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BEST APPROXIMATION THEOREM FOR SET-VALUED MAPPINGSWITHOUT CONVEX VELUES AND CONTINUITY
作者姓名:丁协平  何诣然
作者单位:Project supported by the Natural Science Foundation of Sichuan Education Committee,P. R.China1 Sichuan Normal University. ChenHdu 610066. P. R. China
摘    要:I.Introduction'In1969,KyFanlIprovedthefollowingwell-knownresultsonbestapproximation.Theorem1.1LetXbeanonemptycompactconvexsubsetofalocallyconvextopologicalvectorspaceEandf:X~Ebeacontinuousmapping.TheneitherfhasafixedpointinX,orthereexistapointyo6XandacontinuousseminormponEsucllthat0
收稿时间:30 January 1997

Best approximation theorem for set-valued mappings without convex velues and continuity
Ding Xieping,He Yiran.BEST APPROXIMATION THEOREM FOR SET-VALUED MAPPINGSWITHOUT CONVEX VELUES AND CONTINUITY[J].Applied Mathematics and Mechanics(English Edition),1998,19(9):831-836.
Authors:Ding Xieping  He Yiran
Institution:(1) Sichuan Normal University, 610066 Chengdu, P. R. China
Abstract:In this paper, a new concept of weakly ,convex graph for set-valued mappings is introduced and studied. By using the concept , some new coincidence, the bestapproximation and fixed point-theorems are obtained.
Keywords:best approximation  coincidence  fixed point  topological vectorspace
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