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机构地区:[1]Research Center of Nonlinear Science and School of Mathematics and Computer,Wuhan Textile University [2]Department of Mathematical Sciences, The University of Memphis
出 处:《Acta Mathematica Scientia》2018年第6期1912-1920,共9页数学物理学报(B辑英文版)
基 金:supported in part by the NSFC(11671314);the Foundation of Hubei Provincial Department of Education(Q20161602);supported in part by the NSF-DMS(1200370);the NSFC(11628102)
摘 要:In this article, we study the preservation properties of (Silov) boundary of mul-tiplieative subgroups in C(X) spaces for non-surjective norm-preserving multiplieative maps.We also show a sufficient condition for surjective maps between groups of positive continuousfunctions to be a composition operator.In this article, we study the preservation properties of (Silov) boundary of mul-tiplieative subgroups in C(X) spaces for non-surjective norm-preserving multiplieative maps.We also show a sufficient condition for surjective maps between groups of positive continuousfunctions to be a composition operator.
关 键 词:Banach-Stone theorem Silov boundary composition operator
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