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In this paper, a countable family of hemi-relatively nonexpansive mappings, a system of mixed equilibrium problems and a system of mixed variational inequalities of Browder type are considered based on a shrinking projection method. Strong convergence of iterative sequences is obtained in a strictly convex and uniformly smooth Banach space. As an application, the problem of finding zeros of maximal monotone operators is studied.
How to Cite this Article:
Zi-Ming Wang, Xiaomei Zhang, Shrinking projection methods for systems of mixed variational inequalities of Browder type, systems of mixed equilibrium problems and fixed point problems, Journal of Nonlinear Functional Analysis 2014 (2014), Article ID 15.