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Coupled dynamic modeling and experimental validation of a collaborative industrial mobile manipulator with human-robot interaction. / Zhou, Zhengxue; Yang, Xingyu; Wang, Hao et al.
I: Mechanism and Machine Theory, Bind 176, 105025, 20.07.2022.Publikation: Bidrag til tidsskrift/Konferencebidrag i tidsskrift /Bidrag til avis › Tidsskriftartikel › Forskning › peer review
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TY - JOUR
T1 - Coupled dynamic modeling and experimental validation of a collaborative industrial mobile manipulator with human-robot interaction
AU - Zhou, Zhengxue
AU - Yang, Xingyu
AU - Wang, Hao
AU - Zhang, Xuping
PY - 2022/7/20
Y1 - 2022/7/20
N2 - Dynamic modeling and analysis of a collaborative industrial mobile manipulator provide essential foundation and guidance for controlling it to achieve the desired physical interaction. However, it is a well-recognized challenge to precisely model the dynamics of a collaborative mobile manipulator due to its high-DOF (degree of freedom) structure, nonholonomic constraints, dynamic coupling between the manipulator and the mobile platform, and physical interaction with environments/humans. This paper presents a dynamic model of a new high-DOF nonholonomic collaborative mobile manipulator applied to physical human-robot collaboration scenarios, accounting for the dynamic coupling. A full Jacobian matrix introduces the dynamic coupling and is derived to solve the nonholonomic constraints on the velocity of the mobile platform. Besides, it facilitates the formulation of the dynamic model with independent generalized coordinates based on Lagrange equations. The comprehensive simulations with ADAMS are carried out along a pre-set trajectory to verify the coupled dynamic model. The dynamic modeling method is further validated by the human-robot interaction experiment. The simulation and testing results demonstrate the accuracy of the coupled dynamic model of the collaborative mobile manipulator.Dynamic modeling and analysis of a collaborative industrial mobile manipulator provide essential foundation and guidance for controlling it to achieve the desired physical interaction. However, it is a well-recognized challenge to precisely model the dynamics of a collaborative mobile manipulator due to its high-DOF (degree of freedom) structure, nonholonomic constraints, dynamic coupling between the manipulator and the mobile platform, and physical interaction with environments/humans. This paper presents a dynamic model of a new high-DOF nonholonomic collaborative mobile manipulator applied to physical human-robot collaboration scenarios, accounting for the dynamic coupling. A full Jacobian matrix introduces the dynamic coupling and is derived to solve the nonholonomic constraints on the velocity of the mobile platform. Besides, it facilitates the formulation of the dynamic model with independent generalized coordinates based on Lagrange equations. The comprehensive simulations with ADAMS are carried out along a pre-set trajectory to verify the coupled dynamic model. The dynamic modeling method is further validated by the human-robot interaction experiment. The simulation and testing results demonstrate the accuracy of the coupled dynamic model of the collaborative mobile manipulator.
AB - Dynamic modeling and analysis of a collaborative industrial mobile manipulator provide essential foundation and guidance for controlling it to achieve the desired physical interaction. However, it is a well-recognized challenge to precisely model the dynamics of a collaborative mobile manipulator due to its high-DOF (degree of freedom) structure, nonholonomic constraints, dynamic coupling between the manipulator and the mobile platform, and physical interaction with environments/humans. This paper presents a dynamic model of a new high-DOF nonholonomic collaborative mobile manipulator applied to physical human-robot collaboration scenarios, accounting for the dynamic coupling. A full Jacobian matrix introduces the dynamic coupling and is derived to solve the nonholonomic constraints on the velocity of the mobile platform. Besides, it facilitates the formulation of the dynamic model with independent generalized coordinates based on Lagrange equations. The comprehensive simulations with ADAMS are carried out along a pre-set trajectory to verify the coupled dynamic model. The dynamic modeling method is further validated by the human-robot interaction experiment. The simulation and testing results demonstrate the accuracy of the coupled dynamic model of the collaborative mobile manipulator.Dynamic modeling and analysis of a collaborative industrial mobile manipulator provide essential foundation and guidance for controlling it to achieve the desired physical interaction. However, it is a well-recognized challenge to precisely model the dynamics of a collaborative mobile manipulator due to its high-DOF (degree of freedom) structure, nonholonomic constraints, dynamic coupling between the manipulator and the mobile platform, and physical interaction with environments/humans. This paper presents a dynamic model of a new high-DOF nonholonomic collaborative mobile manipulator applied to physical human-robot collaboration scenarios, accounting for the dynamic coupling. A full Jacobian matrix introduces the dynamic coupling and is derived to solve the nonholonomic constraints on the velocity of the mobile platform. Besides, it facilitates the formulation of the dynamic model with independent generalized coordinates based on Lagrange equations. The comprehensive simulations with ADAMS are carried out along a pre-set trajectory to verify the coupled dynamic model. The dynamic modeling method is further validated by the human-robot interaction experiment. The simulation and testing results demonstrate the accuracy of the coupled dynamic model of the collaborative mobile manipulator.
KW - Dynamic coupling
KW - Collaborative mobile manipulator
KW - Human-robot interaction
KW - Simulation verification
KW - Experiment validation
U2 - 10.1016/j.mechmachtheory.2022.105025
DO - 10.1016/j.mechmachtheory.2022.105025
M3 - Journal article
VL - 176
JO - Mechanism and Machine Theory
JF - Mechanism and Machine Theory
SN - 0094-114X
M1 - 105025
ER -