strong convergence of a hybrid iteration scheme for equilibrium problems, variational inequality problems and common fixed point problems, of quasi-?-asymptotically nonexpansive mappings in banach spaces英文论文.pdfVIP
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strong convergence of a hybrid iteration scheme for equilibrium problems, variational inequality problems and common fixed point problems, of quasi-?-asymptotically nonexpansive mappings in banach spaces英文论文
Hindawi Publishing Corporation Journal of Applied Mathematics Volume 2012, Article ID 516897, 19 pages doi:10.1155/2012/516897 Research Article Strong Convergence of a Hybrid Iteration Scheme for Equilibrium Problems, Variational Inequality Problems and Common Fixed Point Problems, of Quasi-φ-Asymptotically Nonexpansive Mappings in Banach Spaces Jing Zhao1, 2 1 College of Science, Civil Aviation University of China, Tianjin 300300, China 2 Tianjin Key Laboratory for Advanced Signal Processing, Civil Aviation University of China, Tianjin 300300, China Correspondence should be addressed to Jing Zhao, zhaojing200103@163.com Received 3 April 2012; Accepted 5 June 2012 Academic Editor: Hong-Kun Xu Copyright q 2012 Jing Zhao. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. We introduce an iterative algorithm for finding a common element of the set of common fixed points of a finite family of closed quasi-φ-asymptotically nonexpansive mappings, the set of solutions of an equilibrium problem, and the set of solutions of the variational inequality problem for a γ -inverse strongly monotone mapping in Banach spaces. Then we study the strong convergence of the algorithm. Our results improve and extend the corresponding results announced by many others. 1. Introduction and Preliminary ∗ ∗ Let E be a Banach space with the dual E . A mapping A : D A ⊂ E → E is said to be monotone if, for each x, y ∈ D A, the following inequality holds: Ax − Ay, x − y ≥ 0.
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