Thai Duong

University of California San Diego

Papers

14

Total Citations

143

H-Index

7

About

Thai Duong is a robotics researcher whose work sits at the intersection of physics-informed machine learning, robot dynamics, and autonomous systems. He is best known for pioneering the application of Hamiltonian mechanics to neural network architectures, particularly through his development of Hamiltonian-based Neural ODE Networks on the SE(3) manifold — a framework that enables robots to learn accurate, physically consistent dynamics models directly from data. This foundational contribution, along with its port-Hamiltonian extension to Lie groups, has collectively garnered over 50 citations and established Duong as a leading voice in structure-preserving learning for robotics. His research spans adaptive control under disturbance, occupancy mapping for autonomous navigation, and multi-robot coordination, where his LEMURS algorithm and physics-informed multi-agent reinforcement learning approaches demonstrate a consistent commitment to scalable, stable, and generalizable robot autonomy. More recently, Duong has expanded into task planning with large language models, reflecting a broad vision for integrating semantic reasoning with rigorous physical modeling. Across his growing publication record, Duong's work is distinguished by its principled fusion of geometric mechanics and modern machine learning — producing controllers that are not only data-efficient but provably stable, making his contributions particularly valuable for safe deployment of robots in real-world, dynamic environments.

Research Focus

Key Achievements

7
H-Index
14
Papers
143
Total Citations
10
Avg Citations/Paper
🏆 Most Cited Paper
Hamiltonian-based Neural ODE Networks on the SE(3) Manifold For Dynamics Learning and Control
32 citations · 2021
📈 Most Prolific Year: 2024 (4 Papers)
🤝 Key Collaborators: 19
🏛 Institutions: University of California San Diego

Top Papers

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Key Collaborators

Contact & Links

Available for collaboration
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