Weakly Nearly Quasi Prime Submodules

Main Article Content

Hero Jumaa Hassan
Haibat K. Mohammad Ali

Abstract

In this paper, all rings are commutative with identity, and all R-modules are unitary Left R-modules. We introduce the concept WNQP submodule as new generalizations of weakly quasi prime submodule and give basic properties, examples and  characterizations of this concept.

Downloads

Download data is not yet available.

Article Details

Section

Articles

How to Cite

Weakly Nearly Quasi Prime Submodules. (2022). Tikrit Journal of Pure Science, 27(4), 95-99. https://doi.org/10.25130/tjps.v27i4.41

References

[1] Barbooty, W. K., (2013), “Weakly Quasi Prime Modules and Weakly Quasi Prime Submodules”, M. Sc. Thesis, University of Tikrit.

[2] Behboody, M.and Kooli, H., (2004), “Weakly Prime Module”, Vietnam Journal of Math., Vol. (32), No. (2), pp. (185-195).

[3] Haibat, K. M. and Mahmod, S. J., (2020), “WAPP-Quasi Prime Submodule and Some Related concepts” , Ibn Al- Haitham Journal for Pure and APP,Sci. 34(2),pp. (56-69).

[4] Haibat, K. M. and Radeef, S. A., (2020), “WPQ-2-Absorbing Submodules and Related concepts”, Journal of Al-Qadsiyah for Computer Sci., and Math. 12 (2), pp. (87-96).

[5] Payman, M. H., (2005), “Hollow Modules and Semi hollow Modules”, M. Sc. Thesis, university of Baghdad.

[6] Goodearl, K. R., (1976), “Ring Theory, Non Singular Rings and Modules”, Marcell Dekker, New Yourk.

[7] Kasch, F., (1982), “Modules and rings”, Academic press, London.

[8] Dung, N. V., Huynh, D. V., Simth, P. I. and Wishbauer, R., (1994), “Extending Modules”, Pitman Research Notes in Math. Sci., Longman.

[9] Anderson, F. W. and Fuller, K. F., (1992), “Rings and Categories of Modules”, Springer Verlag New Yourk

Similar Articles

You may also start an advanced similarity search for this article.

Most read articles by the same author(s)