Publications

• Anti-MANOVA and applications to 3D projective shape analysis
  Lee, H., Patrangenaru, V. (2019), Balkan Society of Geometers Proceedings (BSGP), 52-68

• A Clarification of the Cauchy distribution
  Lee, H., Park, H., and Kim, H.M. (2014), Communications for Statistical Applications and Methods (CSAM), 21(2), 183-191

Preprint (arXiv, review, revision)

• Robust Extrinsic Regression Analysis for ManifoldValued Data
  Lee, H. (2021), arXiv:2101.11872 , will be submitted
  [Project page], [Github Repos]

• Anti-MANOVA on Compact Manifolds with Applications to 3D Projective Shape Analysis
  Lee, H., Patrangenaru, V. (2021), arXiv:1909.00320 will be submitted
  [Slide 1], [Slide 2], [Slide 3],

• Extrinsic Kernel Ridge Regression Classifier for Planar Kendall Shape Space
  Lee, H., Patrangenaru, V. (2020), arXiv:1912.08202 , submitted to Pattern Recognition
  [Project page], [Github Repos], [Slide]

• Comparing Random Objects on Manifolds with Applications to Biological Shape Analysis
  Guo, R., Lee, H., Patrangenaru, V. (2020), submitted to Journal of Multivariate Analysis

Presentations

• Texas Tech University (Invited), November 11th, 2020.
  Extrinsic Kernel Ridge Regression Classifier for Planar Kendall Shape Space.

• JSM2020, Virtual, August 4th, 2020.
  Robust Extrinsic Framework for Manifold Valued Data Analysis

• DGDS2018, Mangalia Romania, August 31th, 2018.
  Anti MANOVA and Applications to 3D Projective Shape Analysis

• ASA FL Chapter Meeting, Florida Gulf Coast University, Ft. Myers, FL, April 7th, 2018.
  An Application of Nonparametric Spherical Regression in Bird Migration Trajectory Estimation

• KSS Autumn Conference, Dongguk University, Seoul, South Korea, November 1st, 2013.
  Marginal Cauchy random variables do not always imply that theirsum is Cauch