Özet
In this paper, first we give the definition of F-copartial morphisms with an additive exact substructure F of an exact structure E in an additive category A. Then, we study many properties of F-copartial morphisms. Moreover, we define F-copartial morphisms with a pure-exact structure F and with a finite pure-exact structure F in the category of modules over a ring and call them copartial morphisms and finitely copartial morphisms, respectively. We also investigate the relations between them and give the new characterizations of finitely (singly) pure-projective modules, flat modules and finitely (singly) projective modules with copartial morphisms and finitely copartial morphisms. Finally, we define μ-partial morphisms for a defining matrix μ and give a new characterization of semi-compact modules with μ-partial morphisms.
| Orijinal dil | İngilizce |
|---|---|
| Makale numarası | 32 |
| Dergi | Bulletin of the Malaysian Mathematical Sciences Society |
| Hacim | 46 |
| Basın numarası | 1 |
| DOI'lar | |
| Yayın durumu | Yayınlandı - Oca 2023 |
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