Pages that link to "Item:Q4121703"
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The following pages link to A quadratically convergent primal-dual algorithm with global convergence properties for solving optimization problems with equality constraints (Q4121703):
Displaying 19 items.
- Exact penalties for variational inequalities with applications to nonlinear complementarity problems (Q616794) (← links)
- New decomposition and convexification algorithm for nonconvex large-scale primal-dual optimization (Q911470) (← links)
- A globally convergent, implementable multiplier method with automatic penalty limitation (Q1145623) (← links)
- A new augmented Lagrangian function for inequality constraints in nonlinear programming problems (Q1148810) (← links)
- Enlarging the region of convergence of Newton's method for constrained optimization (Q1149235) (← links)
- Multiplier methods: A survey (Q1223623) (← links)
- On the global stabilization of locally convergent algorithms (Q1229433) (← links)
- A second-order method for the general nonlinear programming problem (Q1245156) (← links)
- A Gauss-Newton approach for solving constrained optimization problems using differentiable exact penalties (Q1949585) (← links)
- On the finite element solution of frictionless contact problems using an exact penalty approach (Q2021156) (← links)
- A class of augmented Lagrangians for equality constraints in nonlinear programming problems (Q2369125) (← links)
- Decomposition Methods Based on Augmented Lagrangians: A Survey (Q2912155) (← links)
- A multiplier method with automatic limitation of penalty growth (Q3050151) (← links)
- Implementing a Smooth Exact Penalty Function for Equality-Constrained Nonlinear Optimization (Q3300857) (← links)
- Mixed coordination method for long-horizon optimal control problems (Q3359306) (← links)
- Further study on a class of augmented Lagrangians of Di Pillo and Grippo in nonlinear programming (Q3409771) (← links)
- An exact penalty function method with global convergence properties for nonlinear programming problems (Q3768690) (← links)
- A method of centers algorithm for certain minimax problems (Q3929560) (← links)
- Feasible directions algorithms for optimization problems with equality and inequality constraints (Q4121704) (← links)
