Some conditions on Douglas algebras that imply the invariance of the minimal envelope map
Carroll Guillory
Abstract
We give several conditions on certain families of Douglas algebras that imply that the minimal envelope of the given algebra is the algebra itself. We also prove that the minimal envelope of the intersection of two Douglas algebras is the intersection of their minimal envelope.
Create a lesson
Related papers
Selfless Reduced Crossed Product C*-Algebras Arising from Almost Periodic Actions
Syuichi Ohshima
A Centroid Framework for Operator-Valued Haagerup Inequalities
Patrick Oliveira Santos
Weak Factorization and Product Systems Over Groupoids
Jon Bannon, Alina Vdovina
Representation stability for compact and discrete quantum groups
Michael Brannan, Junichiro Matsuda, Erik Séguin
Warped cones associated to isometric free actions do not have geometric property (T)
Ryo Toyota
Non-Subhomogeneity of Minimal Operator Systems over Positive Semidefinite and Lorentz Cones
Tim Netzer