Existence of Coefficient Fields in Quasi-Local Rings
type: CreativeWork
description: In the study of local algebra many results concerning coefficient fields in local rings have been discovered. The concept of a local ring was first introduced by Krull, who defined a local ring as a commutative ring R in which every ideal has a finite basis and in which the set M of all non-units is an ideal, necessarily maximal, (1, p. Sb)•
abstract: In the study of local algebra many results concerning coefficient fields in local rings have been discovered. The concept of a local ring was first introduced by Krull, who defined a local ring as a commutative ring R in which every ideal has a finite basis and in which the set M of all non-units is an ideal, necessarily maximal, (1, p. Sb)•
author: Raymer, Judith Kathryn
language: en_US
date published: 1965
date modified: 2026-07-24T01:51:41Z
provider: Creighton University
publisher: Networked Digital Library of Theses and Dissertations
type: WebPage
source organization: Creighton University

PropertyValue
property ID: Handle
value: http://hdl.handle.net/10504/109643