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作 者:Xiao Yong XI1,2,Yong Ming LI3 1.College of Mathematics and Information Science,Shaanxi Normal University,Shaanxi 710062,P.R.China 2.College of Mathematics Science,Xuzhou Normal University,Jiangsu 221009,P.R.China 3.College of Computer Science,Shaanxi Normal University,Shaanxi 710062,P.R.China
出 处:《Journal of Mathematical Research and Exposition》2011年第1期187-190,共4页数学研究与评论(英文版)
基 金:Supported by the National Natural Science Foundation of China (Grant No.10571112);the National Key Project of Fundamental Research (Grant No.2002CB312200)
摘 要:It is discussed in this paper that under what conditions, for a continuous domain L, there is a Scott continuous self-mapping f : L → L such that the set of fixed points fix(f) is not continuous in the ordering induced by L. For any algebraic domain L with a countable base and a smallest element, the problem presented by Huth is partially solved. Also, an example is given and shows that there is a bounded complete domain L such that for any Scott continuous stable self-mapping f, fix(f) is not the retract of L.It is discussed in this paper that under what conditions, for a continuous domain L, there is a Scott continuous self-mapping f : L → L such that the set of fixed points fix(f) is not continuous in the ordering induced by L. For any algebraic domain L with a countable base and a smallest element, the problem presented by Huth is partially solved. Also, an example is given and shows that there is a bounded complete domain L such that for any Scott continuous stable self-mapping f, fix(f) is not the retract of L.
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