A superlinearly convergent SSLE algorithm for optimization problems with linear complementarity constraints
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Publication:816061
DOI10.1007/s10898-004-2708-5zbMath1097.90063OpenAlexW1984345213MaRDI QIDQ816061
Publication date: 20 February 2006
Published in: Journal of Global Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10898-004-2708-5
algorithmglobal convergencesuperlinear convergencecomplementarity constraintssequential systems of linear equations
Related Items (6)
An infeasible nonmonotone SSLE algorithm for nonlinear programming ⋮ A new smoothing method for mathematical programs with complementarity constraints based on logarithm-exponential function ⋮ A superlinearly convergent QP-free algorithm for mathematical programs with equilibrium constraints ⋮ A QP-free algorithm without a penalty function or a filter for nonlinear general-constrained optimization ⋮ A global QP-free algorithm for mathematical programs with complementarity constraints ⋮ A smooth QP-free algorithm without a penalty function or a filter for mathematical programs with complementarity constraints
Cites Work
- A smoothing method for mathematical programs with equilibrium constraints
- Robust recursive quadratic programming algorithm model with global and superlinear convergence properties
- Sequential systems of linear equations algorithm for nonlinear optimization problems with general constraints
- A globally convergent sequential quadratic programming algorithm for mathematical programs with linear complementarity constraints
- A Non-Interior-Point Continuation Method for Linear Complementarity Problems
- A QP-Free, Globally Convergent, Locally Superlinearly Convergent Algorithm for Inequality Constrained Optimization
- Superlinearly convergent variable metric algorithms for general nonlinear programming problems
- On optimization of systems governed by implicit complementarity problems*
- Smooth SQP Methods for Mathematical Programs with Nonlinear Complementarity Constraints
- Some Noninterior Continuation Methods for Linear Complementarity Problems
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