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个人经历 Personal experience 教育经历 2008.8-2013.7清华大学数学科学系获理学博士学位2004.8-2008.6北京师范大学数学科学学院获理学学士学位2001.8-2004.6山东省菏泽市第一中学

教育教学

教育教学 Education and teaching 教育教学 招生信息 现讲授课程：本科生专业课《数值分析》、本科生公共课《计算方法》、研究生公共课《数学物理方程》、研究生专业课《反问题计算方法及应用》曾经讲授课程：本科生专业选修课《偏微分方程》、《偏微分方程数值解》、《大规模科学计算》，研究生公共课《凸优化算法与应用》等讨论班信息：2022年秋季10.14起每周五下午2:00-4:00：反问题理论及模型参数识别方法 （腾讯会议 957-4982-8059）参考资料：Tarantola A.,Inverse problem theory and methods for model parameter estimation, SIAM，2004，DOI:10.1137/1.9780898717921 （Tarantola个人主页可下载电子版） 招收计算数学专业硕士。

荣誉获奖

科学研究 Scientific Research 研究兴趣：波动方程相关的反问题，如地震定位、地震层析成像、医学成像；波动方程及程函方程的数值方法；深度学习在波动问题正反演中的应用。

科学研究

学术成果 Academic Achievements SCI论文列表25. Zhang Qingyu, Ma X, Nie Yufeng, Eikonal equation-based earthquake location with irregular surfaces, Geophysical Journal International, (2023), in publish. 24. Zhang Qingyu, Nie Yufeng, Ma X, An efficient hybrid mesh method for seismic traveltime computation with irregular surfaces, Journal of Applied Geophysics,209,(2023), https://doi.org/10.1016/j.jappgeo.2022.104905 23. Lu Fan, Zhou Yan-Jie, He Xi-Jun, Ma X, Huang Xue-yuan. Full waveform inversion based on deep learning and optimal nearly analytic discrete method. Applied Geophysics. 18, 483–498 (2021). https://doi.org/10.1007/s11770-021-0912-422. Zhang Q, Ma X, & Nie Y, 2021, An iterative fast sweeping method for eikonal equation in 2d anisotropic media on unstructured triangular meshes. Geophysics, 86(3),U49–U61. https://doi.org/10.1190/geo2020-0187.121. He X, Yang D, Ma X, & Qiu C, 2020, A modified numerical-flux-based discontinuous galerkin method for 2d wave propagations in isotropic and anisotropic media. Geophysics, 85(5), 1-89.20.  Ma X, Li Y, & Song J, 2019, A stable auxiliary differential equation perfectly matched layer condition combined with low-dispersive symplectic methods for solving second-order elastic wave equations. Geophysics, 84(4), T193-T206.19.  Ma X, Yang D, He X, Huang X, & Song J, 2019, Nonsplit complex-frequency-shifted perfectly matched layer combined with symplectic methods for solving second-order seismic wave equations—Part 2: Wavefield simulations. Geophysics, 84(3), T167-T179.18.  He X, Yang D, Ma X, & Lang C, 2019, Dispersion–dissipation analysis of the triangle-based discontinuous Galerkin method for scalar wave equation. Geophysical Journal International, 218(2), 1174-1198.17.  He X, Yang D, Ma X, & Zhou Y, 2019, Symplectic interior penalty discontinuous Galerkin method for solving the seismic scalar wave equation. Geophysics, 84(3), T133-T145.16.  Ma X, Yang D, Huang X, & Zhou Y, 2018, Nonsplit complex-frequency shifted perfectly matched layer combined with symplectic methods for solving second-order seismic wave equations—Part 1: Method. Geophysics, 83(6), T301-T311.15.   Ma J, Yang D, Tong P, & Ma X, 2018, TSOS and TSOS-FK hybrid methods for modelling the propagation of seismic waves. Geophysical Journal International, 214(3): 1665-1682.14.    Ma X, Yang D, He X, Li J, & Zheng Y, 2018, A new high-order scheme based on numerical dispersion analysis of the wave phase-velocity for semi-discrete wave equations. Geophysics, 83(3): T123-T138.13.     张金波, 杨顶辉, 贺茜君, 马啸, 2018, 求解双相和黏弹性介质波传播方程的间断有限元方法及其波场模拟. 地球物理学报, 61(3): 926-937.12.     Ma X & Yang D, 2017, A phase-preserving and low-dispersive symplectic partitioned Runge-Kutta method for solving seismic wave equations. Geophysical Journal International, 209(3): 1534-1557.11.     Li J, Yang D, Wu H & Ma X, 2017, A low-dispersive method using the high-order stereo-modelling operator for solving 2-D wave equations. Geophysical Journal International, 210(3), 1938–1964.10.     Chen Y, Yang G, Ma X & Song G, 2016, A time-space domain stereo finite difference method for 3D scalar wave propagation. Computers & Geosciences, 96, 218-235.9.     Yang D, He X, Ma X, Zhou Y & Li J, 2016, An optimal nearly analytic discrete-weighted Runge-Kutta discontinuous Galerkin hybrid method for acoustic wavefield modeling. Geophysics, 81(5): T251-T263.8.    Zhou Y, Yang D, Ma X & Li J, 2015, An effective method to suppress numerical dispersion in 2D acoustic and elastic modelling using a high-order Padé approximation. Journal of Geophysics & Engineering, 12(1):114-129.7.    Ma X, Yang D & Song G, 2015, A Low-Dispersive Symplectic Partitioned Runge-Kutta Method for Solving Seismic-Wave Equations: II. Wavefield Simulations. Bulletin of the Seismological Society of America, 105(2A): 657-675.6.      Ma X, Yang D, Song G & Wang M, 2014, A Low-Dispersive Symplectic Partitioned Runge-Kutta Method for Solving Seismic-Wave Equations: I. Scheme and Theoretical Analysis. Bulletin of the Seismological Society of America, 104(5): 2206-2225.5.      Yang D, Wang M & Ma X, 2014, Symplectic stereomodelling method for solving elastic wave equations in porous media. Geophysical Journal International, 196(1): 560-579.4.    Zhang C Y, Ma X, Yang L & Song G, 2014, A symplectic partitioned Runge-Kutta method based on the eighth-order nearly analytic discrete operator with the high-order accuracy. Applied Geophysics, 2014, 11(1): 89-106.3.    Ma X, Yang D & Liu F, 2011, A nearly analytic symplectically partitioned Runge–Kutta method for 2-D seismic wave equations. Geophysical Journal International, 187(1): 480-496.2.    马啸, 杨顶辉, 张锦华, 2010,求解声波方程的辛可分Runge-Kutta方法. 地球物理学报, 53(8): 1993-2003.1.   宋国杰, 杨顶辉, 陈亚丽, 马啸, 2010, 基于WNAD方法的非一致网格算法及其弹性波场模拟. 地球物理学报, 53(8): 1985-1992.

学术成果

综合介绍