The Equivalence of Three Types of Error Bounds for Weakly and Approximately Convex Functions

Bai, Sixuan; Li, Minghua^*; Lu, Chengwu; Zhu, Daoli; Deng, Sien

Journal of Optimization Theory and Applications, 2022, 194(1): 220-245.

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Lipschitz-like property relative to a set and the generalized Mordukhovich criterion

Meng, K. W.; Li, M. H.; Yao, W. F.; Yang, X. Q.^*

Mathematical Programming, 2021, 189(1-2): 455-489.

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ERROR BOUNDS OF REGULARIZED GAP FUNCTIONS FOR NONMONOTONE KY FAN INEQUALITIES

Li, Minghua^*; Chen, Chunrong; Li, Shengjie

Journal of Industrial and Management Optimization, 2020, 16(3): 1261-1272.

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On error bound moduli for locally Lipschitz and regular functions

Li M H; Meng K. W.; Yang X. Q.^*

Mathematical Programming, 2018, 171(1-2): 463-487.

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参数弱向量平衡问题解集的似Hlder性和相依导数

李明华; 李声杰; 陈纯荣

中国科学:数学 , 2013, (01): 61-74.

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Stability and Sensitivity Analysis of Solutions to Weak Vector Variational Inequalities

Li Minghua; Li Shengjie^*; Fang Zhimiao

Set-Valued and Variational Analysis, 2012, 20(1): 111-129.

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Robinson metric regularity of parametric variational systems

Li, M. H.^*; Li, S. J.

Nonlinear Analysis-Theory Methods & Applications, 2011, 74(6): 2262-2271.

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Sensitivity analysis of parametric weak vector equilibrium problems

Li, S. J.^*; Li, M. H.

Journal of Mathematical Analysis and Applications, 2011, 380(1): 354-362.

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Second-Order Differential and Sensitivity Properties of Weak Vector Variational Inequalities

Li, M. H.; Li, S. J.^*

Journal of Optimization Theory and Applications, 2010, 144(1): 76-87.

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Levitin-Polyak well-posedness of vector equilibrium problems

Li, S. J.^*; Li, M. H.

Mathematical Methods of Operations Research, 2009, 69(1): 125-140.

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