von Neumann Algebra of Type III
6.Ergodic Transformation Groups and the Associated von Neumann Algebras
7.Approximately Finite Dimensional von Neumann Algebras
Reference
[1] M. Takesaki, Theory of Operator Algebras I, II, III
Audience
Graduate
, Postdoc
, Researcher
Video Public
Yes
Notes Public
No
Language
Chinese