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Convergence properties of a restricted Newton-type method for generalized equations with metrically regular mappings 期刊论文
APPLICABLE ANALYSIS, 2022, 卷号: 101, 期号: 1, 页码: 14-34
作者:  Rashid, M. H.;  Yuan, Ya-xiang
收藏  |  浏览/下载：98/0  |  提交时间：2022/04/29
Generalized equation  set-valued mappings  metrically regular mappings  restricted Newton-type method  semi-local convergence  
Metrically regular mappings and its application to convergence analysis of a confined Newton-type method for nonsmooth generalized equations 期刊论文
SCIENCE CHINA-MATHEMATICS, 2019, 页码: 22
作者:  Rashid, Mohammed Harunor;  Yuan, Ya-xiang
收藏  |  浏览/下载：127/0  |  提交时间：2020/05/24
set-valued mappings  generalized equations  metrically regular mapping  semilocal convergence  point-based approximation  
Gap function for set-valued vector variational-like inequalities 期刊论文
JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 2008, 卷号: 138, 期号: 1, 页码: 77-84
作者:  Mishra, S. K.;  Wang, S. Y.;  Lai, K. K.
收藏  |  浏览/下载：91/0  |  提交时间：2018/07/30
vector variational-like inequalities  set-valued mappings  gap functions  existence of a solution  semidefinite programming  
Nonconvex vector optimization of set-valued mappings 期刊论文
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2003, 卷号: 283, 期号: 2, 页码: 337-350
作者:  Li, SJ;  Yang, XQ;  Chen, GY
收藏  |  浏览/下载：97/0  |  提交时间：2018/07/30
nonconvex optimatity  set-valued mapping  minimal solution  Gerstewitz's nonconvex separation functional  
Generalized minimax inequalities for set-valued mappings 期刊论文
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2003, 卷号: 281, 期号: 2, 页码: 707-723
作者:  Li, SJ;  Chen, GY;  Teo, KL;  Yang, XQ
收藏  |  浏览/下载：84/0  |  提交时间：2018/07/30
minimax inequality  set-valued mapping  minimal point  maximal point  nonlinear scalarization function  
Ekeland's epsilon-variational principle for set-valued mappings 期刊论文
MATHEMATICAL METHODS OF OPERATIONS RESEARCH, 1998, 卷号: 48, 期号: 2, 页码: 181-186
作者:  Chen, GY;  Huang, XX
收藏  |  浏览/下载：109/0  |  提交时间：2018/07/30
set-valued mapping  approximate solution  existence theorem  approximate variational principle