Existence and Limiting Behavior of Trajectories Associatedwith P0-equations
Computational Optimization and Applications - Special issue on computational optimization—a tribute to Olvi Mangasarian, part I
A primal-dual algorithm for minimizing a sum of Euclidean norms
Journal of Computational and Applied Mathematics
Merit Functions for Complementarity and Related Problems: A Survey
Computational Optimization and Applications
Mathematics of Operations Research
Computational Optimization and Applications
Applications of smoothing methods in numerical analysis and optimization
Focus on computational neurobiology
Smooth Convex Approximation to the Maximum Eigenvalue Function
Journal of Global Optimization
A New Path-Following Algorithm for Nonlinear P*Complementarity Problems
Computational Optimization and Applications
Computational Optimization and Applications
Journal of Computational and Applied Mathematics
Journal of Computational and Applied Mathematics
A variant smoothing Newton method for P0-NCP based on a new smoothing function
Journal of Computational and Applied Mathematics
A regularized smoothing-type algorithm for solving a system of inequalities with a P0-function
Journal of Computational and Applied Mathematics
Smoothing algorithms for complementarity problems over symmetric cones
Computational Optimization and Applications
A new smoothing and regularization Newton method for P0-NCP
Journal of Global Optimization
Nonmonotone equilibrium problems: coercivity conditions and weak regularization
Journal of Global Optimization
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Regularization methods for the solution of nonlinear complementarity problems are standard methods for the solution of monotone complementarity problems and possess strong convergence properties. In this paper, we replace the monotonicity assumption by a P0-function condition. We show that many properties of regularization methods still hold for this larger class of problems. However, we also provide some counterexamples which indicate that not all results carry over from monotone to P0-function complementarity problems.