主要从事结构尺度效应，复合材料及结构力学，固体力学，计算固体力学方面的研究工作，主持国家自然科学基金、江苏省自然科学基金、江苏省科技厅及教育部等科研项目多项。

联系方式：

电子邮箱：qinghai(at)nuaa.edu.cn

教育经历：

(1) 2002.9至2007.7, 清华大学, 固体力学, 博士，导师: 杨卫院士

(2) 2005.4至2006.4, 法国特鲁瓦工业大学, 机械工程系, 访问博士生, 导师: 吕坚院士

(3) 1998.9至2002.7, 西安交通大学, 工程力学专业, 学士

科研与学术工作经历：

(1) 2014.7至现在, 南京航空航天大学, 结构工程与力学系, 教授

(2) 2011.3至2014.6, 西门子风能公司(丹麦), 复合材料叶片研发中心, 高级工程师

(3) 2007.9至2011.2, 丹麦科技大学, 博士后, 导师: Leon Mishnaevsky教授

自2021年以来以一作或通讯作者发表的部分论文：

[1]. Bian, P.-L., Qing, H.*: The effect of carbon nanofibers on transverse cracking in carbon fiber reinforced polymer: A 3D finite element modeling and simulation. Mechanics of Advanced Materials and Structures (2021). doi:10.1080/15376494.2021.1952662

[2]. Li, C., Qing, H.*, Gao, C-F: Theoretical analysis for static bending of Euler-Bernoulli using different nonlocal gradient models. Mechanics of Advanced Materials and Structures 28 (19):1965-1977(2021).

[3]. Bian, P.-L., Qing, H.*: Computational modeling of carbon nanofibers reinforced composites: A comparative study. Journal of Composite Materials 55(17), 2315-2327 (2021). doi:10.1177/0021998320987893

[4]. Bian, P.-L., Qing, H.*: Schmauder, S.: A novel phase-field based cohesive zone model for modeling interfacial failure in composites. International Journal for Numerical Methods in Engineering 122(23), 7054-7077 (2021). doi:10.1002/nme.6821

[5]. Bian, P., Qing, H.*: Torsional static and vibration analysis of functionally graded nanotube with bi-Helmholtz kernel based stress-driven nonlocal integral model. Applied Mathematics and Mechanics-English Edition 42(3), 425-440 (2021). doi:10.1007/s10483-021-2708-9

[6]. Bian, P.-L., Qing, H.*: On bending consistency of Timoshenko beam using differential and integral nonlocal strain gradient models. Zamm-Zeitschrift Fur Angewandte Mathematik Und Mechanik 101(8) (2021). doi:10.1002/zamm.202000132

[7]. Bian, P.-L., Qing, H.*, Gao, C.-F.: One-dimensional stress-driven nonlocal integral model with bi-Helmholtz kernel: Close form solution and consistent size effect. Appl Math Model 89, 400-412 (2021). doi:10.1016/j.apm.2020.07.058

[8]. Ren, Y.-M., Qing, H.*: Bending and Buckling Analysis of Functionally Graded Euler-Bernoulli Beam Using Stress-Driven Nonlocal Integral Model with Bi-Helmholtz Kernel. International Journal of Applied Mechanics 13(4) (2021). doi:10.1142/s1758825121500411

[9]. Tang, Y., Qing, H.*: Elastic buckling and free vibration analysis of functionally graded Timoshenko beam with nonlocal strain gradient integral model. Appl Math Model 96, 657-677 (2021). doi:10.1016/j.apm.2021.03.040

[10]. Zhang, P., Qing, H.*: The consistency of the nonlocal strain gradient integral model in size-dependent bending analysis of beam structures. International Journal of Mechanical Sciences 189 (2021). doi:10.1016/j.ijmecsci.2020.105991

[11]. Zhang, P., Qing, H.*: Closed-form solution in bi-Helmholtz kernel based two-phase nonlocal integral models for functionally graded Timoshenko beams. Compos Struct 265 (2021). doi:10.1016/j.compstruct.2021.113770

[12]. Zhang, P., Qing, H.*: On well-posedness of two-phase nonlocal integral models for higher-order refined shear deformation beams. Applied Mathematics and Mechanics-English Edition 42(7), 931-950 (2021). doi:10.1007/s10483-021-2750-8

