1995
DOI: 10.1007/bf01876490
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Regular multiplication modules

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Cited by 11 publications
(20 citation statements)
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“…All rings are commutative with identity element and all modules are unitary left modules, unless otherwise stated . Following [1] a submoduleA of a module is called strongly pure if for each finite subset{a i } in A , (equivalently , for each a A) there exists ahomomorphism f : M A such that f(a i ) =a i , i . M is Z regular if for each a M ,f M* = Hom (M , R) such that a = f (a) a .…”
Section: Introductionmentioning
confidence: 99%
See 4 more Smart Citations
“…All rings are commutative with identity element and all modules are unitary left modules, unless otherwise stated . Following [1] a submoduleA of a module is called strongly pure if for each finite subset{a i } in A , (equivalently , for each a A) there exists ahomomorphism f : M A such that f(a i ) =a i , i . M is Z regular if for each a M ,f M* = Hom (M , R) such that a = f (a) a .…”
Section: Introductionmentioning
confidence: 99%
“…M is Z regular if for each a M ,f M* = Hom (M , R) such that a = f (a) a . Equivalently , each f.g. submodule of M is projective direct summand [1] . M is Fregular if eachsubmodule of M is pure .…”
Section: Introductionmentioning
confidence: 99%
See 3 more Smart Citations