龙海娥（Haie Long）

Contact Information:

  Postal address: Shenzhen MSU-BIT University, 1 International University Park Road, Longgang District, 518172 Shenzhen, Guangdong Province, P.R. China.

  Office: Room 334, Main Building. 

  Email: haie_long@smbu.edu.cn

Educational Background：

  · Sep. 2016 - Jul. 2021, PhD. in Applied Mathematics, School of Mathematics, Harbin Institute of Technology. Supervisor: Professor Bo Han.  

  · Jan. 2020 - Jan. 2021, Visiting PhD. student in Applied Mathematics, Columbia University, New York, USA. Co-advisor: Professor Kui Ren.

  · Sep. 2012 - Jul. 2016, B.S. in School of Mathematics and Statistics, Henan University.

Working Experience：

  · Nov. 2023 - Present, Senior Lecturer, Shenzhen MSU-BIT University.

  · Aug. 2021 - Oct. 2023, Postdoctoral Fellowship, Shenzhen MSU-BIT University. Co-advisor: Professor Ye Zhang.

Research interests：

  Ill-posed inverse problems; Regularization methods;Stochastic algorithms; Diffuse optical tomography; Machine learning.

Publications and Preprints：

[1] H. Long, B. Han, S.Tong. A new Kaczmarz-type method and its acceleration for nonlinear ill-posed problems. Inverse Problems, 35(05):055004, 2019.

[2] H. Long, B. Han, S.Tong. A proximal regularized Gauss-Newton-Kaczmarz method and its acceleration for nonlinear ill-posed problems. Applied Numerical Mathematics. Applied Numerical Mathematics, 151:301-321, 2020.

[3] H. Long, B. Han, L. Li. A fast two-point gradient method for solving non-smooth nonlinear ill-posed problems. Journal of Computational and Applied Mathematics, 384:113114, 2021.

[4] S. Tong, B. Han, H. Long, R. Gu. An accelerated sequential subspace optimization method based on homotopy perturbation iteration for nonlinear ill-posed problems. Inverse Problems, 35(12):125005, 2019.

[5] Guangyu Gao， Bo Han* and H. Long*. A generalized adaptive Levenberg-Marquardt method for solving nonlinear ill-posed problems Inverse Problems. Inverse Problems, 39:015009, 2023.

[6] H. Long, Ye Zhang and Guangyu Gao*. An accelerated inexact Newton-type regularizing algorithm for ill-posed operator equations. Journal of Computational and Applied Mathematics. First Revision completed and awaiting decisions.

[7] Xuewei Yan, H. Long, Yong Chen*. Prediction of general high-order lump solutions in the Davey-Stewartson II equation. Proceedings of the Royal Society A-Mathematical Physical and Engineering Sciences. Accepted. 2023.

[8] H. Long and Ye Zhang. Stochastic asymptotical regularization for nonlinear ill-posed problems. Prepare to submit.

Fundings：

[1] 2023年中国博士后科学基金第73批面上资助(China Postdoctoral Science Foundation), PI

[2] Guangdong Basic and Applied Basic Research Foundation, Youth project,  PI

[3] Guangdong Youth Innovative Talents Project, PI

[4] National Natural Science Foundation of China (No.11871180), As a participant

[5] National Natural Science Foundation of China (No.12071184), As a participant

Talks：

[1] 20-25 Aug. 2023, Minisymposium Speaker, 10th International Congress on Industrial and Applied Mathematics, Tokyo, Japan

[2] 26-29 May 2023, Minisymposium Speaker, 第十二届全国反问题、成像及其应用年会(The 12th Conference on Inverse Problems，Imaging and Applications )，Shenzhen, P. R. China

[3] 24-26 Sep. 2019, Minisymposium Speaker, The 5th International Symposium on Inverse Problems, Design and Optimization, Tianjin, P. R. China.

[4] 31 Jul. - 4 Aug. 2019, Minisymposium Speaker, The 12th Annual National Conference on Computational Mathematics, Harbin, P. R. China.

[5] 25-29 Jul. 2019, Minisymposium Speaker, The 5th International Workshop on Computational Inverse Problems and Applications, Longyan, P. R. China.

[6] 18 May 2019, Minisymposium Speaker, The 1st PhD Academic BBS, Harbin Institute of Technology, Harbin, P. R. China.