[13]. Zhang, P., Qing, H.*: A bi-Helmholtz type of two-phase nonlocal integral model for buckling of Bernoulli-Euler beams under non-uniform temperature. Journal of Thermal Stresses 44(9), 1053-1067 (2021). doi:10.1080/01495739.2021.1955060

[14]. Zhang, P., Qing, H.*: Well-posed two-phase nonlocal integral models for free vibration of nanobeams in context with higher-order refined shear deformation theory. Journal of Vibration and Control (2021). doi:10.1177/10775463211039902

[15]. Zhang, P., Schiavone, P., Qing, H.*: Two-phase local/nonlocal mixture models for buckling analysis of higher-order refined shear deformation beams under thermal effect. Mechanics of Advanced Materials and Structures (2021). doi:10.1080/15376494.2021.2003489

[16]. Zhang, P., Qing, H.*: Thermoelastic analysis of nanobar based on nonlocal integral elasticity and nonlocal integral heat conduction. Journal of Thermal Stresses 44(10), 1244-1261 (2021). doi:10.1080/01495739.2021.1967240

[17]. Ren, Y., Qing, H.*: On the consistency of two-phase local/nonlocal piezoelectric integral model. Applied Mathematics and Mechanics-English Edition 42(11), 1581-1598 (2021). doi:10.1007/s10483-021-2785-7

[18]. Zhang, P., Qing, H.*: Two-phase nonlocal integral models with a bi-Helmholtz averaging kernel for nanorods. Applied Mathematics and Mechanics-English Edition 42(10), 1379-1396 (2021). doi:10.1007/s10483-021-2774-9

[19]. Bian, P.-L., Qing, H.*: Elastic buckling and free vibration of nonlocal strain gradient Euler-Bernoulli beams using Laplace transform. Zamm-Zeitschrift Fur Angewandte Mathematik Und Mechanik 102(1) (2022). doi:10.1002/zamm.202100152

[20]. Zhang, P., Qing, H.*: Free vibration analysis of Euler-Bernoulli curved beams using two-phase nonlocal integral models. Journal of Vibration and Control 28(19-20), 2861-2878 (2022). doi:10.1177/10775463211022483

[21]. Qing, H.*, Cai, Y.: Semi-analytical and numerical post-buckling analysis of nanobeam using two-phase nonlocal integral models. Arch Appl Mech (2022). doi:10.1007/s00419-021-02099-6

[22]. Zhang, P., Schiavone, P., Qing, H.*: Local/nonlocal mixture integral models with bi-Helmholtz kernel for free vibration of Euler-Bernoulli beams under thermal effect. Journal of Sound and Vibration 525 (2022). doi:10.1016/j.jsv.2022.116798

[23]. Qing, H.*, Wei, L.: Linear and nonlinear free vibration analysis of functionally graded porous nanobeam using stress-driven nonlocal integral model. Communications in Nonlinear Science and Numerical Simulation 109 (2022). doi:10.1016/j.cnsns.2022.106300

[24]. Ren, Y.M., Qing, H.*: Elastic Buckling and Free Vibration of Functionally Graded Piezoelectric Nanobeams Using Nonlocal Integral Models. International Journal of Structural Stability and Dynamics 22(05) (2022). doi:10.1142/s021945542250047x

[25]. Zhang, P., Schiavone, P., Qing, H.*: Stress-driven local/nonlocal mixture model for buckling and free vibration of FG sandwich Timoshenko beams resting on a nonlocal elastic foundation. Compos Struct 289 (2022). doi:10.1016/j.compstruct.2022.115473

[26]. Zhang, P., Qing, H.*: Buckling analysis of curved sandwich microbeams made of functionally graded materials via the stress-driven nonlocal integral model.Mechanics of Advanced Materials and Structures 29 (9):1211-1228(2022).

