Advancements in Gravity Compensation and Control for the da Vinci Surgical Robot
Ankit Shaw
TL;DR
This work addresses the need for precise gravity compensation in the da Vinci Surgical Robot by developing a dynamics-based, parametric model via the Euler-Lagrange framework. The authors derive forward kinematics with DH parameters, formulate a Lagrangian, and identify dynamic parameters using least-squares from data collected on the MTM hardware, then validate the approach in Gazebo with ros_control. A comprehensive PSM model is built to enable future research and parallel control studies. The results show improved positioning accuracy and stability with gravity compensation, including suturing error reductions and lower end-effector drift, highlighting the practical impact for robotic-assisted surgery. The study provides a solid foundation for more advanced control strategies and realistic simulation of both MTM and PSM arms in ROS/Gazebo environments.
Abstract
This research delves into the enhancement of control mechanisms for the da Vinci Surgical System, focusing on the implementation of gravity compensation and refining the modeling of the master and patient side manipulators. Leveraging the Robot Operating System (ROS) the study aimed to fortify the precision and stability of the robots movements essential for intricate surgical procedures. Through rigorous parameter identification and the Euler Lagrange approach the team successfully derived the necessary torque equations and established a robust mathematical model. Implementation of the actual robot and simulation in Gazebo highlighted the efficacy of the developed control strategies facilitating accurate positioning and minimizing drift. Additionally, the project extended its contributions by constructing a comprehensive model for the patient side manipulator laying the groundwork for future research endeavors. This work signifies a significant advancement in the pursuit of enhanced precision and user control in robotic assisted surgeries. NOTE - This work has been submitted to the IEEE for publication. Copyright may be transferred without notice, after which this version may no longer be accessible. Copyright on this article is reserved by IEEE
