Record Details

GLOBALLY CONVERGENT NEWTON METHODS FOR NONSMOOTH EQUATIONS

DSpace at IIT Bombay

View Archive Info
 
 
Field Value
 
Title GLOBALLY CONVERGENT NEWTON METHODS FOR NONSMOOTH EQUATIONS
 
Creator HAN, SP
PANG, JS
RANGARAJ, N
 
Subject complementarity
nonsmooth functions
newton methods
global convergence
nonlinear programs
complementarity problems
variational inequality problems
 
Description This paper presents some globally convergent descent methods for solving systems of nonlinear equations defined by locally Lipschitzian functions. These methods resemble the well-known family of damped Newton and Gauss-Newton methods for solving systems of smooth equations; they generalize some recent Newton-like methods for solving B-differentiable equations which arise from various mathematical programs.
 
Publisher INST OPERATIONS RESEARCH MANAGEMENT SCIENCES
 
Date 2011-08-03T10:12:01Z
2011-12-26T12:54:09Z
2011-12-27T05:41:37Z
2011-08-03T10:12:01Z
2011-12-26T12:54:09Z
2011-12-27T05:41:37Z
1992
 
Type Article
 
Identifier MATHEMATICS OF OPERATIONS RESEARCH, 17(3), 586-607
0364-765X
http://dx.doi.org/10.1287/moor.17.3.586
http://dspace.library.iitb.ac.in/xmlui/handle/10054/8985
http://hdl.handle.net/10054/8985
 
Language en