Nguyen Nag Thieu
Dr

Department of Numerical Analysis and Scientific Computing
Research interests:


Address
Office: Room 213, Building A5
Tel:
Email: nnthieu AT math.ac.vn

Born in Vinh Phuc in 1991

Education and academic degrees:

  • 2013: Bachelor: Hanoi University of Science, Vietnam National University
  • 2021: PhD: University of Limoges, Limoges France 

Positions: 

  • 2022 - present: Researcher, Instutute of Mathematics, Vietnam Academy of Science and Technology
  • 2022 - present: Postdoctoral researcher, The State University of New York - SUNY, Korea 

 

Research areas: Optimization Theory, Optimal Control Theory, Nonsmooth Analysis, Dynamical Systems, Variational Inequalities, Numerical Analysis and Scientific Computing


PUBLICATIONS

 

List of recent publications
1Samir Adly, Nguyen Nag Thieu, Existence of solutions for a Lipschitzian vibro-impact problem with time-dependent constraints, Fixed Point Theory and Algorithms for Sciences and Engineering volume 2022, Article number: 3 (2022), (Scopus).
2Nguyen Khoa Son, Nguyen Nag Thieu, Nguyen Dong Yen, On the solution existence for prox-regular perturbed sweeping processes, Journal of Nonlinear and Variational Analysis 5 (2021), no. 6, 851-863. (SCI-E, Scopus, Preprint: download here).
3Nguyen Nag Thieu, Some differential estimates in linear programming, Acta Mathematica Vietnamica 41 (2016), no. 2, 243-249, (Scopus).
Preprints
1IMH20230201, Nguyen Nag Thieu, Samir Adly, Nguyen Dong Yen, Convex and nonconvex sweeping processes with velocity constraints: well-posedness and insights.
2IMH20230101, Nguyen Ngoc Luan, Nguyen Mau Nam, Nguyen Nag Thieu, Nguyen Dong Yen, Relationships between polyhedral convex sets and generalized polyhedral convex sets.
3Nguyen Nag Thieu, Solution properties of convex sweeping processes with velocity constraints, Applicable Analysis, online
4IMH20221203, Tan H. Cao, Nilson Chapagain, Kangmin Cho, Jinwoo Choi, Sinae Hong, Abhishek Kafle, Haejoon Lee, Hansol Lim, Biniam Markos, Jiung Seo, Phung Ngoc Thi, Nguyen Nag Thieu, Optimal control of several motion models, preprint arXiv