A logarithmic quadratic regularization method for pseudomonotone equilibrium problems
A linearly convergent logarithmic quadratic regularization method is developed using the Bergman distance function for solving equilibrium problems with pseudomonotone operators satisfying the Lipschitz condition. This technique is then combined with the line search and the Bergman distance function to avoid Lipschitz condition. Computational results are reported for nonlinear complementarity test problems.
pseudomonotone operators, line search, regularization method
scientific article; zbMATH DE number 5780177