A filled function method for nonlinear equations

DOI10.1016/j.amc.2006.11.183zbMath1122.65355OpenAlexW4251042257MaRDI QIDQ2383625

Yanyan Li

Publication date: 19 September 2007

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2006.11.183

zbMATH Keywords

global optimizationnumerical examplessystem of nonlinear equationFilled function method

Mathematics Subject Classification ID

Numerical mathematical programming methods (65K05) Quadratic programming (90C20) Numerical computation of solutions to systems of equations (65H10)

Related Items (9)

A class of parameter-free filled functions for box-constrained system of nonlinear equations ⋮ A new filled function for global minimization and system of nonlinear equations ⋮ A new filled function method for an unconstrained nonlinear equation ⋮ A system of nonsmooth equations solver based upon subgradient method ⋮ Filled function method for nonlinear equations ⋮ A new filled function method for constrained nonlinear equations ⋮ A new auxiliary function method for systems of nonlinear equations ⋮ A new filled function method for nonlinear equations ⋮ A novel filled function method for nonlinear equations

Cites Work

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• A novel filled function method and quasi-filled function method for global optimization
• A filled function method for finding a global minimizer of a function of several variables
• Handbook of test problems in local and global optimization
• Global optimization techniques for mixed complementarity problems
• NCP functions applied to Lagrangian globalization for the nonlinear complementarity problem
• The Lagrangian globalization method for nonsmooth constrained equations
• The Tunneling Algorithm for the Global Minimization of Functions
• Globalization of Newton's Method for Solving Non-linear Equations
• A new filled function method for global optimization
• Finding global minima with a computable filled function.
• Filled functions for unconstrained global optimization.
• Lagrangian globalization methods for nonlinear complementarity problems

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