  In this paper, we introduce an iterative process which converges strongly to
a common element of sets of solutions of finite family of generalized
equilibrium problems, sets of fixed points of finite family of continuous
relatively nonexpansive mappings and sets of zeros of finite family of
$\gamma$-inverse strongly monotone mappings in Banach spaces. Our theorems
improve and generalize several results which are announced recently. Our
iteration process, method of proof and corollaries are of independent interest
