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The Representive of Metric Projection on the Finite Codimension Subspace in Banach Space

The Representive of Metric Projection on the Finite Codimension Subspace in Banach Space
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摘要 In the paper we introduce the notions of the separation factor ~ and give a representive of metric projection on an n-codimension subspace (or an affine set) under certain conditions in Banach space. Further, we obtain the distance formula from any point x to a finite n-codimension subspace. Results extend and improve the corresponding results in Hilbert space. In the paper we introduce the notions of the separation factor ~ and give a representive of metric projection on an n-codimension subspace (or an affine set) under certain conditions in Banach space. Further, we obtain the distance formula from any point x to a finite n-codimension subspace. Results extend and improve the corresponding results in Hilbert space.
出处 《Communications in Mathematical Research》 CSCD 2015年第4期373-382,共10页 数学研究通讯(英文版)
基金 The NSF(11161039,11461056)of China
关键词 n-codimension separation factor k weakly completely separated n-codimension, separation factor k, weakly completely separated
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