Title of article
Block methods for a convex feasibility problem in a Banach space
Author/Authors
Zhang ، Mingliang - Henan University , Agarwal ، Ravi P. - Texas A M University
Pages
12
From page
4897
To page
4908
Abstract
In this paper, a convex feasibility problem is investigated based on a block method. Strong conver-gence theorems for common solutions of equilibrium problems and generalized asymptotically quasi-φ-nonexpansive mappings are established in a strictly convex and uniformly smooth Banach space which also has the Kadec-Klee property. The results obtained in this paper unify and improve many corresponding results announced recently.
Keywords
Banach space , block method , equilibrium problem , convex feasibility problem , variational inequality
Journal title
Journal of Nonlinear Science and Applications
Serial Year
2016
Journal title
Journal of Nonlinear Science and Applications
Record number
2476122
Link To Document