Strong Convergence Result of Split Feasibility Problems in Banach Spaces
Abstract
The purpose of this paper is to introduce and study an iterative scheme for
solving the split feasibility problems in the setting of $p$-uniformly convex and uniformly smooth Banach spaces.
Under suitable conditions a strong convergence theorem is established. The main result presented
in this paper extends some recent results done by Jitsupa Deepho and Poom Kumam [Jitsupa Deepho and Poom Kumam, A Modified Halpern’s Iterative Scheme for Solving Split Feasibility Problems, Abstract and Applied Analysis, Volume 2012, Article ID 876069, 8 pages] and some others.
solving the split feasibility problems in the setting of $p$-uniformly convex and uniformly smooth Banach spaces.
Under suitable conditions a strong convergence theorem is established. The main result presented
in this paper extends some recent results done by Jitsupa Deepho and Poom Kumam [Jitsupa Deepho and Poom Kumam, A Modified Halpern’s Iterative Scheme for Solving Split Feasibility Problems, Abstract and Applied Analysis, Volume 2012, Article ID 876069, 8 pages] and some others.
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