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- And when these conditions hold, <math>A</math> is called a regular local ring. ...aper of Auslander and Buchsbaum published in 1959, it was shown that every regular local ring is a [[unique factorization domain]].1 KB (191 words) - 00:03, 21 February 2010
- #REDIRECT [[Regular local ring]]32 bytes (4 words) - 12:52, 4 December 2007
- 181 bytes (27 words) - 11:22, 4 September 2009
- 12 bytes (1 word) - 18:18, 23 December 2007
- Auto-populated based on [[Special:WhatLinksHere/Regular local ring]]. Needs checking by a human.458 bytes (60 words) - 19:58, 11 January 2010
Page text matches
- And when these conditions hold, <math>A</math> is called a regular local ring. ...aper of Auslander and Buchsbaum published in 1959, it was shown that every regular local ring is a [[unique factorization domain]].1 KB (191 words) - 00:03, 21 February 2010
- ...at the [[localisation]] at every [[prime ideal]] is a [[Regular Local Ring|regular local ring]]: that is, every such localization has the property that the minimal numbe970 bytes (142 words) - 00:04, 21 February 2010
- ...tive Noetherian ring, such that the localization at every prime ideal is a regular local ring.138 bytes (19 words) - 11:23, 4 September 2009
- #REDIRECT [[Regular local ring]]32 bytes (4 words) - 12:52, 4 December 2007
- {{r|Regular local ring}}458 bytes (60 words) - 19:58, 11 January 2010
- Auto-populated based on [[Special:WhatLinksHere/Regular local ring]]. Needs checking by a human.458 bytes (60 words) - 19:58, 11 January 2010
- {{r|Regular local ring}}871 bytes (140 words) - 16:46, 30 October 2008