Hong-Chin Lin
Papers
1
Total Citations
9
H-Index
1
About
Hong-Chin Lin is a robotics researcher whose work bridges foundational dynamics and advanced control theory for robotic manipulators. His primary research areas include robot dynamics, adaptive control, and the mathematical modeling of open-chain manipulator systems. Lin’s most notable contribution is his 2005 paper, "On the skew-symmetric property of the Newton-Euler formulation for open-chain robot manipulators," which has garnered 9 citations. In this work, he identified a Coriolis-centrifugal matrix within the Newton-Euler formulation that, when paired with the inertia matrix, satisfies the skew-symmetric property—a critical requirement for regressor-based adaptive control algorithms. While this property had been previously established in the Lagrange-Euler formulation, Lin’s achievement was to extend it to the Newton-Euler framework, offering a more computationally efficient alternative for real-time control applications. This contribution has practical implications for improving the stability and performance of adaptive controllers in robotic systems. Lin’s work exemplifies the kind of theoretical insight that enables more robust and responsive robot control, making him a valuable figure in the field of robotics and automation.
Research Focus
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Top Papers
- 1