GLOBALLY CONVERGENT NEWTON METHODS FOR NONSMOOTH EQUATIONS

成果类型:
Article
署名作者:
HAN, SP; PANG, JS; RANGARAJ, N
署名单位:
Indian Institute of Technology System (IIT System); Indian Institute of Technology (IIT) - Bombay
刊物名称:
MATHEMATICS OF OPERATIONS RESEARCH
ISSN/ISSBN:
0364-765X
DOI:
10.1287/moor.17.3.586
发表日期:
1992
页码:
586-607
关键词:
Complementarity
摘要:
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.