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contributor authorYusuf, Muhammad Adel
contributor authorAbido, Mohammad A.
contributor authorParque, Victor
date accessioned2026-08-23T07:50:22Z
date available2026-08-23T07:50:22Z
date copyright2026/09/01
date issued2026
identifier issn1555-1415
identifier othercnd-25-1312.pdf
identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4315682
description abstractAbstract. Accurate modeling of robotic manipulator dynamics is vital for achieving precise and robust control, particularly under nonlinear and coupled motion conditions. This study explores the capability of machine learning techniques to capture the nonlinear dynamics of an articulated manipulator and predict joint torques with high fidelity. Four function approximation schemes—artificial neural network–Bayesian optimization (ANBO), support vector machines (SVMs), Gaussian processes (GPs), and decision trees—are optimized using Bayesian hyperparameter tuning and systematically evaluated. The results show that: (1) among artificial neural network (ANN) architectures, the multiple-input single-output (MISO) configuration achieved the highest prediction accuracy; (2) ANNs consistently provided reliable torque estimation across all joints, while GPs offered comparable performance except at low torque magnitudes; and (3) decision trees (DTs) and SVMs yielded lower accuracy, reflecting limited ability to capture complex nonlinear behaviors. Overall, the findings demonstrate the effectiveness of ANBO-based models for adaptive inverse dynamics estimation and highlight their potential for future exploration of adaptive dynamic modeling, particularly in scenarios where variable payloads are involved to further optimize the performance and control of many robotic systems.
publisherThe American Society of Mechanical Engineers (ASME)
titleComparative Study on Intelligent Dynamic Parameter Identification for Robotic Systems
typeJournal Paper
journal volume21
journal issue9
journal titleJournal of Computational and Nonlinear Dynamics
identifier doi10.1115/1.4071809
treeJournal of Computational and Nonlinear Dynamics:;2026:;volume( 021 ):;issue:009
contenttypeFulltext


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