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|On cofinitely weak supplemented modules
|For a locally noetherian module, we prove some conditions equivalent to being cofinitely weak supplemented. Every semilocal module is cofinitely weak supplemented. For a module M with small radical, it is shown that M is weakly supplemented if and only if every cyclic submodule has a weak supplement. A commutative domain R is h-semilocal if and only if every torsion R-module is cofinitely weak supplemented.
|Appears in Collections:
|WoS İndeksli Yayınlar Koleksiyonu / WoS Indexed Publications Collection
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