姓名：孙春龙

2020年获得东南大学和北海道大学两个博士学位。长期从事偏微分方程的反问题的数学理论和数值计算方法的研究。主持完成江苏省研究生科研创新计划项目1项，参与多项国家自然科学基金面上项目的研究。已在Inverse Problems, Science China Mathematics, Acta Mathematicae Applicatae Sinica等期刊发表学术论文10余篇。曾多次受邀赴北海道大学、东京大学等高校开展合作研究。 

电子邮箱:  clsun@seu.edu.cn,  sunchunlong@njcam.org.cn

职位：博士

办公地址：6209室

项目组：介质成像 

毕业时间： 2021年1月

毕业后工作单位： 南京航空航天大学

科研项目：

1.  江苏省研究生科研创新计划项目，KYCX18_0051，分布型分数阶扩散方程中权函数的反演，2018/06-2020/03，完成，主持。

2.  国家自然科学基金面上项目，11771081，11871149，11971104，在研，参加。

发表论文：

11. J.J. Liu, M. Machida, G. Nakamura, G. Nishimura, C.L. Sun, On Fluorescence Imaging: Diffusion Equation Model and Recovery of Absorption Coefficient of Fluorophores, Science China Mathematics, DOI: https://doi.org/10.1007/s11425-020-1731-y, 2020

10.   C.L. Sun, J.J. Liu, An Inverse Source Problem for Distributed Order Time-fractional Diffusion Equation, Inverse Problems, 33, 055008, 2020.

 9.  C.L. Sun, G. Nakamura, G. Nishimura, J.J. Liu, M. Machida, Fast and Robust Reconstruction Algorithm for Fluorescence Diffuse Optical Tomography Assuming a Cuboid Target, J. Opt. Soc. Am. A, 37(22), 231-239, 2020.

 8.  C.L. Sun, J.J. Liu, Reconstruction of the Space-dependent Source from Partial Neumann Data for Slow Diffusion System. Acta Mathematicae Applicatae Sinica, English Ser., 36(1), 166-182, 2020.

 7.  C.L. Sun, G.S. Li, X.Z. Jia, Simultaneous Inversion for the Space-dependent Diffusion Coefficient and the Source Term in the Multi-term Time Fractional Diffusion Equation, Inverse Problems in Science and Engineering, 25(11), 1618-1638, 2017.

6.      C.L. Sun, G.S. Li, X.Z. Jia, Numerical Inversion for the Initial Distribution in the Multi-term Time-fractional Diffusion Equation Using Final Observations, Advances in Applied Mathematics and Mechanics, 9( 6), 1525-1546, 2017.

5.      C.L. Sun, G.S. Li, X.Z. Jia, Numerical Inversion for the Multiple Fractional Orders in the Multiterm TFDE, Advances in Mathmetical Physics, https://doi.org/10.1155/2017/3204959, 2017.

 4.  C.L. Sun, Q. Liu, G.S. Li, Conditional Well-Posedness for an Inverse Source Problem in the Diffusion Equation Using the Variational Adjoint Method, Advances in Mathmetical Physics, https://doi.org/10.1155/2017/6801260, 2017.

 3.      G.S. Li, X.Z, Jia, C.L. Sun, A Conditional Lipschitz Stability for Determining a Space-dependent Source Coefficient in the 2D/3D Advection-dispersion Equation, Journal of Inverse and Ill-posed Problems, 25(2), 221-236, 2017.

 2.  G.S. Li, C.L. Sun, X.Z. Jia, D.H. Du, Numerical Solution to the Multi-term Time Fractional Diffusion Equation in a Finite Domain, Numerical Mathematics-TMA, 9(3), 337-357, 2016.

 1.      X.Z. Jia, G.S. Li, C.L. Sun, D.H. Du, Simultaneous Inversion for a Diffusion Coefficient and a Spatially Dependent Source Term in the SFADE, Inverse Problems in Science and Engineering, 24(5), 832-859, 2016.