On a characterization of perfect rings

N Ding, J Chen - Communications in Algebra, 1999 - Taylor & Francis
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Page 1 COMMUNICATIONS IN ALGEBRA, 27(2), 785-791 (1999) On a characterization of …

A characterization of left perfect rings

Y Zhou - Canadian Mathematical Bulletin, 1995 - cambridge.org
A CHARACTERIZATION OF LEFT PERFECT RINGS Page 1 Canad. Math. Bull. Vol. 38 (3),
1995 pp. 382-384 A CHARACTERIZATION OF LEFT PERFECT RINGS YIQIANG ZHOU …

On quasi-perfect rings

VP Camillo, W Xue - Communications in algebra, 1991 - Taylor & Francis
The pioneering work on perfect rings was clone by Bass [3] ard most of the principal
characterizations of lcft perfect rings are contained in [3, Theorem PI.(See Anderson and …

Characterizations of semiperfect and perfect rings

W Xue - Publicacions Matematiques, 1996 - JSTOR
We characterize semiperfect modules? semiperfect rings, and perfect rings using locally
projective covers and generalized locally projective covers, where locally projective …

On generalized perfect rings

A Amini, B Amini, M Ershad, H Sharif - Communications in Algebra …, 2007 - Taylor & Francis
Full article: On Generalized Perfect Rings Skip to Main Content Taylor and Francis Online
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Rings over which flat covers of finitely generated modules are projective

A Amini, M Ershad, H Sharif - Communications in Algebra, 2008 - Taylor & Francis
In Bican et al., it is proved that all modules over an arbitrary ring have flat covers. In this
article, we shall study rings over which flat covers of finitely generated modules are …

A characterization of semi-perfect rings and modules

G Azumaya - Ring Theory, 1993 - books.google.com
The notion of generalized projective covers Is Introduced to give a natural generalization of
a theorem of Bass on perfect rings. Moreover, In terms of this notion, some characterizations …

A Family of Examples of Generalized Perfect Rings

P Aydoğdu, D Herbera - Communications in Algebra, 2016 - Taylor & Francis
We construct a family of semiprimitive and non von Neumann regular rings satisfying that
any right or left module is isomorphic to a quotient of its flat cover (in the sense of Enochs) by …

𝑝. 𝑝. rings and finitely generated flat ideals

S Jøndrup - Proceedings of the American Mathematical Society, 1971 - ams.org
In this note all rings considered are associative with an identity element 1 and all modules
are unital left modules. It is shown that a commutative ring $ R $ has principal ideals …

[PDF][PDF] Rings over which every finitely generated flat ideal is projective

C Bakkari - International Journal of Algebra, 2009 - m-hikari.com
In this paper we introduce and investigate a class of those rings in which every finitely
generated flat ideal is projective. We establish the transfer of this notion to trivial ring …