Finite generation in $C^\ast$ -algebras and Hilbert $C^\ast$ -modules

preprint2014arXivOpen access

We characterize $C^*$ -algebras and $C^*$ -modules such that every maximal right ideal (resp. right submodule) is algebraically finitely generated. In particular, $C^*$ -algebras satisfy the Dales--Żelazko conjecture.

Explore this paper’s authors, topics and related work.

Building this map preview

BZPEER is loading the nearby papers, people, topics and institutions for this page.

Write a reviewWrite

No reviews yet.

Add a commentWrite

No comments yet.

Finite generation in $C^\ast$ -algebras and Hilbert $C^\ast$ -modules

Abstract

Connections

Building this map preview

Reviews 0

Discussion 0

Finite generation in C∗C^\astC∗-algebras and Hilbert C∗C^\astC∗-modules

Abstract

Connections

Building this map preview

Reviews 0

Discussion 0

Finite generation in $C^\ast$ -algebras and Hilbert $C^\ast$ -modules