[1]Wang, Zhong Bao，Ding, Xie Ping: Existence and iterative algorithm of solutions for a system of generalized set-valued strongly nonlinear mixed variational-like inequality problems in Banach spaces，Journal of Applied Mathematics and Computing，2010，33（1)：209-225

[2]Wang, Zhong Bao ，Ding, Xie Ping: (H(., .), eta)-accretive operators with an application for solving set-valued variational inclusions in Banach spaces，Computers & Mathematics with Applications，2010，59（4）：1559-1 567

[3]Wang, Zhong Bao，Huang, Nan Jing: Degree theory for a generalized set-valued variational inequality with an application in Banach spaces，Journal of Global Optimization，2011，49（2）：343-357

[4]Wang, Zhong Bao，Huang, Nan Jing，Wen, Ching Feng: The existence results for optimal control problems governed by quasi-variational inequalities in reflexive Banach spaces，Taiwanese Journal of Mathematics，2012，16（4）：12 21-1243

[5]Wang, Zhong Bao，Huang, Nan Jing: The degree theory for set-valued compact perturbation of monotone-type mappings with an application，Applicable Analysis，2013，92（3）：616-635

[6]Wang, Zhong Bao，Huang, Nan Jing: Stability analysis for generalized f -projection operators with an application，Taiwanese Journal of Mathematics，2013，17（5）：1727-1750

[7]Wang, Zhong Bao ，Huang, Nan Jing: Exceptional family of elements for a generalized set-valued variational inequality in Banach spaces，Optimizat ion，2014，63（2）：167-180

[8]Zhong-bao Wang ，Ram U. Verma: A new system of generalized mixed variational inequalities in Banach spacesand its projection methods，Advances in Nonlinear Variational Inequalities，2015，18（1）：70-80

[9]Wang Zhong Bao ，Chen Zi Li: Existence of solutions for generalized mixed variational inequalities in reflexive Banachspaces，Journal of nonlinear science and applications，2016，9（5）：3299-3309

[10]Guo-ji Tang，Zhong-bao Wang, Nan-jing Huang: Existence of solutions for variational-like hemivariational inequalities involving lower semicontinuous maps，In: H. Xu et al. (eds.), Optimization Methods, Theory and Applications, Springer-Verlag，2015，x（x）：67-84

[11]Guo-ji Tang ，Xing Wang， Zhong-bao Wang: Existence of variational quasi-hemivariational inequalities involving a set-valued operator and a nonlinear term，Optimization Letters，2015，9（1）：75-90

[12]Zhong-bao Wang, Guo-ji Tang and Hong-ling Zhang: Projection methods for a system of nonlinear mixed variational inequalities in Banach spaces,Journal of Function Spaces (2014) Article ID 606109

[13]Guo-ji Tang, Zhong-bao Wang* and Hong-ling Zhang: On a class of variational-hemivariational inequalities involving upper semicontinuous set-valued mappings. Abstract and Applied Analysis, (2014) Article ID 896941

[14]Zhong-bao Wang, Zi-li Chen, Zhang-you Chen, Si-sheng Yao: Lagrangian methods for optimal control problems governed by a mixed quasi-variational inequality, Optim Lett (2018) 12:1357–1371

[15]Zhong-bao Wang, Zhang-you Chen, Yi-bin Xiao,Cong Zhang: A new projection-type method for solving multi-valued mixed variational inequalities without monotonicity, Applicable Analysis, 2020, VOL. 99, NO. 9, 1453–1466

[16] Zhong-bao Wang, Yi-bin Xiao, Zhang-you Chen: Degree Theory for generalized mixed quasi-variational inequalities and its applications, Journal of Optimization Theory and Applications (2020) 187:43–64

[17]Xue Chen, Zhong-bao Wang1, Zhang-you Chen: A new method for solving variational inequalities and fixed points problems of demi-contractive mappings in Hilbert spaces,Journal of Scientific Computing (2020) 85:18

[18] Zhong-bao Wang, Xue Chen, Jiang Yi, Zhang-you Chen:Inertial projection and contraction algorithms with larger step sizes for solving quasimonotone variational inequalities,Journal of Global Optimization (2022) 82:499–522

[19]Zhong-bao Wang, Xin Long, Zhen-yin Lei, Zhang-you Chen: New self-adaptive methods with double inertial steps for solving splitting monotone variational inclusion problems with applications,Communications in Nonlinear Science and Numerical Simulation (2022) 114,106656

[20] Zhong-bao Wang, Pongsakorn Sunthrayuth, Abubakar Adamu & Prasit Cholamjiak: Modified accelerated Bregman projection methods for solving quasi-monotone variational inequalities, Optimization(2023), DOI: 10.1080/02331934.2023.2187663