Convergence Analysis of Hybrid Projection Method for Split Equilibrium Problems in Hilbert Spaces

Abstract

Convergence Analysis of Hybrid Projection Method for Split Equilibrium Problems in Hilbert Spaces This work is devoted to establish the strong convergence results of an iterative algorithm generated by the shrinking projection method in Hilbert spaces. The proposed approximation sequence is used to find a common element in the set of solutions of a finite family of split equilibrium problems and the set of common fixed points of a finite family of total asymptotically strict pseudo contractions in such setting.