[27]. Zhang, P., Schiavone, P., Qing, H.*: Nonlocal gradient integral models with a bi-Helmholtz averaging kernel for functionally graded beams. Appl Math Model 107, 740-763 (2022). doi:10.1016/j.apm.2022.03.013

[28]. Wei,. L, Qing, H.*, Bending, Buckling and Vibration Analysis of Bi-directional Functionally Graded Circular/Annular Microplate Based on MCST. Composite Structure 292(15):115633(2022). doi:10.1016/j.compstruct.2022.115633

[29]. Bian, P.-L., Qing, H.*: Structural analysis of nonlocal nanobeam via FEM using equivalent nonlocal differential model. Engineering with Computers (2022). doi:10.1007/s00366-021-01575-5

[30]. Bian, P.L., Qing, H.*, A phase-field based finite element method for modeling graphene flake reinforced composites, Mechanics of Advanced Materials and Structures. doi: 10.1080/15376494.2022.2048146

[31]. Qing, H.*: Well-posedness of two-phase local/nonlocal integral polar models for consistent axisymmetric bending of circular microplates. Applied Mathematics and Mechanics-English Edition 43(5), 637-652 (2022). doi:10.1007/s10483-022-2843-9

[32]. Bian, P.-L., Qing, H.*, Yu, T.: A new finite element method framework for axially functionally-graded nanobeam with stress-driven two-phase nonlocal integral model. Compos Struct 295 (2022). doi:10.1016/j.compstruct.2022.115769

[33]. Zhang, P., Schiavone, P., Qing, H.*: Exact solutions for buckling loads of nanobeams under thermal effect based on local/nonlocal mixture integral models with bi-Helmholtz kernel. Journal of Thermal Stresses 45(6), 493-515 (2022). doi:10.1080/01495739.2022.2059039

[34]. Ren, Y.-M., Schiavone, P., Qing, H.*: On well-posed integral nonlocal gradient piezoelectric models for static bending of functionally graded piezoelectric nanobeam. Eur J Mech a-Solid 96 (2022). doi:10.1016/j.euromechsol.2022.104735

[35]. Ren, Y.M., Qing, H.*, Bending and Buckling Analysis of Functionally Graded Timoshenko Nanobeam Using Two-Phase Local/Nonlocal Piezoelectric Integral Model. Composite Structures, 300(15), 116129(2022). doi: 10.1016/j.compstruct.2022.116129.

[36]. Song, H.D., Qing, H.*:Free Damping Vibration of Functionally Graded Porous Viscoelastic Nonlocal Microbeam with Thermal Effect. Journal of Vibration and Control, DOI: 10.1177/10775463221132046.

[37]. Zhang, P., Schiavone, P., Qing, H.*: Unified two-phase nonlocal formulation for vibration of FG beams resting on nonlocal viscoelastic Winkler-Pasternak foundation. Applied Mathematics and Mechanics-English Edition,  44: 89–108 (2023).

[38]. Tang, Y., Qing, H.*,Size-dependent nonlinear post-buckling analysis of functionally graded porous Timoshenko microbeam with nonlocal integral models. Communications in Nonlinear Science and Numerical Simulation, 116, 106808(2023).

[39]. Tang, Y., Qing, H.*,Bending, buckling and free vibration of Timoshenko beam based plane frame via FEM with nonlocal integral model. Journal of Mechanics of Materials and Structures, accepted.

[40].  Qing, H.*, Song H.D., Nonlocal Stress Gradient Formulation for Damping Vibration Analysis of Viscoelastic Microbeam in Thermal Environment. Applied Mathematics and Mechanics-English Edition, accepted.

[41]. Zhang, P., Schiavone, P., Qing, H.*:Hygro-thermal vibration study of nanobeams on size-dependent visco-Pasternak foundation via stress-driven nonlocal theory in conjunction with two-variable shear deformation assumption. Composite Structure,  312:116870(2023).

[42]. Qing, H.*, Tang, Y.: Size-dependent Fracture Analysis of Centrally-Cracked Nanobeam Using Stress-Driven Two-Phase Local/Nonlocal Integral model with Discontinuity and Symmetrical conditions. Engineering Fracture Mechanics, 282(2023):109193.

[43]. Qing, H.*:Theoretical Fracture Analysis of Double Cantilever Microbeam Using Two-Phase Local/Nonlocal Integral Models with Discontinuity. Mechanics Based Design of Structures and Machines, An International Journal, accepted.