全局优化的非单调谱共轭梯度算法

J4 ›› 2011, Vol. 49 ›› Issue (03): 475-477.

Previous Articles Next Articles

Globally Optimized Spectral Conjugate Gradient Methodsunder Nonmonotone Conditions

MA Mingjuan¹, LIANG Xin¹, HUANG Qingdao²

1. Department of Foundation, Aviation University of Air Force, Changchun 130022, China;2. College of Mathematics, Jilin University, Changchun 130012, China

Received:2010-04-09 Online:2011-05-26 Published:2011-06-15
Contact: HUANG Qingdao E-mail:huangqd@jlu.edu.cn

Abstract

CLC Number:

O241.3

MA Meng-Juan, LIANG Xin, HUANG Qiang-Dao. Globally Optimized Spectral Conjugate Gradient Methodsunder Nonmonotone Conditions[J].J4, 2011, 49(03): 475-477.

[1]	CHI Xiaoni, LIU Wenli, LIU Sanyang, ZHAO Min. Inexact Nonmonotone Smoothing Newton Method for Linear Weighted Second-Order Cone Complementarity Problem [J]. Journal of Jilin University Science Edition, 2021, 59(2): 263-270.
[2]	KE Xianbin, LIU Hongwei, YOU Hailong. Efficient Global Optimization Algorithm Based on Gradient Method [J]. Journal of Jilin University Science Edition, 2016, 54(01): 40-44.
[3]	XU Junyan, GAO Yingying, MIAO Zhuang, LIU Qinghuai. Global Optimization for Quadratic Bilevel Programming Problem [J]. Journal of Jilin University Science Edition, 2014, 52(05): 937-942.
[4]	XU Junyan, MIAO Zhuang, LIU Qinghuai. Global Optimization for Generalized D.C.Programming Problem [J]. Journal of Jilin University Science Edition, 2013, 51(06): 1058-1062.
[5]	SUN Zhongbo, DUAN Fujian. Nonmonotone QuasiNewton Trust Region Algorithm forUnconstraint Optimization [J]. J4, 2009, 47(03): 497-501.
[6]	DENG Jian, HUANG Qingdao, MA Mingjuan,, ZHANG Yao. A Modified Kth-best Approach for Linear Bilevel Programming with No Upperlevel Constraint [J]. J4, 2008, 46(06): 1031-1036.

Globally Optimized Spectral Conjugate Gradient Methodsunder Nonmonotone Conditions

PDF (PC)

Like

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 6

Metrics

Comments

Recommended 10