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- W3003204758 abstract "An R-module M is called c-retractable if there exists a nonzero homomorphism from M to any of its nonzero complement submodules. In this paper, we provide some new results of c- retractable modules. It is shown that every projective module over a right SI-ring is c-retractable. A dual Baer c-retractable module is a direct sum of a Z2-torsion module and a module which is a direct sum of nonsingular uniform quasi-Baer modules whose endomorphism rings are semi- local quasi-Baer. Conditions are found under which, a c-retractable module is extending, quasi-continuous, quasi-injective and retractable. Also, it is shown that a locally noetherian c-retractable module is homo-related to a direct sum of uniform modules. Finally, rings over which every c-retractable is a C4-module are determined." @default.
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- W3003204758 date "2020-01-31" @default.
- W3003204758 modified "2023-09-26" @default.
- W3003204758 title "Some Results on C-retractable Modules" @default.
- W3003204758 doi "https://doi.org/10.29020/nybg.ejpam.v13i1.3588" @default.
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