@article{Yousefian Darani_Motmaen_2013, title={Zariski topology on the spectrum of graded classical prime submodules}, volume={14}, url={https://polipapers.upv.es/index.php/AGT/article/view/1586}, DOI={10.4995/agt.2013.1586}, abstractNote={Let $R$ be a $G$-graded commutative ring with identity and let $M$ be a graded $R$-module. A proper graded submodule $N$ of $M$ is called graded classical prime if for every $a, b\in h(R)$, $m\in h(M)$, whenever $abm\in N$, then either $am\in N$ or $bm\in N$. The spectrum of graded classical prime submodules of $M$ is denoted by $Cl.Spec_g(M)$. We topologize $Cl.Spec_g(M)$ with the quasi-Zariski topology, which is analogous to that for $Spec_g(R)$.}, number={2}, journal={Applied General Topology}, author={Yousefian Darani, Ahmad and Motmaen, Shahram}, year={2013}, month={Jul.}, pages={159–169} }