SOME ITERATIVE ALGORITHMS FOR SOLVING MIXED VARIATIONAL INEQUALITIES

In this paper, we propose two new methods for solving mixed quasi variational inequalities by using the resolvent operator technique. Under certain conditions, the global convergence of the both methods is proved. The skew-symmetry of the nonlinear bifunction plays a crucial part in the convergence analysis of these new iterative methods. The comparison of these methods with other methods for solving the mixed quasi variational inequalities is an open interesting problem.