A globally convergent LP-Newton method for piecewise smooth constrained equations: escaping nonstationary accumulation points
type: Item
instance of: scholarly article
title: A globally convergent LP-Newton method for piecewise smooth constrained equations: escaping nonstationary accumulation points
zbMATH Open document ID: 1415.90128
author: Andreas Fischer
author: A. F. Izmailov
author: W. Scheck
author: M. V. Solodov
author: Markus Herrich
published in: Computational Optimization and Applications
publication date: 2018-04-20T00:00:00Z
Mathematics Subject Classification ID: 90C33
Mathematics Subject Classification ID: 91A10
Mathematics Subject Classification ID: 49M05
Mathematics Subject Classification ID: 49M15
zbMATH DE Number: 6862295
zbMATH Keywords: constrained equation
zbMATH Keywords: piecewise smooth equation
zbMATH Keywords: LP-Newton method
zbMATH Keywords: global convergence
zbMATH Keywords: quadratic convergence
MaRDI profile type: Publication
full work available at URL: s10589-017-9950-5
OpenAlex ID: W2761632568
cites work: A Nonsmooth Newton Method with Path Search and Its Use in Solving $C^{1,1}$ Programs and Semi-Infinite Problems
cites work: Optimization and nonsmooth analysis
cites work: A Class of Active-Set Newton Methods for Mixed ComplementarityProblems
cites work: A new error bound result for generalized Nash equilibrium problems and its algorithmic application
cites work: On the solution of the KKT conditions of generalized Nash equilibrium problems
cites work: A family of Newton methods for nonsmooth constrained systems with nonisolated solutions
cites work: An LP-Newton method: nonsmooth equations, KKT systems, and nonisolated solutions
cites work: On the Accurate Identification of Active Constraints
cites work: Finite-Dimensional Variational Inequalities and Complementarity Problems
cites work: Convergence conditions for Newton-type methods applied to complementarity systems with nonisolated solutions
cites work: A globally convergent LP-Newton method
cites work: Differential properties of the marginal function in mathematical programming
cites work: On a semi-smooth Newton method and its globalization
cites work: An Active-Set Newton Method for Mathematical Programs with Complementarity Constraints
cites work: Newton-Type Methods for Optimization and Variational Problems
cites work: Nonsmooth equations in optimization. Regularity, calculus, methods and applications
cites work: Marginal Values in Linear Programming
DOI: 10.1007/S10589-017-9950-5
description: scientific article; zbMATH DE number 6862295