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環의 眞인 素이데알 全體의 集合에 導入된 位相空間에 關하여
洪元錫 釜山工業大學校 1969 論文集 Vol.8 No.-
The set of all primitive ideals of a non-commutative ring can be topologized be the closure operator and this topological space is called the structure space of the ring. The properties of this space were discussed by Nathan Jacobson in "Structure of ring" pp. 203~209. In this paper, we show that the set of all proper prime ideals of a non-commutative ring can be topologized by the closure operator, and this topological space has the similar properties with the above one.