  In this paper, we propose two novel parallel hybrid methods for finding a
common element of the set of solutions of a finite family of generalized
equilibrium problems for monotone bifunctions $\left\{f_i\right\}_{i=1}^N$ and
$\alpha$ - inverse strongly monotone operators $\left\{A_i\right\}_{i=1}^N$ and
the set of common fixed points of a finite family of (asymptotically) $\kappa$-
strictly pseudocontractive mappings $\left\{S_j\right\}_{j=1}^M$ in Hilbert
spaces. The strong convergence theorems are established under the standard
assumptions imposed on equilibrium bifunctions and operators. A numerical
example is presented to illustrate the efficiency of the proposed parallel
methods.
