Strongly prime submodules

AR Naghipour - Communications in Algebra, 2009 - Taylor & Francis
Let R be a commutative ring with identity. For an R-module M, the notion of strongly prime
submodule of M is defined. It is shown that this notion of prime submodule inherits most of …

[PDF][PDF] STRONGLY PRIME SUBMODULES

AR NAGHIPOUR - arXiv preprint arXiv:0912.1757, 2009 - Citeseer
Let R be a commutative ring with identity. For an R-module M, the notion of strongly prime
submodule of M is defined. It is shown that this notion of prime submodule inherits most of …

Strongly Prime Submodules

AR Naghipour - arXiv, 2009 - dml.mathdoc.fr
Let $ R $ be a commutative ring with identity. For an $ R $-module $ M $, the notion of
strongly prime submodule of $ M $ is defined. It is shown that this notion of prime submodule …

Strongly Prime Submodules

AR Naghipour - arXiv e-prints, 2009 - ui.adsabs.harvard.edu
Let $ R $ be a commutative ring with identity. For an $ R $-module $ M $, the notion of
strongly prime submodule of $ M $ is defined. It is shown that this notion of prime submodule …

[引用][C] Strongly Prime Submodules

AR Naghipour - Communications in Algebra, 2009 - ingentaconnect.com
Let R be a commutative ring with identity. For an R-module M, the notion of strongly prime
submodule of M is defined. It is shown that this notion of prime submodule inherits most of …

Strongly Prime Submodules

AR Naghipour - arXiv preprint arXiv:0912.1757, 2009 - arxiv.org
Let $ R $ be a commutative ring with identity. For an $ R $-module $ M $, the notion of
strongly prime submodule of $ M $ is defined. It is shown that this notion of prime submodule …

[PDF][PDF] STRONGLY PRIME SUBMODULES

AR NAGHIPOUR - Citeseer
Let R be a commutative ring with identity. For an R-module M, the notion of strongly prime
submodule of M is defined. It is shown that this notion of prime submodule inherits most of …