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The last fact can be used to study the existence of common solutions of equations.
In this paper, hybrid methods are investigated for treating common solutions of nonlinear problems.
Next, we give a results on common solutions of a family of equilibrium problems.
Strong convergence theorems for common solutions of the problems are established in infinite dimension Hilbert spaces.
Applications regarding the existence of common solutions of certain functional equations are also discussed.
In this paper, common solutions of equilibrium and fixed point problems are investigated.
Strong convergence theorems for common solutions of the two problems are established in the framework of reflexive Banach spaces.
As application, we also apply our results to find common solutions of variational inequalities and zeroes of maximal monotone operators.
Finally, as an application, the existence of common solutions of certain functional equations arising in dynamic programming is proved.
Strong convergence theorems for common solutions of two problems are established in the framework of Hilbert spaces.
Strong convergence theorems for common solutions of the two problems are obtained in the framework of real Hilbert spaces.
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