Paper Title:
A Convergent Algorithm for Generalized Linear Complementarity Problem in Engineering Modeling
  Abstract

In this paper, we establish a error bound for the generalized linear complementtarity problem in engineering modeling(GLCP)which can be viewed as extensions of previously known results, based on which the famous Levenberg-Marquardt (L-M) algorithm is employed for obtaining its solution, and we show that the L-M algorithm is quadratically convergent without nondegenerate solution which is a new result for GLCP.

  Info
Periodical
Edited by
Yanwen Wu
Pages
205-210
DOI
10.4028/www.scientific.net/AMR.267.205
Citation
H. C. Sun, "A Convergent Algorithm for Generalized Linear Complementarity Problem in Engineering Modeling", Advanced Materials Research, Vol. 267, pp. 205-210, 2011
Online since
June 2011
Authors
Export
Price
$32.00
Share

In order to see related information, you need to Login.

In order to see related information, you need to Login.

Authors: Ai Ping Jiang, Feng Wen Huang
Abstract:In this paper, A QP-free feasible method was proposed to obtain the local convergence under some weaker conditions for the minimization of a...
882
Authors: Lei Wang
Abstract:In this paper, the global error estimation for the generalized linear complementarity problem in economic equilibrium modeling(GLCP) is...
350
Authors: Cheng Jiang Yin
Chapter 2: Mechanical Engineering, Control Engineering and Materials Engineering
Abstract:In this paper, we consider extended complementarity problem(ECP) in engineering modeling. To solve the problem, first, under the suitable...
620
Authors: You Fang Zeng, Jin Bao Jian, Chun Ming Tang
Chapter 5: Information Processing and Computational Science
Abstract:Based on a new smoothing function of the well-known nonsmooth FB (Fischer-Burmeis-ter) function, a smoothing Newton-type method for...
1000
Authors: Xiao Ni Chi, Qing Zhang
Chapter 4: Computational Methods and Algorithms for Engineering Research and Design
Abstract:In this paper, a new inexact smoothing method is presented for solving the symmetric conic linear programming (SCLP) in materials. Based on a...
534