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Let G be a group and R be a G −graded commutative ring, i.e.,  R = g ∈ G ⊕    and    ℎ  ⊆  ℎ  for all , ℎ ∈ . For  ⊆ , let () denote the set of all -prime ideals of (, ) containing . Also, let  denote the set of all graded prime ideals of (, ) and ℳ denote the set of all graded maximal ideals of (, ). Then Ƒ { − ():  ⊆ } is a topological space G − spec(R) on . In this paper, we give an additional topological properties of G − spec(R).

An Additional Properties of the Graded Prime Spectrum of (R, G)