Convergence theorems for equilibrium problem, variational inequality problem and countably infinite relatively quasi-nonexpansive mappings

In this paper, we introduce an iterative process which converges strongly to a common element of set of common fixed points of countably infinite family of closed relatively quasi- nonexpansive mappings, the solution set of generalized equilibrium problem and the solution set of the variational ineq...

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Vydáno v:	Applied mathematics and computation Ročník 216; číslo 12; s. 3439 - 3449
Hlavní autoři:	Zegeye, Habtu, Ofoedu, Eric U., Shahzad, Naseer
Médium:	Journal Article
Jazyk:	angličtina
Vydáno:	Amsterdam Elsevier Inc 15.08.2010 Elsevier
Témata:	[formula omitted]-inverse strongly monotone mappings Banach space Calculus of variations and optimal control Computation Convergence Equilibrium problem Exact sciences and technology Functional analysis Global analysis, analysis on manifolds Inequalities Iterative methods Mapping Mathematical analysis Mathematical models Mathematics Monotone mappings Numerical analysis Numerical analysis in abstract spaces Numerical analysis. Scientific computation Sciences and techniques of general use Strong convergence Strongly monotone mappings Theorems Topology. Manifolds and cell complexes. Global analysis and analysis on manifolds Variational inequality problems γ -inverse strongly monotone mappings Strongly monotone mappings Monotone mappings Strong convergence Variational inequality problems Equilibrium problem Iterative process γ-inverse strongly monotone mappings Banach space Inverse problem Variational problem Numerical analysis Fix point Variational inequality Applied mathematics
ISSN:	0096-3003, 1873-5649
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