  Let $C$ be a nonempty closed and convex subset of a uniformly smooth and
uniformly convex real Banach space $E$ with dual space $E^*$. We present a
novel hybrid method for finding a common solution of a family of equilibrium
problems, a common solution of a family of variational inequality problems and
a common element of fixed points of a family of a general class of nonlinear
nonexpansive maps. The sequence of this new method is proved to converge
strongly to a common element of the families. Our theorem and its applications
complement, generalize, and extend various results in literature.
