Guozhi Dong   

Supervisor of Doctorate Candidates

MORE> Recommended Ph.D.Supervisor Recommended MA Supervisor
Language: 中文

Educational Background

  • 2017.9-2019.9  

    柏林洪堡大学       博士后

  • 2012.10-2017.3  

    维也纳大学       Mathematics       With Certificate of Graduation for Doctorate Study       Doctoral degree

  • 2009.4-2012.6  

    湖南师范大学       Natural Science       Master's degree       Master's degree

  • 2010.9-2011.3  

    东芬兰大学.       Natural Science       Master's degree completion

  • 2003.9-2007.6  

    湖南师范大学       Natural Science       Undergraduate (Bachelor’s degree)       Bachelor's degree

Work Experience

  • 2022.4-Now

    中南大学      数学与统计学院      在职

  • 2019.10-2021.12

    魏尔斯特拉斯研究所      第八组      助理研究员

  • 2017.9-2022.3

    柏林洪堡大学      数学学院      助理研究员

  • 2012.10-2017.8

    维也纳大学      数学学院      研究助理

  • 2007.7-2012.9

    湖南师范大学      科研与研究生办      (科研秘书)实习研究员

Research Group

Name of Research Group:

Computational models based on second-order hyperbolic PDEs and their numerical algorithms

Description of Research Group:

This is a new research direction which we have put efforts on. Thanks to my excellent collaborators and students, in particular Dr. Wei Liu and Dr. Haifan Chen, Mr. Zikang Gong, and Dr. Shuo Yang, among others, we find a lot of exciting problems to work on.

Name of Research Group:

Machine learning methods in inverse problems, optimal control of partial differential equations

Description of Research Group:

We combine the power of machine learning techeniques from modelling to computational aspects with classical methods in inverse problems and mathematical imaging, as well as solving partial differential equations and optimal control of partial differential equations.

Name of Research Group:

Numerical methods for direct and inverse problems of PDEs on manifolds

Description of Research Group:

We develop numerical methods for partial differential equations and variational problems defined on surfaces or general manifolds. Based on that, our experiences will be extended to other relevant problems, including inverse problems involving PDEs on manifolds.
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