SOME RESULTS ON GENERALIZATIONS OF INJECTIVE MODULES
REHAM ABDULLA ABD- ELHAMID GHANME;
Abstract
A module M is called A–injective module if every submodule X of A, any homomorphism φ: X → M can be extended to a homomorphism y :A→ M.
A module M is called injective module if M is A–injective for every module A.
A module M is quasi – in
A module M is called injective module if M is A–injective for every module A.
A module M is quasi – in
Other data
| Title | SOME RESULTS ON GENERALIZATIONS OF INJECTIVE MODULES | Other Titles | بعض النتائج على تعميمات التشكيلات الحاقنة | Authors | REHAM ABDULLA ABD- ELHAMID GHANME | Keywords | SOME RESULTS ON GENERALIZATIONS OF INJECTIVE MODULES | Issue Date | 2011 | Description | A module M is called A–injective module if every submodule X of A, any homomorphism φ: X → M can be extended to a homomorphism y :A→ M. A module M is called injective module if M is A–injective for every module A. A module M is quasi – in |
Attached Files
| File | Size | Format | |
|---|---|---|---|
| 103640p3141.pdf | 263.98 kB | Adobe PDF | View/Open |
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