شماره ركورد كنفرانس :
5263
عنوان مقاله :
ON MODULE CONNES AMENABILITY FOR MODULE EXTENSION OF DUAL BANACH ALGEBRAS
پديدآورندگان :
Tamimi Ebrahim e.tamimi@velayat.ac.ir Department of Mathematics, Faculty of Sciences, Velayat University, Shahid Moradi Highway., Iranshahr 9917638733, Iran.
كليدواژه :
module extension of Banach algebra , module φU , Connes amenable , bounded approximate identity
عنوان كنفرانس :
54 امين كنفرانس رياضي ايران
چكيده فارسي :
Let A be a dual Banach algebra with predual A∗ and U is a Banach algebra such that A is a Banach U-bimodule via compatible actions. Let Ω be a normal Banach A-bimodule with predual Ω∗. In this paper, we develop the notions of module Connes amenability for module (ψU , 0)-Connes amenability of module extension of Banach algebra A ⊕ Ω, where ψU is a bounded module algebraic homomorphism from A into itself.
