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Let H be a real Hilbert space, and let C be a nonempty closed convex subset of H. Let α>0Open image in new window, and let A be an α-inverse strongly-monotone mapping of C into H. Let T be a generalized hybrid mapping of C into H. Let B and W be maximal monotone operators on H such that the domains of B and W are included in C. Let 0<k<1Open image in new window, and let g be a k-contraction of H into itself. Let V be a γ¯Open image in new window-strongly monotone and L-Lipschitzian continuous operator with γ¯>0Open image in new window and L>0Open image in new window. Take μ,γ∈ROpen image in new window as follows:

Iterative common solutions for monotone inclusion problems, fixed point problems and equilibrium problems