Some ranks of modules over group rings

Please use this identifier to cite or link to this item: https://dspace.kmf.uz.ua/jspui/handle/123456789/1306

Title:	Some ranks of modules over group rings
Authors:	Victor Bovdi Leonid Kurdachenko Бовді Віктор Курдаченко Леонід Bódi Viktor
Keywords:	Dedekind domain;Prüfer domain;special rank;különleges rang
Issue Date:	15-Oct-2020
Publisher:	Taylor and Francis Ltd.
Type:	dc.type.researchArticle
Citation:	Victor Bovdi, Leonid Kurdachenko: Some ranks of modules over group rings. In Communications in Algebra. 2020. Volume 49., Issue 3. pp. 1225-1234.
Series/Report no.:	;Volume 49., Issue 3.
Abstract:	Abstract. A commutative ring R has finite rank r, if each ideal of R is generated at most by R elements. A commutative ring R has the r-generator property, if each finitely generated ideal of R can be generated by R elements. Such rings are closely related to Prüfer domains. In the present paper, we investigate some analogs of these concepts for modules over group rings.
Description:	https://www.ingentaconnect.com/content/tandf/lagb/2020/00000049/00000003/art00022
URI:	http://dspace.kmf.uz.ua:8080/jspui/handle/123456789/1306
ISSN:	0092-7872 (Print) 1532-4125 (Online)
metadata.dc.rights.uri:	http://creativecommons.org/licenses/by-nc-nd/3.0/us/
Appears in Collections:	Bódi Viktor

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