王冰冰，男，工学博士，郑州大学副教授。主要研究方向为：计算固体力学、低维材料与多场断裂力学和抗疲劳制造。主持国家自然科学基金青年基金和其它省部级基金3项，参研国家自然科学基金重点基金、联合重点基金和河南省重大科技专项在内的多项国家级和省部级科研项目。在包含计算力学领域著名期刊Comput. Methods Appl. Mech. Eng.、Int. J. Numer. Methods Eng.、J. Comput. Phys.等著名期刊上发表学术论文三十余篇。获郑州大学优秀本科毕业论文指导教师、河南省教育厅科技进步奖一等奖等。

联系方式：bbwang@zzu.edu.cn。

教育背景

2011.09-2018.06， 大连理工大学，计算力学，硕/博士

2007.09-2011.06， 武汉大学， 工程力学，本科

工作经历

2021.01-至今， 郑州大学，力学与安全工程学院，讲师/副教授

2018.06-2020.12， 郑州大学， 师资博士后

主讲课程

计算力学、高等计算力学、计算力学课程设计

已完成或正在承担主要课题

国家自然科学基金青年项目：压电半导体实体及结构非局部效应分析的非线性无网格法研究；12202404， 主持

国家自然科学基金面上项目：基于数据驱动方法的压电半导体多场耦合下的断裂失效准则及破坏预测；12272353， 参与

国家自然科学基金重点项目： 高端装备关键零部件抗疲劳制造关键力学问题研究；12432004， 参与

河南省重大科技专项课题，关键零部件抗疲劳数字制造；201400211200， 参与

近年来代表性论文：

1. B.B. Wang, Y.B. Wang, C.S. Lu, M.H. Zhao, Z.T. Chen, Y. Mei*, J.W. Zhang*, Gradient-smoothing physics-informed neural networks for elastic solids, Engineering Analysis with Boundary Elements, 183(2026) 106609.

2. B.B. Wang, R.Y. Wang, C.S. Lu, Q.Y. Zhang, C.Y. Fan, M.H. Zhao, Z.T. Chen, Y. Mei, J.W. Zhang*, A meshfree Galerkin formulation for nonlinear piezoelectric semiconductors in consideration of flexoelectricity, J. Comput. Phys. 534(2025) 114013.

3. B.B. Wang*, D.Q. Meng, C.S. Lu, Q.Y. Zhang, M.H. Zhao, J.W. Zhang*, Physics-informed neural networks for analyzing size effect and identifying parameters in piezoelectric semiconductor nanowires, Journal of Applied Physics 137, (2025) 024303.

4. M.H. Zhao, H.Y. Hou, F.H. Ren, C.S. Lu, J.W. Zhang, B.B. Wang*, Dislocation density-based simulation of pre-mixed jet effects on residual stress and cell size in 18CrNiMo7-6 alloy steel, Journal of Materials Research and Technology 34 (2025) 479–489.

5. F.H. Ren, M.H. Zhao, C.S. Lu, J.W. Zhang, B.B. Wang*, Simulating shot peening based on a dislocation density-based model with a novel time integration algorithm, International Journal of Solids and Structures 295 (2024) 112823.

6. B.B. Wang, R.Y. Wang, C.S. Lu, M.H. Zhao, J.W. Zhang*, Variational consistent one-point integration with Taylor’s expansion-based stabilization in the second-order meshfree Galerkin method for strain gradient elasticity, Comput. Methods Appl. Mech. Eng. 431 (2024) 117305.

7. J.W. Zhang*, C.C. Zhang, Y.X. Li, M.H. Zhao, B.B. Wang*, Fracture toughness testing of metallic materials based on scratch tests, Theoretical and Applied Fracture Mechanics 131 (2024) 104393.

8. B.B. Wang, C.S. Lu, C.Y. Fan, M.H. Zhao*, A meshfree method with gradient smoothing for free vibration and buckling analysis of a strain gradient thin plate, Eng. Anal. Bound. Elem. 132 (2022) 159-167.

9. M.H. Zhao, X.Y. Yan, B.B. Wang*, Q.Y. Zhang, Finite element formulation for piezoelectric semiconductor plates, Materials Today Communications 30 (2022) 103098.

10. B.B Wang*, H.K. Chen, G.T. Xu*, J.W. Zhang, M.H. Zhao, A theoretical model for predicting the surface topography of inhomogeneous materials after shot peening, The International Journal of Advanced Manufacturing Technology, 119 (2022) 7533-7541.

11. M.H. Zhao, J.N. Niu, C.S. Lu, B.B. Wang*, C.Y. Fan*, Effects of flexoelectricity and strain gradient on bending vibration characteristics of piezoelectric semiconductor nanowires, Journal of Applied Physics 129 (2021) 164301.

12. M.H. Zhao, X. Liu, C.Y. Fan, C.S. Lu, B.B. Wang*, Theoretical analysis on the extension of a piezoelectric semi-conductor nanowire: Effects of flexoelectricity and strain gradient, Journal of Applied Physics 127 (2020) 085707.

13. C.Y. Fan, S. Chen, Q.Y. Zhang, M.H. Zhao, B.B. Wang*, Fundamental solutions and analysis of an interfacial crack in a one-dimensional hexagonal quasicrystal bi-material, 25 (2020) 1124-1139.

14. B.B. Wang, C.S. Lu, C.Y. Fan, M.H. Zhao*, A stable and efficient meshfree Galerkin method with consistent integration schemes for strain gradient thin beams and plates, Thin-Walled Struct. 153 (2020) 106791.

15. B.B. Wang, C.S. Lu, C.Y. Fan, M.H. Zhao*, Consistent integration schemes for meshfree analysis of strain gradient elasticity, Comput. Methods Appl. Mech. Eng. 357 (2019) 112601.

16. B.B. Wang*, Q.L. Duan, M.H. Zhao, Improved integration scheme for the second-order consistent element-free Galerkin method, Engineering Analysis with Boundary Elements, 98 (2019) 157–171.