Yunfeng Wang

College of New Jersey, University of Maryland, College Park

Papers

Total Citations

H-Index

About

Yunfeng Wang’s research lies at the intersection of geometric mechanics, group theory, and engineering, with a focus on motion analysis and error propagation in robotic and mechanical systems. His most influential work, “Second-Order Theory of Error Propagation on Motion Groups” (2008, 6 citations), provides a rigorous mathematical framework for understanding how uncertainties evolve in rigid-body motions—a critical contribution for precision robotics and autonomous navigation. Wang also co-authored “Engineering Applications of the Motion-Group Fourier Transform” (2004, 5 citations), which systematically reviews how Fourier analysis on Lie groups can be applied to solve problems in kinematics, mechanism design, and control. This work bridges abstract group theory with practical engineering, demonstrating how Fourier transforms for the groups of planar and spatial rigid-body motions can simplify complex computational tasks. Though his citation counts are modest, Wang’s contributions are foundational for researchers working on motion planning, sensor fusion, and uncertainty quantification in robotics. His work is particularly valued for its mathematical depth and direct applicability to real-world engineering challenges, making him a respected figure in the niche field of geometric error analysis.