Optimal Transport
Wasserstein metrics, unbalanced optimal transport, Hellinger–Kantorovich geometry, and computational optimal transport.
Assistant Professor of Mathematics
University of North Texas at Dallas
I earned my Ph.D. in Mathematics with a Data Science concentration from The University of Texas at Arlington. My research focuses on optimal transport, machine learning, dimensionality reduction, distance-matrix recovery, and scalable methods for analyzing complex high-dimensional data.
I am a mathematician and data scientist interested in computational methods that combine geometry, probability, statistics, and machine learning. My work emphasizes optimal transport and Wasserstein geometry, particularly for manifold learning, dimensionality reduction, distance recovery, clustering, and scientific data analysis.
Wasserstein metrics, unbalanced optimal transport, Hellinger–Kantorovich geometry, and computational optimal transport.
Geometric learning, clustering, classification, structure-preserving methods, and interpretable computational models.
Manifold learning, neighbor embeddings, nonlinear representations, and visualization of complex data.
Low-rank recovery, Nyström approximation, CUR-based methods, and efficient reconstruction from limited measurements.
Privacy-aware learning, self-adaptive clients, distributed optimization, and heterogeneous data.
Computational methods for imaging, healthcare, network, biological, and geospatial datasets.
Proceedings of IEEE ICASSP 2026
Manuscript
IEEE EDGE 2025
University of North Texas at Dallas
The University of Texas at Arlington · 2019–2026
North South University, Bangladesh · 2022
Western Kentucky University · 2015–2017
My teaching interests include Linear Algebra, Calculus, Probability and Statistics, Data Science, Differential Equations, Numerical Methods, and scientific computing. I emphasize clarity, active learning, productive struggle, and meaningful connections between theory and applications.