Smoothing Newton method for generalized complementarity problems based on a new smoothing function
type: Item
instance of: scholarly article
title: Smoothing Newton method for generalized complementarity problems based on a new smoothing function
zbMATH Open document ID: 1410.90229
author: Xiuyun Zheng
author: Jiarong Shi
published in: Applied Mathematics and Computation
publication date: 2018-06-21T00:00:00Z
Mathematics Subject Classification ID: 90C33
Mathematics Subject Classification ID: 65K15
Mathematics Subject Classification ID: 65H10
zbMATH DE Number: 6892877
zbMATH Keywords: generalized nonlinear complementarity problem
zbMATH Keywords: smoothing Newton method
zbMATH Keywords: smoothing function
zbMATH Keywords: global convergence
MaRDI profile type: Publication
full work available at URL: j.amc.2013.12.170
OpenAlex ID: W1984239144
cites work: Finite-dimensional variational inequality and nonlinear complementarity problems: A survey of theory, algorithms and applications
cites work: Engineering and Economic Applications of Complementarity Problems
cites work: A Non-Interior-Point Continuation Method for Linear Complementarity Problems
cites work: Some Noninterior Continuation Methods for Linear Complementarity Problems
cites work: A Global and Local Superlinear Continuation-Smoothing Method forP0andR0NCP or Monotone NCP
cites work: Smooth Approximations to Nonlinear Complementarity Problems
cites work: A Global Linear and Local Quadratic Noninterior Continuation Method for Nonlinear Complementarity Problems Based on Chen--Mangasarian Smoothing Functions
cites work: The non-interior continuation methods for solving the \(P_0\) function nonlinear complementarity problem
cites work: A new look at smoothing Newton methods for nonlinear complementarity problems and box constrained variational inequalities
cites work: A Regularized Smoothing Newton Method for Box Constrained Variational Inequality Problems with P0-Functions
cites work: Predictor-corrector smoothing Newton method, based on a new smoothing function, for solving the nonlinear complementarity problem with a \(P_0\) function
cites work: Sub-quadratic convergence of a smoothing Newton algorithm for the \(P_0\)- and monotone LCP
cites work: Locating a maximally complementary solution of the monotone NCP by using non-interior-point smoothing algorithms
cites work: A cosh-based smoothing Newton method for \(P_{0}\) nonlinear complementarity problem
cites work: Smoothed penalty algorithms for optimization of nonlinear models
cites work: A new class of semismooth Newton-type methods for nonlinear complementarity problems
cites work: A smoothing Newton algorithm for the LCP with a sufficient matrix that terminates finitely at a maximally complementary solution
cites work: Convergence of a non-interior smoothing method for variational inequality problems
cites work: A new smoothing and regularization Newton method for \(P_{0}\)-NCP
cites work: A variant smoothing Newton method for \(P_0\)-\(NCP\) based on a new smoothing function
cites work: On the resolution of monotone complementarity problems
cites work: Iterative methods for linear complementarity problems with upperbounds on primary variables
cites work: On the resolution of the generalized nonlinear complementarity problem
cites work: A Trust Region Method for Solving Generalized Complementarity Problems
cites work: A nonsmooth L-M method for solving the generalized nonlinear complementarity problem over a polyhedral cone
cites work: A smoothing Newton-type method for generalized nonlinear complementarity problem
DOI: 10.1016/J.AMC.2013.12.170
description: scientific article; zbMATH DE number 6892877