1 Ocak 2022 Dergi makalesi Açık Erişim

Durgun, Yilmaz

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    <subfield code="a">An R-module F is called closed (neat) projective if, for every closed (neat) submodule L of every R-module M, every homomorphism from F to M/L lifts to M. In this paper, we study closed (neat) projective modules. In particular, the structure of a ring over which every finitely generated (cyclic, injective) right R-module is closed (neat) projective is studied. Furthermore, the relationship among the proper classes which are induced by closed submodules, neat submodules, pure submodules and C-pure submodules are investigated.</subfield>
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