Let be a ring. A right -module is called SAS- -injective (where is any right -module) if every right -homomorphism from a semiartinian small right submodule of into extends to . A ring is called right SAS-injective if is SAS- -injective module. Right SAS-injective rings are studied in this paper. Many characterizations and properties of this type of rings are obtained.
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Chyad et al. (2024) studied this question.
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