MacMPEC
This directory contains a collection of Mathematical Programs with Equilibrium Constraints (MPEC) test problems in AMPL
Keywords for this software
References in zbMATH (referenced in 57 articles )
Showing results 1 to 20 of 57.
Sorted by year (- Andreani, R.; Júdice, J.J.; Martínez, J.M.; Martini, T.: Feasibility problems with complementarity constraints (2016)
- Benko, Matus; Gfrerer, Helmut: An SQP method for mathematical programs with complementarity constraints with strong convergence properties. (2016)
- Melo, Teófilo M.M.; Matias, João L.H.; Monteiro, M.Teresa T.: A penalty method for solving the MPCC problem (2016)
- Kadrani, Abdeslam; Dussault, Jean Pierre; Benchakroun, Abdelhamid: A globally convergent algorithm for MPCC (2015)
- Lee, Yu-Ching; Pang, Jong-Shi; Mitchell, John E.: An algorithm for global solution to bi-parametric linear complementarity constrained linear programs (2015)
- Wu, Jia; Zhang, Liwei; Zhang, Yi: An inexact Newton method for stationary points of mathematical programs constrained by parameterized quasi-variational inequalities (2015)
- Červinka, Michal; Outrata, Jiří V.; Pištěk, Miroslav: On stability of M-stationary points in mpccs (2014)
- Chieu, Nguyen Huy; Lee, Gue Myung: Constraint qualifications for mathematical programs with equilibrium constraints and their local preservation property (2014)
- Kanzow, Christian; Schwartz, Alexandra: Convergence properties of the inexact Lin-Fukushima relaxation method for mathematical programs with complementarity constraints (2014)
- Pang, Li-Ping; Meng, Fan-Yun; Chen, Shuang; Li, Dan: Optimality conditions for multiobjective optimization problem constrained by parameterized variational inequalities (2014)
- Herskovits, José; Filho, Mario Tanaka; Leontiev, Anatoli: An interior point technique for solving bilevel programming problems (2013)
- Hoheisel, Tim; Kanzow, Christian; Schwartz, Alexandra: Theoretical and numerical comparison of relaxation methods for mathematical programs with complementarity constraints (2013)
- Kanzow, Christian; Schwartz, Alexandra: A new regularization method for mathematical programs with complementarity constraints with strong convergence properties (2013)
- Wu, Jia; Zhang, Liwei; Zhang, Yi: A smoothing Newton method for mathematical programs governed by second-order cone constrained generalized equations (2013)
- Coulibaly, Z.; Orban, D.: An $\ell_1$ elastic interior-point method for mathematical programs with complementarity constraints (2012)
- Fang, Haw-Ren; Leyffer, Sven; Munson, Todd: A pivoting algorithm for linear programming with linear complementarity constraints (2012)
- Hoheisel, Tim; Kanzow, Christian; Schwartz, Alexandra: Convergence of a local regularization approach for mathematical programmes with complementarity or vanishing constraints (2012)
- Izmailov, A.F.; Pogosyan, A.L.; Solodov, M.V.: Semismooth Newton method for the lifted reformulation of mathematical programs with complementarity constraints (2012)
- Izmailov, A.F.; Solodov, M.V.; Uskov, E.I.: Global convergence of augmented Lagrangian methods applied to optimization problems with degenerate constraints, including problems with complementarity constraints (2012)
- Júdice, Joaquim J.: Algorithms for linear programming with linear complementarity constraints (2012)
Further publications can be found at: http://wiki.mcs.anl.gov/leyffer/index.php/Sven_Leyffer%27s_Publications