A copy of this work was available on the public web and has been preserved in the Wayback Machine. The capture dates from 2018; you can also visit the original URL.
The file type is `application/pdf`

.

##
###
Multiplication Rings as Rings in Which Ideals with Prime Radical are Primary

1965
*
Transactions of the American Mathematical Society
*

A commutative ring R is called an AM-ring (for allgemeine multiplikationsring) if whenever A and B are ideals of R with A properly contained in B, then there is an ideal C of R such that A = BC. An AM-ring R in which is called a multiplication ring. Krull introduced the notion of a multiplication ring in [11], [13]. Akizuki is responsible for the more general concept of an AM-ring in [l], but Mori has developed most of the structure theory for such rings in [14], [15], [16], [17], and [18]. An

doi:10.2307/1993985
fatcat:eudliutf5neg3plyxkd3jzn77i