Abstract
We suggest and analyze a hybrid projected subgradient-proximal iterative scheme to approximate a common solution of a split equilibrium problem for pseudomonotone and monotone bifunctions and a hierarchical fixed point problem for nonexpansive and quasi-nonexpansive mappings. We prove that sequences generated by the proposed scheme converge weakly to a common solution of these problems. Further, we discuss some consequences of the main result and a numerical example for the proposed scheme.