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20142021
most citedOn Connes amenability of upper triangular matrix algebras

3 citations · 7 across the 16 of their papers we have counts for

collaborators

17 papers

math.RA2021

Prime and Primitive Ideals of Ultragraph Leavitt Path Algebras

A. Pourabbas, M. Imanfar, H. Larki

Let be an ultragraph and let be a field. We describe prime and primitive ideals in the ultragraph Leavitt path algebra . We identify the graded pr…

math.FA2019

A note on left -biflat Banach algebras

A. Sahami, M. Rostami, A. Pourabbas

In this paper, we study the notion of -biflatness for some Banach algebras, where is a non-zero multiplicative linear functional. We show that the Segal algebra is le…

math.FA2018

Strong pseudo-Connes amenability of dual Banach algebras

S. F. Shariati, A. Pourabbas, A. Sahami

In this paper, we introduce the new notion of strong pseudo-Connes amenability for dual Banach algebras. We study the relation between this new notion to the various notions of Con…

math.FA2018

On approximate Connes-biprojectivity of dual Banach algebras

S. F. Shariati, A. Pourabbas, A. Sahami

In this paper, we introduce a notion of approximate Connes-biprojectivity for dual Banach algebras. We study the relation between approximate Connes-biprojectivity, Johnson pseudo-…

math.FA2018

Johnson pseudo-contractibility and pseudo-amenability of -Lau product of Banach algebras

M. Askari-Sayah, A. Pourabbas, A. Sahami

Given Banach algebras and with . We shall study the Johnson pseudo-contractibility and pseudo-amenability of -Lau product . We show that…

math.FA2018★ 3 cited

On Connes amenability of upper triangular matrix algebras

S. F. Shariati, A. Pourabbas, A. Sahami

In this paper, we study the notion of Connes amenability for a class of -upper triangular matrix algebra , where is a dual Banach algeb…