A commutative Bezout domain in which every maximal ideal is principal is an elementary divisor ring
Rings and Algebras
2012-10-31 v1 Commutative Algebra
Abstract
In this article we revisit a problem regarding Bezout domains, namely, whether every Bezout domain is an elementary divisor domain. We prove that a Bezout domain in which every maximal ideal is principal is an elementary divisor ring
Cite
@article{arxiv.1210.8104,
title = {A commutative Bezout domain in which every maximal ideal is principal is an elementary divisor ring},
author = {Bogdan Zabavsky},
journal= {arXiv preprint arXiv:1210.8104},
year = {2012}
}