张国栋，东南大学青年首席教授，博士生导师。获得国家高层次人才青年项目资助，并入选江苏省双创博士计划。博士毕业于美国圣母大学土木工程专业，随后分别在美国哥伦比亚大学和圣母大学从事博士后研究工作。2021年入职东南大学土木工程学院，主要研究方向为计算力学，非线性结构拓扑优化、非线性结构的多尺度分析、机器学习等。在Computer Methods in Applied Mechanics and Engineering，International Journal for Numerical Methods in Engineering等国际权威期刊发表SCI论文24篇（其中一作12篇）。参与多项中国和美国国家自然科学基金，担任Computers & Structures, Journal of Structural Engineering等多部国际知名期刊审稿人。

教育背景

• 2013.8 – 2019.11  美国圣母大学  哲学博士

• 2010.9 – 2013.6     东南大学  工学硕士

• 2006.9 – 2010.6     南昌大学  工学学士

工作经历

• 2022.12 – 至今       东南大学土木工程学院建筑工程系             教授

• 2021.10 – 2022.12  东南大学土木工程学院建筑工程系      副研究员

• 2020.7 – 2021.6      美国圣母大学                                  博士后研究员

• 2020.1 – 2020.7      美国哥伦比亚大学                          博士后研究员

土木工程抗震与防灾，B0510550

• 中国国家自然科学基金，基于金属3D打印及弹塑性损伤模型的耗能减震元件拓扑优化研究，青年项目52208467, 2023.01-2025.12， 主持

• 美国国家自然科学基金，Physics- Based, Nonlinear, Multiscale, Topology Optimization Framework for Designing Additively Manufactured Energy Dissipating Structural Fuses for Steel Building Systems，Standard Grant 1762277，2018.5 – 2021.04，参与

• 美国国家自然科学基金， Multiscale Topology Optimization: Design of Structural- Material Systems Under Extreme Events，Standard Grant 1055314，2011.6 – 2016.5，参与

• 中国国家自然科学基金，自定心预应力混凝土框架的力学行为及其地震易损性研究，面上项目 51078075，2011.1 – 2013.12，参与

代表性论文

1. Zhang, G.*, Khandelwal, K.*, & Guo, T. Topology optimization of stability-constrained structures with simple/multiple eigenvalues. International Journal for Numerical Methods in Engineering, accepted.

2. Zhang, G.*, Khandelwal, K.*, & Guo, T. (2023). Finite strain topology optimization with nonlinear stability constraints. Computer Methods in Applied Mechanics and Engineering, 413, 116119.

3. Zhang, G., Feng, N., & Khandelwal, K.* (2022). Gurson–Tvergaard–Needleman model guided fracture‐resistant structural designs under finite deformations. International Journal for Numerical Methods in Engineering, 123(14), 3344-3388.

4. Zhang, G., Feng, N., & Khandelwal, K.* (2021). A computational framework for homogenization and multiscale stability analyses of nonlinear periodic materials. International Journal for Numerical Methods in Engineering, 122 (22), 6527-6575.

5. Feng, N., Zhang, G., & Khandelwal, K.* (2020). On the Performance Evaluation of Stochastic Finite Elements in Linear and Nonlinear Problems. Computers & Structures, DOI: 10.1016/j.compstruc.2020.106408.

6. Zhang, G., & Khandelwal, K.* (2020). Topology optimization of dissipative metamaterials at finite strains based on nonlinear homogenization. Structural and Multidisciplinary Optimization, 62, 1419–1455.

7. Zhang, G., & Khandelwal, K.* (2019). Computational design of finite strain auxetic metamaterials via topology optimization and nonlinear homogenization. Computer Methods in Applied Mechanics and Engineering, 356, 490-527.

8. Zhang, G., & Khandelwal, K.* (2019). Design of dissipative multimaterial viscoelastic-hyperelastic systems at finite strains via topology optimization. International Journal for Numerical Methods in Engineering, 119(11), 1037-1068.

9. Zhang, G., Alberdi, R., & Khandelwal, K.* (2018). Topology optimization with incompressible materials under small and finite deformations using mixed u/p elements. International Journal for Numerical Methods in Engineering, 115(8), 1015-1052.

10. Zhang, G., Alberdi, R., & Khandelwal, K.* (2018). On the locking free isogeometric formulations for 3-D curved Timoshenko beams. Finite Elements in Analysis and Design, 143, 46-65.

11. Li, L., Zhang, G., & Khandelwal, K.* (2018). Failure resistant topology optimization of structures using nonlocal elastoplastic-damage model. Structural and Multidisciplinary Optimization, 58, 1589-1618.

12. Alberdi, R., Zhang, G., & Khandelwal, K.* (2018). An isogeometric approach for analysis of phononic crystals and elastic metamaterials with complex geometries. Computational Mechanics, 62(3), 285-307.

13. Alberdi, R., Zhang, G., Li, L., & Khandelwal, K.* (2018). A unified framework for nonlinear path‐dependent sensitivity analysis in topology optimization. International Journal for Numerical Methods in Engineering, 115(1), 1-56.

14. Alberdi, R., Zhang, G., & Khandelwal, K.* (2018). A framework for implementation of RVE‐based multiscale models in computational homogenization using isogeometric analysis. International Journal for Numerical Methods in Engineering, 114(9), 1018-1051.

15. Zhang, G., Li, L., & Khandelwal, K.* (2017). Topology optimization of structures with anisotropic plastic materials using enhanced assumed strain elements. Structural and Multidisciplinary Optimization, 55(6), 1965

16. Li, L., Zhang, G., & Khandelwal, K.* (2017). Topology optimization of energy absorbing structures with maximum damage constraint. International Journal for Numerical Methods in Engineering, 112(7), 737-775.

17. Li, L., Zhang, G., & Khandelwal, K.* (2017). Design of energy dissipating elastoplastic structures under cyclic loads using topology optimization. Structural and Multidisciplinary Optimization, 56(2), 391-412.

18. Li, L., Zhang, G., & Khandelwal, K.* (2017). Topology optimization of structures with gradient elastic material. Structural and Multidisciplinary Optimization, 56(2), 371-390.

19. Zhang, G., Alberdi, R., & Khandelwal, K.* (2016). Analysis of three-dimensional curved beams using isogeometric approach. Engineering Structures, 117, 560-574.

20. Zhang, G., & Khandelwal, K.* (2016). Modeling of nonlocal damage-plasticity in beams using isogeometric analysis. Computers & Structures, 165, 76-95.

21. Guo, T.*, Song, L. L., & Zhang, G. D. (2015). Numerical simulation and seismic fragility analysis of a self-centering steel MRF with web friction devices. Journal of Earthquake Engineering, 19(5), 731-751.

22. Guo, T.*, Zhang, G., & Chen, C. (2014). Experimental study on self-centering concrete wall with distributed friction devices. Journal of Earthquake Engineering, 18(2), 214-230.

23. Guo, T.*, Song, L., & Zhang, G. (2011). Numerical simulation of the seismic behavior of self-centering steel beam-column connections with bottom flange friction devices. Earthquake Engineering and Engineering Vibration, 10(2), 229.

会议报告

1. Zhang, G., Khandelwal, K. (2019). Design of dissipative metamaterials via topology optimization and nonlinear homogenization. in 15th U.S. National Congress on Computational Mechanics, Austin, TX, July 28-August 1, 2019.

2. Zhang, G., Khandelwal, K. (2019). Design of auxetic metamaterials under finite strains via topology optimization and nonlinear homogenization. in Engineering Mechanics Institute Conference 2019, Pasadena, CA, June 18-21, 2019.

3. Zhang, G., Khandelwal, K. (2018). A multi-material topology optimization method for energy absorbing designs with viscoelastic and hyperelastic materials. in 13th World Congress on Computational Mechanics, New York City, NY, July 22-27, 2018.

4. Zhang, G., Alberdi, R., & Khandelwal, K. (2018). On the locking free isogeometric formulations for 3-D curved Timoshenko beams. in Engineering Mechanics Institute Conference 2018, Boston, MA, May 29-June 1, 2018.

5. Zhang, G., Alberdi, R., & Khandelwal, K. (2017). Topology optimization of incompressible solids under finite deformations. in 14th U.S. National Congress on Computational Mechanics, Montreal, Canada, July 17-20, 2017.

6. Zhang, G., Alberdi, R., & Khandelwal, K. (2016). Analysis of three-dimensional isogeometric curved beams. in Engineering Mechanics Institute Conference 2016, Nashville, TN, May 22-25, 2016.

7. Zhang, G., L. Li, & Khandelwal, K. (2014). Isogeometric analysis of forced vibration of nonlinear Timoshenko beam based on modified couple stress theory, in Engineering Mechanics Institute Conference 2014, Hamilton, ON, Canada, August 5-8, 2014.