教育经历：

2003/09-2006/07，中国科学院声学研究所，声学专业，获博士学位

2000/09-2003/07，南开大学，光学专业，获硕士学位

1996/09-2000/07，天津大学，应用物理专业，获学士学位

2006/07至今，北京交通大学，讲师、副教授

其间：2017/01-2018/01，新加坡国立大学，访问学者

            2011/12-2012/12，德国锡根大学，访问学者

• 声学/电磁超构材料与应用

• 力学硕士

• 红果园省部级"企事业"（新）: 海洋声场时空特性及固态海底影响研究, 2022-2023，主持
  
• （声场声信息）国家重点实验室开放课题: 亚波长光波导中的声场和声光耦合, 2022-2024, 主持
  
• 国家自然科学基金“重点”: 软材料周期结构中弹性波的调控与性能优化, 2016-2020，参加
• 国家自然科学基金“面上”: 受激布里渊散射光力耦合效应对声光子晶体波导中弹性波传播的影响, 2014-2017，主持
• 国家自然科学基金“面上”: 基于全光时域串行编码的快速成像技术的研究, 2012-2015，参加
• 国家自然科学基金“青年”: 基于FDTD 与现代谱估计融合方法的声子晶体拓扑优化设计研究, 2011-2013，主持

计算固体力学（研究生）

张量分析（研究生）

工程力学（本科）

Fortran程序设计（本科）

·        Xing X Y, Su X X, Shui G S, Qin J X, Lee H P. Impacts of spatial symmetries on stimulated Brillouin scatterings in nanoscale silicon waveguides: a theoretical and numerical study considering material anisotropies. Optics Express, 2024, 32(6): 8657-8683.

·        Su X X, Qin J X, Yu X S. Interference Pattern Anomaly of an Acoustic Field Induced by Bottom Elasticity in Shallow Water. Journal of Marine Science and Engineering, 2023, 11(3): 11030647.

·        Su X X, Dou Z L, Lee H P. Stimulated Brillouin Scattering in a Sub-Wavelength Anisotropic Waveguide with Slightly-Misaligned Material and Structural Axes: Misalignment-Sensitive Behaviors and Underlying Physics. Journal of Optics, 2022, 24(4): 045002.

·        Su X X, Li X S, Wang Y S, Lee H P. Theoretical Study on the Stimulated Brillouin Scattering in a Sub-Wavelength Anisotropic Waveguide: Acousto-Optical Coupling Coefficients and Effects of Transverse Anisotropies. Journal of the Optical Society of America B, 2017, 34(12): 2599-2609.

·        Su X X, Wang Y S, Zhang C. A Matrix-Exponential Decomposition based Time-Domain Method for Calculating the Defect states of Scalar Waves in Two-Dimensional Periodic Structures. Journal of Computational Physics, 2017, 337(5): 403-420.

·        Su X X, Wang Y S, Zhang C, Yu Y X. A Matrix-Exponential Decomposition-based Time-Domain Method for Band Structure Calculation of One-Dimensional Periodic Structures. International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 2016, 30(2): 773-791.

·        Dong H W, Su X X, Wang Y S, Zhang C. Topological Optimization of Two-Dimensional Phononic Crystals based on the Finite Element Method and Genetic Algorithm. Structural and Multidisciplinary Optimization, 2014, 50(10): 593-604.

·        Dong H W, Su X X, Wang Y S, Zhang C. Topology Optimization of Two-Dimensional Asymmetrical Phononic Crystals. 2014, 378(4): 434-441.

·        Su X X, Ma T X, Wang Y S, Zhang C. An improvement of the Filter Diagonalization-based Post-Processing Method Applied to Finite Difference Time Domain Calculations of Three-Dimensional Phononic Band Structures. Physica Scripta, 2012, 86(10): 045401.

·        Su X X, Wang Y F, Wang Y S. Effects of Poisson’s Ratio on the Band Gaps and Defect States in Two-Dimensional Vacuum/Solid Porous Phononic Crystals. Ultrasonics, 2012, 52(2): 255-265.

·        Su X X, Ma T X, Wang Y S. Finite Difference Time Domain Calculation of Three-Dimensional Phononic Band Structures Using a Postprocessing Method based on the Filter Diagonalization. Physica Scripta, 2011, 84(10): 045404.

·        Su X X, Wang Y S. A Postprocessing Method Based on Chirp Z Transform for FDTD Calculation of Point Defect States in Two-Dimensional Phononic Crystals. Physica B: Condensed Matter, 2010, 405(17): 3645-3649.

·        Su X X, Li J B, Wang Y S. A Postprocessing Method based on High-Resolution Spectral Estimation for FDTD Calculation of Phononic Band Structures. Physica B: Condensed Matter, 2009, 405(10): 2444-2449.

·        Zhang R H, Su X X, Li F H. Improvement of Low-Frequency Acoustic Spatial Correlation by Frequency-Shift Compensation. Chinese Physics Letters, 2006, 23(7): 1838–1841.