Abstract
Inverse kinematics is a fundamental concept in robotics that plays a crucial role in a robot’s ability to perform tasks. In this contribution, we propose a novel geometric approach based on vector calculus to solve the inverse kinematics problem. The primary advantage of this approach originates from the solutions, which exhibit a linear form and uncoupled equations. To validate the effectiveness and correctness of our proposed method, we constructed a six-degrees-of-freedom robotThis robot is controlled by an Arduino Mega 2650 on which we have implemented the inverse kinematics algorithm. The validation process involved considering various desired trajectories of the end-effector, which were simulated in Matlab and then performed by the physical robot. Importantly, our findings confirm that the end-effector successfully tracks the predefined trajectories. Furthermore, we conducted a comparative analysis between Paul’s method and the results obtained from joint angles using our proposed approach. Interestingly, our study reveals a significant similarity between the two sets of results, reaffirming the accuracy and validity of the approach presented in this study.
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Hadidi, N., Bouaziz, M., Mahfoudi, C., & Zaharuddin, M. (2023). GEOMETRIC APPROACH TO SOLVING INVERSE KINEMATICS OF SIX DOF ROBOT WITH SPHERICAL JOINTS. Acta Polytechnica, 63(5), 326–346. https://doi.org/10.14311/AP.2023.63.0326
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