JunJie Wee


  • weejunji[at]msu.edu

  • Department of Mathematics
  • Michigan State University
  • C114 Wells Hall
  • 619 Red Cedar Road
  • East Lansing, MI, 48824




Bio

  • I am currently a Visiting Assistant Professor in the Department of Mathematics at Michigan State University working with Prof. Guo-Wei Wei. I was previously a Ph.D. candidate at NTU advised by Prof. Kelin Xia on my thesis Geometric and Topological AI for Molecular Sciences. I studied the discrete Ricci curvature and discrete Hodge Laplacian, and applied them to analyse chemical and biological systems. Prior to my Ph.D., I completed my B.Sc. (with Honours) in Mathematical Sciences (with specialization in Applied Mathematics) at NTU, where my honours dissertation on the Korenblum Maximum Principle was completed under Assoc. Prof. Le Hai Khoi.


News

30th Nov 2022 Best Poster Award for "Mathematical AI for Molecular Sciences" (ICMMA2022 International Conference on "Topology and its Applications to Engineering and Life Science" 「トポロジーとその工学,生命科学への応用」)
10th Oct 2022 Mathematical AI Methods Supercharge the Search for Perovskite Materials (Science@NTU)
26th Sep 2022 The 2nd POSTECH MINDS Workshop on TDA and Machine Learning (Link)
22nd Sep 2022 Topological feature engineering for machine learning based halide perovskite materials design is published in npj Computational Materials (Link)
25th Jul 2022 Applied Geometry for Data Sciences, Mathematical Science Research Center, Chongqing University of Technology (Link)
18th Jul 2022 Applied Topology in Frontier Sciences, IMS, National University of Singapore (Link)
12th Jul 2022 Mini-symposium "Molecular Biosciences: Modeling for Sequence and Structure-Based Molecular Analysis" at SIAM Conference on Life Sciences, Pittsburgh, Pennsylvania (Link)



Research Interests

    Mathematical AI for Molecular Sciences:

  • Topology-based machine learning for molecular sciences and material sciences
  • Discrete Geometry-based data analysis and machine learning

  • Complex Analysis and Operator Theory:

  • Korenblum Maximum Principle on function spaces
  • Operators acting on spaces of holomorphic or entire functions