Abstract
Abstract Let G be a group with identity e and let R be a G-graded ring. A proper graded ideal P of R is called a graded primary ideal if whenever rgsh∈P, we have rg∈ P or sh∈ Gr(P), where rg,sg∈ h(R). The graded primary spectrum p.Specg (R) is defined to be the set of all graded primary ideals of R.In this paper, we define a topology on p.Specg (R), called Zariski topology, which is analogous to that for Specg (R), and investigate several properties of the topology.
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