Persistence approximation property for quantitative K-theory of filtered Lp operator algebras
Dapeng Zhou ܴ  (Shanghai University of International Business and Economics)
15:00-16:00, November 29, 2024   Science Building A503
Abstract:
Quantitative K-theory is a refinement of ordinary operator K-theory. It was developed by Guoliang Yu in his work on the Novikov conjecture for groups with finite asymptotic dimension, and has been studied systematically by Oyono-Oyono and Yu. To explore a way of approximating K-theory with quantitative K-theory, Oyono-Oyono and Yu studied the persistence approximation property for quantitative K-theory of filtered C*-algebras. In this talk, we extend these methods and results to Lp operator algebras. This is a joint work with Hang Wang, Yanru Wang and Jianguo Zhang.
About the speaker:
ܴϺ⾭óѧʦоΪǽ, ӴKԼָ۵Ӧá J. Noncommut. Geom., Science China-Math ־ƪ¡
Attachments: