学习工作经历
2006年于复旦大学获得化学专业理学学士学位,2011年于美国加利福尼亚大学尔湾分校(University of California, Irvine)获得化学专业哲学博士学位(Ph.D.),2011年至2014年在美国密苏里大学哥伦比亚校区(University of Missouri-Columbia)物理与天文学系从事博士后研究,2014年至2016年在美国天普大学(Temple University)物理系从事博士后研究。2016年至今任职于中国工程物理研究院电子工程研究所微系统与太赫兹研究中心。
主要研究成果
发表SCI论文29篇,其中2篇发表于物理学顶级期刊Phys. Rev. Lett.,以单位名义获得软件著作权授权3项,2019年入选四川省天府峨眉计划,2026年作为参与人获得四川省电子学会电子科学技术一等奖,多种仿真方法和代码已被VASP, AMS, NRLmol等国际知名第一性原理计算软件收录。
代表性论文:
1. Zeng-hui Yang, Aurora Pribram-Jones, et al., Direct extraction of excitation energies from ensemble density-functional theory. Phys. Rev. Lett. 119, 033003 (2017).
2. Zeng-hui Yang, Neepa T. Maitra, et al., Effect of cusps in time-dependent quantum mechanics. Phys. Rev. Lett. 108, 063003 (2012).
3. Zeng-hui Yang, Yang Liu, et al., The mechanism of the irradiation synergistic effect of Silicon bipolar junction transistors explained by multiscale simulations of Monte Carlo and excited-state first-principle calculations. J. Chem. Phys. 159, 034710 (2023).
4. Zeng-hui Yang, Extending scaled-interaction adaptive-partitioning QM/MM to covalently bonded systems. Phys. Chem. Chem. Phys. 22, 17987 (2020).
5. Zeng-hui Yang, On-the-fly determination of active region centers in adaptive-partitioning QM/MM. Phys. Chem. Chem. Phys. 22, 19307 (2020).
6. Zeng-hui Yang, Speed-dependent adaptive partitioning in QM/MM MD simulations of displacement damage in solid-state systems. Phys. Chem. Chem. Phys. 23, 3417 (2021).
7. Zeng-hui Yang, Second-order perturbative correlation energy functional in the ensemble density-functional theory. Phys. Rev. A 104, 052806 (2021).
8. Guanghui Zhang, Zenghui Yang, et al. Gamma-ray irradiation induced dielectric loss of SiO2/Si heterostructure in through-Silicon vias (TSVs) by forming border traps. ACS Appl. Electron. Mater. 6, 1339 (2024).
9. Zeng-hui Yang, Mark R. Pederson, et al. Full self-consistency in the Fermi-orbital self-interaction correction. Phys. Rev. A 95, 052505 (2017).
10. Zeng-hui Yang, Haowei Peng, et al. More realistic band gaps from meta-generalized gradient approximations: only in a generalized Kohn-Sham scheme. Phys. Rev. B 93, 205205 (2016).