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ISHIKAWA ITERATIVE PROCESS IN UNIFORMLY SMOOTH BANACH SPACES

ISHIKAWA ITERATIVE PROCESS IN UNIFORMLY SMOOTH BANACH SPACES
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摘要 Let E be a uniformly smooth Banach space, K be a nonempty closed convex subset of E, and suppose: T: K --> K is a continuous Phi-strongly pseudocontractive operator with a bounded range. Using a new analytical method, under general cases, the Ishikawa iterative process {x(n)} converges strongly to the unique fixed point x* of the operator T were proved. The paper generalizes and extends a lot of recent corresponding results. Let E be a uniformly smooth Banach space, K be a nonempty closed convex subset of E, and suppose: T: K --> K is a continuous Phi-strongly pseudocontractive operator with a bounded range. Using a new analytical method, under general cases, the Ishikawa iterative process {x(n)} converges strongly to the unique fixed point x* of the operator T were proved. The paper generalizes and extends a lot of recent corresponding results.
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2001年第11期1306-1310,共5页 应用数学和力学(英文版)
基金 theNationalNaturalScienceFoundationofChina ( 1 980 1 0 1 7)
关键词 Ishikawa iterative process Phi-stongly pseudocontractive operators uniformly smooth Banach spaces Ishikawa iterative process Phi-stongly pseudocontractive operators uniformly smooth Banach spaces
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  • 1Liu L S,J Math Anal Appl,1995年,194卷,114页
  • 2Weng X L,Proc Amer Math Soc,1991年,113期,727页

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