
This paper introduces a new class of equilibrium problems known as mixed quasi nonconvex equilibrium problems, and analizes some iterative schemes for solving them by using the auxiliary principle technique developed by one of the authors in recent years. Under either partially relaxed strongly monotonicity or pseudomonotonicity the convergence of the proposed methods is established.
convergence, Iterative methods, equilibrium problems, Applied Mathematics, auxiliary principle, Auxiliary principle, Variational inequalities, dual problems, Dual problems, Equilibrium problems, iterative methods, General equilibrium theory, Convergence, Analysis
convergence, Iterative methods, equilibrium problems, Applied Mathematics, auxiliary principle, Auxiliary principle, Variational inequalities, dual problems, Dual problems, Equilibrium problems, iterative methods, General equilibrium theory, Convergence, Analysis
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