A smoothing-type algorithm for absolute value equations
From MaRDI portal
Publication:380513
DOI10.3934/jimo.2013.9.789zbMath1281.90023OpenAlexW2023121669MaRDI QIDQ380513
Publication date: 14 November 2013
Published in: Journal of Industrial and Management Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/jimo.2013.9.789
global convergencelocal quadratic convergenceabsolute value equationssmoothing-type algorithmuniquely solvable
Linear programming (90C05) Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33) Linear equations (linear algebraic aspects) (15A06)
Related Items (19)
Unified smoothing functions for absolute value equation associated with second-order cone ⋮ Parametric solutions to the regulator-conjugate matrix equations ⋮ Generalization of hyperbolic smoothing approach for non-smooth and non-Lipschitz functions ⋮ Numerical comparisons of smoothing functions for optimal correction of an infeasible system of absolute value equations ⋮ Smoothing Levenberg-Marquardt algorithm for solving non-Lipschitz absolute value equations ⋮ Smoothing techniques in solving non-Lipschitz absolute value equations ⋮ A New Smoothing Approach for Piecewise Smooth Functions: Application to Some Fundamental Functions ⋮ Inexact Newton-type method for solving large-scale absolute value equation \(Ax-|x|=b\). ⋮ An accelerated smoothing Newton method with cubic convergence for weighted complementarity problems ⋮ A modified SOR-like method for absolute value equations associated with second order cones ⋮ Numerical comparisons based on four smoothing functions for absolute value equation ⋮ Bounds for the solutions of absolute value equations ⋮ Neural network based on systematically generated smoothing functions for absolute value equation ⋮ A smoothing Newton method for absolute value equation associated with second-order cone ⋮ A quadratically convergent descent method for the absolute value equation \(Ax + B |x| = b\) ⋮ A full-Newton step feasible interior-point algorithm for monotone horizontal linear complementarity problems ⋮ Levenberg-Marquardt method for absolute value equation associated with second-order cone ⋮ A smoothing Newton method with a mixed line search for monotone weighted complementarity problems ⋮ Smoothing approximations for piecewise smooth functions: a probabilistic approach
This page was built for publication: A smoothing-type algorithm for absolute value equations