Extension of Quasi-Newton Methods to Mathematical Programs with Complementarity Constraints
Computational Optimization and Applications
Computational Optimization and Applications
A Robust SQP Method for Mathematical Programs with Linear Complementarity Constraints
Computational Optimization and Applications
Newton-Type method for a class of mathematical programs with complementarity constraints
Computers & Mathematics with Applications
Classification model selection via bilevel programming
Optimization Methods & Software - Mathematical programming in data mining and machine learning
On the asymmetric eigenvalue complementarity problem
Optimization Methods & Software - GLOBAL OPTIMIZATION
The C-Index: A New Stability Concept for Quadratic Programs with Complementarity Constraints
Mathematics of Operations Research
Hi-index | 0.00 |
We consider a mathematical program with a smooth objective function and linear inequality/complementarity constraints. We propose an $\epsilon$-active set algorithm which, under a uniform LICQ on the $\epsilon$-feasible set, generates iterates whose cluster points are B-stationary points of the problem. If the objective function is quadratic and $\epsilon$ is set to zero, the algorithm terminates finitely. Some numerical experience with the algorithm is reported.