ON RINGS WHOSE SIMPLE MODULES ARE FLAT Page 1 Canad. Math. Bull. Vol. 37 (3),
1994 pp. 361-364 ON RINGS WHOSE SIMPLE MODULES ARE FLAT YASUYUKIHIRANO …

Let us first recall some definitions from [3]. A ring R is said to be a left-n-FGFP ring (right-n-
FGFP ring) if any τι-generated flat left (right) ii-module is projective. R is called an n-FGFP …

We show that ifRis a semiperfect ring with essential left socle andrl (K)= Kfor every small
right idealKofR, thenRis right continuous. Accordingly some well-known classes of rings …

We prove that for a ring $ R $, the following are equivalent:(i) Every right $ R $-module is a
direct sum of extending modules, and (ii) $ R $ has finite type and right colocal type (ie …

PROJECTIVITY AND FLATNESS OVER THE ENDOMORPHISM RING OF A FINITELY
GENERATED MODULE Page 1 IJMMS 2004:30, 1581–1588 PII. S0161171204310082 http://ijmms.hindawi.com …

In [9], the author extends the definition of lifting and supplemented modules to?-lifting and?-
supplemented by replacing" small submodule" with"?-small submodule" introduced by Zhou …

It is well known that a projective module M is⊕-supplemented if and only if M is semiperfect.
We show that a projective module M is⊕-cofinitely supplemented if and only if M is cofinitely …

Let R be a ring and M a right R-module. M is called⊕-cofinitely supplemented if every
submodule N of M with M/N finitely generated has a supplement that is a direct summand of …

Full article: Coherent rings and absolutely pure precovers Skip to Main Content Taylor and
Francis Online homepage Taylor and Francis Online homepage Log in | Register Cart 1.Home …

Let $ R $ be a ring and $ M $ a right $ R $-module. $ M $ is called $\oplus $-cofinitely
supplemented if every submodule $ N $ of $ M $ with $\frac {M}{N} $ finitely generated has a …