  In this paper, we introduce an inertial Tseng's extragradient method for
solving multi-valued variational inequalits, in which only one projection is
needed at each iterate. We also obtain the strong convergence results of the
proposed algorithm, provided that the multi-valued mapping is continuous and
pseudomonotone with nonempty compact convex values. Moreover, numerical
simulation results illustrate the efficiency of our method when compared to
existing methods.
