Kunquan Li

Papers

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About

Kunquan Li is a robotics researcher whose work centers on the dynamic modeling and robust control of parallel and walking robotic systems. His most influential contribution, the 2011 paper "Closed-form Dynamic Equations of the 6-RSS Parallel Mechanism through the Newton-Euler Approach," has earned 15 citations by establishing a complete dynamic model for the 6-RSS parallel manipulator—a six-degree-of-freedom robot platform. By applying the Denavit-Hartenberg convention and Newton-Euler formulation, Li provided a systematic method for deriving closed-form equations, enabling more accurate simulation and control of these complex mechanisms. Building on this foundation, his 2017 study "Robust Control of a Walking Robot System and Controller Design" (9 citations) addresses the challenge of stable bipedal locomotion. Li employed multi-body dynamics to model the robot and designed a robust controller that continuously adjusts to disturbances, enhancing stability in dynamic environments. His work bridges theoretical mechanics and practical control, offering valuable tools for researchers in parallel robotics and legged locomotion. With a focus on real-time adaptability and analytical rigor, Li’s contributions continue to inform the design of more resilient and responsive robotic systems.