When proper cyclics are homomorphic image of injectives

dc.contributor.author	Meriç ET
dc.date.accessioned	2023-03-02T11:25:19Z
dc.date.available	2023-03-02T11:25:19Z
dc.date.issued	2020
dc.identifier.uri	http://hdl.handle.net/20.500.12481/16220
dc.description.abstract	Quasi-Frobenius rings are precisely rings over which any right module is a homomorphic image of an injective module. We investigate the structure of rings whose proper cyclic right modules are homomorphic image of injectives. The class of such rings properly contains that of right self-injective rings. We obtain some structure theorems for rings satisfying the said property and apply them to the Artin algebra case: It follows that an Artin algebra with this property is Quasi-Frobenius. © 2020 Taylor & Francis Group, LLC.
dc.title	When proper cyclics are homomorphic image of injectives
dc.identifier.DOI-ID	10.1080/00927872.2020.1797067
dc.identifier.volume	49
dc.identifier.issue	1
dc.identifier.startpage	151
dc.identifier.endpage	161
dc.identifier.issn/e-issn	0092-7872

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