Search Results - "Li-ping Pang"

A stochastic approximation method for convex programming with many semidefinite constraints.

Authors: Li-Ping, Pang Ming-Kun, Zhang Xian-Tao, Xiao

Source: Optimization Methods & Software; Feb2023, Vol. 38 Issue 1, p34-58, 25p

Distributionally Robust Mean-CVaR Portfolio Optimization with Cardinality Constraint.

Authors: Wang, Shuang Pang, Li-Ping Wang, Shuai et al.

Source: Journal of the Operations Research Society of China. Mar2026, Vol. 14 Issue 1, p179-209. 31p.

A class of infeasible proximal bundle methods for nonsmooth nonconvex multi-objective optimization problems.

Authors: Pang, Li-Ping Meng, Fan-Yun Yang, Jian-Song

Source: Journal of Global Optimization; Apr2023, Vol. 85 Issue 4, p891-915, 25p

A VU-decomposition method for a second-order cone programming problem.

Authors: Yuan Lu Li-ping Pang Zun-quan Xia

Source: Applied Mathematics & Mechanics. Feb2010, Vol. 31 Issue 2, p263-270. 8p.

Existence for a quasistatic variational-hemivariational inequality.

Authors: Peng, Zijia Ma, Cuiming Liu, Zhonghui

Source: Evolution Equations & Control Theory; Dec2020, Vol. 9 Issue 4, p1153-1165, 13p

A Decomposition Algorithm for the Sums of the Largest Eigenvalues.

Authors: Huang, Ming Lu, Yue Yuan, Jin Long et al.

Source: Numerical Functional Analysis & Optimization; 2020, Vol. 41 Issue 16, p1936-1969, 34p

AN INEXACT SEMISMOOTH NEWTON METHOD FOR VARIATIONAL INEQUALITY WITH SYMMETRIC CONE CONSTRAINTS.

Authors: SHUANG CHEN LI-PING PANG DAN LI

Source: Journal of Industrial & Management Optimization. Jul2015, Vol. 11 Issue 3, p733-746. 14p.

The Space Decomposition Theory for a Class of Semi-Infinite Maximum Eigenvalue Optimizations.

Authors: Ming Huang Li-Ping Pang Xi-Jun Liang et al.

Source: Abstract & Applied Analysis. 2014, p1-12. 12p.

A discretization algorithm for nonsmooth convex semi-infinite programming problems based on bundle methods.

Authors: Pang, Li-Ping Wu, Qi Wang, Jin-He et al.

Source: Computational Optimization & Applications; May2020, Vol. 76 Issue 1, p125-153, 29p

AN ALTERNATING LINEARIZATION METHOD WITH INEXACT DATA FOR BILEVEL NONSMOOTH CONVEX OPTIMIZATION.

Authors: DAN LI LI-PING PANG FANG-FANG GUO et al.

Source: Journal of Industrial & Management Optimization. Jul2014, Vol. 10 Issue 3, p859-869. 11p.

A $$ \mathcal{U}\mathcal{V} $$ -decomposed method for solving an MPEC problem.

Authors: Feng Shan Li-ping Pang Li-mei Zhu et al.

Source: Applied Mathematics & Mechanics. Apr2008, Vol. 29 Issue 4, p535-540. 6p.

A quasi-Newton bundle method based on approximate subgradients.

Authors: Jie, Shen Li-Ping, Pang

Source: Journal of Applied Mathematics & Computing. Jan2007, Vol. 23 Issue 1/2, p361-367. 7p.

An UV-algorithm for semi-infinite multiobjective programming.

Authors: Li-Ping, Pang Jie, Shen

Source: Journal of Applied Mathematics & Computing. May2006, Vol. 21 Issue 1/2, p307-313. 7p.

Sensitivity Analysis of Multiobjective Optimization Problems with Parameterized Quasi-Variational Inequalities.

Authors: Pang, Li-Ping Meng, Fan-Yun Lv, Jian et al.

Source: Numerical Functional Analysis & Optimization; 2018, Vol. 39 Issue 2, p155-178, 24p

The Augmented Lagrangian Method for Mathematical Programs with Vertical Complementarity Constraints Based on Inexact Scholtes Regularization.

Authors: Xu, Na Meng, Fan-Yun Pang, Li-Ping

Source: Asia-Pacific Journal of Operational Research. Dec2023, Vol. 40 Issue 6, p1-31. 31p.

A Second-Order Bundle Method Based on -Decomposition Strategy for a Special Class of Eigenvalue Optimizations.

Authors: Huang, Ming Pang, Li-Ping Liang, Xi-Jun et al.

Source: Numerical Functional Analysis & Optimization; 2016, Vol. 37 Issue 5, p554-582, 29p

Optimality conditions for vector optimization problem governed by the cone constrained generalized equations.

Authors: Pang, Li-Ping Meng, Fan-Yun Xiao, Ze-Hao et al.

Source: Optimization. May2019, Vol. 68 Issue 5, p921-954. 34p.

A proximal alternating linearization method for nonconvex optimization problems.

Authors: Li, Dan Pang, Li-Ping Chen, Shuang

Source: Optimization Methods & Software; Jul2014, Vol. 29 Issue 4, p771-785, 15p

Proximal Gradient-Type Algorithms for a Class of Bilevel Programming Problems.

Authors: Li, Dan Chen, Shuang Pang, Li-Ping

Source: Asia-Pacific Journal of Operational Research. Oct2022, Vol. 39 Issue 5, p1-17. 17p.

Inertial Tseng's extragradient method for solving variational inequality problems of pseudo-monotone and non-Lipschitz operators.

Authors: Cai, Gang Shehu, Yekini Iyiola, Olaniyi S.

Source: Journal of Industrial & Management Optimization. Jul2022, Vol. 18 Issue 4, p2873-2902. 30p.