职　　称：教授
职　　务：力学专业系主任
专　　业：固体力学
所在系所：工程力学系 / 固体力学研究所
通讯地址：甘肃省兰州市天水南路222号兰州大学土木工程与力学学院，730000
电子信箱： yonghd@lzu.edu.cn
联系电话：+86(0)
传　　真：

主要学历
2000.09—2004.06 西安交通大学工程力学专业， 本科生，获工学学士
2004.09—2006.06 兰州大学土木工程与力学学院 固体力学专业，研究生
2006.09—2010.06 兰州大学土木工程与力学学院 固体力学专业， 博士生，获工学博士学位
2008.10—2010.02 公派美国哈佛大学
主要学术经历
2010.07--2011.4 兰州大学土木工程与力学学院 讲师
2011.4--2014.4 兰州大学土木工程与力学学院 副教授
2014.4-- 兰州大学土木工程与力学学院 教授
主要研究方向
1.超导材料中的力-电-磁多场耦合行为
2.软物质中的力学稳定性
主要讲授课程
理论力学 (本科生 90学时)
数学物理方程 (本科生 72学时)
断裂力学 (本科生 54学时)
弹塑性力学(本科生 54学时)
招生专业
欢迎力学、电气工程、土木工程、机械工程专业学生报考
主要学术成就、奖励及荣誉
2007年　兰州大学求是奖学金
2012年 全国优秀博士学位论文提名
2013年 新世纪优秀人才支持计划
主要科研项目及角色

代表性论著
[1]H. D. Yong, P. L. Yang, C. Xue, and Y. H. Zhou, Fracture behavior of filament in Nb3Sn strands with crack-bridging model. Fusion Engineering and Design, 2016, 102: 66-73.
[2]H. D. Yong, Z. Jing, and Y. H. Zhou, Crack problem for superconducting strip with finite thickness. International Journal of Solids and Structures, 2014, 51: 886-893.
[3]H. D. Yong, M. Zhao, Z. Jing, and Y. H. Zhou, Effect of shear stress on electromagnetic behaviors in superconductor-ferromagnetic bilayer structure, Journal of Applied Physics, 2014, 116: 123911.
[4]H. D. Yong, C. Xue, Y. H. Zhou, Thickness dependence of fracture behavior in a superconducting strip. Superconductor Science and Technology, 26: 055003 (2013).
[5]H. D. Yong, Z. Jing, Y. H. Zhou, Analysis of strain effect on critical current density in superconductors with a modified semiempirical Kim model. IEEE Transactions on Applied Superconductivity, 23: ** (2013).
[6]J. Xia, H. D. Yong, Y. H. Zhou, A structural mechanics model for the 2-D mechanical characteristics of ITER cable-in-conduit conductor cable under transverse loads. IEEE Transactions on Applied Superconductivity, 23: ** (2013).
[7]C. G. Huang, H. D. Yong, and Y. H. Zhou, Magnetostrictive behaviors of type-II superconducting cylinders and rings with finite thickness. Superconductor Science and Technology, 26: 105007 (2013).
[8]H. D. Yong, Y. H. Zhou, Depairing current density in superconducting film with shear deformation. Journal of Applied Physics, 111: 053929 (2012).
[9]H. D. Yong, X. Z. He, Y. H. Zhou, Electromechanical instability in anisotropic dielectric elastomers. International Journal of Engineering Science, 50: 144-150 (2012).
[10]H. D. Yong, Z. Jing, Y. H. Zhou, Magnetostriction and magnetization in deformable superconductors. Physica C, 483: 51-54 (2012).
[11]H. D. Yong, Y. H. Zhou, Interface crack between superconducting film and substrate. Journal of Applied Physics, 110: 063924 (2011).
[12]H. D. Yong, F. Xue, Y. H. Zhou, Effect of strain on depairing current density in deformable superconducting thin films. Journal of Applied Physics, 110: 033905 (2011).
[13]H. D. Yong, X. Z. He, Y. H. Zhou, Dynamics of a thick-walled dielectric elastomer spherical shell. International Journal of Engineering Science, 49: 792-800 (2011).
[14]H. D. Yong, Y. H. Zhou, Stress distribution in a flat superconducting strip with transport current. Journal of Applied Physics, 109: 073902 (2011).
[15]H. D. Yong, F. Z. Liu, Y. H. Zhou, Analytical solutions of the Ginzburg-Landau equations for deformable superconductors in a weak magnetic field. Applied Physics Letter 97: 162505 (2010).
[16]H. D. Yong, Y. H. Zhou, Elliptical hole in a bulk superconductor under electromagnetic forces. Supcerconductor and Science and Technology 22: 025018 (2009).
[17]H. D. Yong, Y. H. Zhou, Effect of nonsuperconducting particles on the effective magnetostriction of bulk superconductors. Journal of Applied Physics 104: 043907 (2008)
[18]H. D. Yong, Y. H. Zhou, J. Zeng, Crack problem in a long cylindrical superconductor. Journal of Applied Physics 104: 113902 (2008).
[19]Y. H. Zhou, H. D. Yong, Crack problem for a long rectangular slab of superconductor under an electromagnetic force. Physical Review B 76: 094523 (2007).
[20]H. D. Yong, Y. H. Zhou, Transient response of a cracked magnetoelectroelastic strip under anti-plane impact. International Journal of Solids and Structures 44 (2): 705-717 (2007).
[21]H. D. Yong, Y. H. Zhou, A mode III crack in a functionally graded piezoelectric strip bonded to two dissimilar piezoelectric half-planes. Composite Structures 79: 404-410 (2007).
[22]H. D. Yong, Y. H. Zhou, Transient anti-plane crack problem for two bonded functionally graded piezoelectric materials. Archive of Applied Mechanics 76: 497–509 (2006)
[23]H. D. Yong, Y. H. Zhou, Analysis of a mode III crack problem in a functionally graded coating-substrate system with finite thickness. International Journal of Fracture 141:459–467 (2006).