Commun. Korean Math. Soc. 2004; 19(2): 321-328
Printed June 1, 2004
Copyright © The Korean Mathematical Society.
Jung Im Kang, Yeol Je Cho, Haiyun Zhou
Gyeongsang National University, Gyeongsang National University, Shijiazhuang Mechanical Engineering College
In this paper, we will prove the following: Let $D$ be a nonempty subset of a normed linear space $X$ and $T:D\rightarrow X$ be a nonexpansive mapping. Let $\{x_n\}$ be a sequence in $D$ and $\{t_n\}$, $\{s_n\}$ be real sequences such that \roster \item"{(i)}" $0\le t_n\le t
Keywords: nonexpansive mapping, Ishikawa iterative sequence, st-rong and weak convergence theorems
MSC numbers: Primary 47H17; Secondary 47H05, 47H10
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