[PDF][PDF] On generalizations of prime submodules
M Ebrahimpour, R Nekooei - 2013 - sid.ir
Let R be a commutative ring with identity and M be a unitary R-module. Let ϕ: S (M)→ S
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
[PDF][PDF] ON GENERALIZATIONS OF PRIME SUBMODULES
M EBRAHIMPOUR, R NEKOOEI - Bulletin of the Iranian Mathematical …, 2013 - Citeseer
Let R be a commutative ring with identity and M be a unitary R-module. Let ϕ: S (M)→ S
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
[PDF][PDF] ON GENERALIZATIONS OF PRIME SUBMODULES
M EBRAHIMPOUR, R NEKOOEI - Bulletin of the Iranian Mathematical Society, 2013 - sid.ir
Let R be a commutative ring with identity and M be a unitary R-module. Let ϕ: S (M)→ S
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
[PDF][PDF] ON GENERALIZATIONS OF PRIME SUBMODULES
M EBRAHIMPOUR, R NEKOOEI - Bulletin of the Iranian …, 2013 - scholar.archive.org
Let R be a commutative ring with identity and M be a unitary R-module. Let ϕ: S (M)→ S
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
(M)∪{∅} be a function, where S (M) is the set of submodules of M. Suppose n≥ 2 is a …
[PDF][PDF] On Generalization of prime submodules
M Ebrahimpour, R Nekooei - Bulletin of the Iranian …, 2013 - bims.iranjournals.ir
Let R be a commutative ring with identity and M be a unitary R-module. Let: S (M)−! S (M)[{;}
be a function, where S (M) is the set of submodules ofM. Suppose n 2 is a positive integer. A …
be a function, where S (M) is the set of submodules ofM. Suppose n 2 is a positive integer. A …
ON GENERALIZATIONS OF PRIME SUBMODULES.
M EBRAHIMPOUR, R NEKOOEI - Bulletin of the Iranian …, 2013 - search.ebscohost.com
Let R be a commutative ring with identity and M be a unitary R-module. Let ø: S (M)→ S
(M)∪{θ} be a function, where S (M) is the set of submodules of M. Suppose n⩾ 2 is a …
(M)∪{θ} be a function, where S (M) is the set of submodules of M. Suppose n⩾ 2 is a …
[引用][C] On Generalization of prime submodules
M Ebrahimpour, R Nekooei - Bulletin of the Iranian …, 2013 - bims.iranjournals.ir
Let R be a commutative ring with identity and M be a unitary R-module. Let: S (M)−! S (M)[{;}
be a function, where S (M) is the set of submodules ofM. Suppose n 2 is a positive integer. A …
be a function, where S (M) is the set of submodules ofM. Suppose n 2 is a positive integer. A …