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作 者:LIU Zhi Bin
机构地区:[1]College of Mathematics and Physics, Zhejiang Normal University, Zhejiang 321004, China
出 处:《Journal of Mathematical Research and Exposition》2009年第1期106-112,共7页数学研究与评论(英文版)
基 金:Foundation item: the National Natural Science Foundation of China (No. 10471083); the Natural Science Foundation of Zhejiang Education Committee (No. 20060500).
摘 要:In this paper, we prove that (L^X,5) is T0,T1, T2, regular (T3), normal (T4) and completely regular spaces if and only if (R(L)^X, ω(δ)) is T0, T1, T2, regular (T3), normal (T4) and completely regular spaces, respectively, and (L^X,δ) is N-compact if and only if (R(L)^X, ω(δ)) is N-compact.In this paper, we prove that (L^X,5) is T0,T1, T2, regular (T3), normal (T4) and completely regular spaces if and only if (R(L)^X, ω(δ)) is T0, T1, T2, regular (T3), normal (T4) and completely regular spaces, respectively, and (L^X,δ) is N-compact if and only if (R(L)^X, ω(δ)) is N-compact.
关 键 词:Induced R(L)-fuzzy topological spaces SEPARATION N-compactness.
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