Minimizing the object dimensions in circle and sphere packing problems
Computers and Operations Research
Computational Optimization and Applications
Improving ultimate convergence of an augmented Lagrangian method
Optimization Methods & Software - Dedicated to Professor Michael J.D. Powell on the occasion of his 70th birthday
Convergence properties of augmented Lagrangian methods for constrained global optimization
Optimization Methods & Software - THE JOINT EUROPT-OMS CONFERENCE ON OPTIMIZATION, 4-7 JULY, 2007, PRAGUE, CZECH REPUBLIC, PART I
Modified subspace limited memory BFGS algorithm for large-scale bound constrained optimization
Journal of Computational and Applied Mathematics
Low Order-Value Optimization and applications
Journal of Global Optimization
Computers and Operations Research
Improved convergence order for augmented penalty algorithms
Computational Optimization and Applications
Continuous GRASP with a local active-set method for bound-constrained global optimization
Journal of Global Optimization
Orthogonal packing of identical rectangles within isotropic convex regions
Computers and Industrial Engineering
An augmented Lagrangian fish swarm based method for global optimization
Journal of Computational and Applied Mathematics
International Journal of Approximate Reasoning
A projected---gradient interior---point algorithm for complementarity problems
Numerical Algorithms
Augmented Lagrangian method with nonmonotone penalty parameters for constrained optimization
Computational Optimization and Applications
Saddle points of general augmented Lagrangians for constrained nonconvex optimization
Journal of Global Optimization
On the convergence of augmented Lagrangian methods for nonlinear semidefinite programming
Journal of Global Optimization
Evaluating bound-constrained minimization software
Computational Optimization and Applications
An inexact restoration strategy for the globalization of the sSQP method
Computational Optimization and Applications
Journal of Global Optimization
Hi-index | 0.00 |
Two Augmented Lagrangian algorithms for solving KKT systems are introduced. The algorithms differ in the way in which penalty parameters are updated. Possibly infeasible accumulation points are characterized. It is proved that feasible limit points that satisfy the Constant Positive Linear Dependence constraint qualification are KKT solutions. Boundedness of the penalty parameters is proved under suitable assumptions. Numerical experiments are presented.