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10.5194-ms-13-341-2022 |
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|a 21919151 (ISSN)
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|a A chord-angle-based approach with expandable solution space to 1-degree-of-freedom (DOF) rehabilitation mechanism synthesis
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|b Copernicus GmbH
|c 2022
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|z View Fulltext in Publisher
|u https://doi.org/10.5194/ms-13-341-2022
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|a Rehabilitation robots have been proven to be an effective tool for patient motor recovery in clinical medicine. Recently, few degrees of freedom (DOFs), especially 1-DOF, rehabilitation robots have drawn increasing attention as the complexity and cost of the control system would be significantly reduced. In this paper, the mechanism synthesis problem of 1-DOF rehabilitation robots is studied. Traditional synthesis methods usually aim at minimizing the trajectory error to generate a mathematically optimal solution, which may not be a practically feasible solution in terms of engineering constraints. Therefore, we propose a novel mechanism synthesis approach based on chord angle descriptor (CAD) and error tolerance expansion to generate a pool of mechanism solutions from which mathematically and practically optimal solutions can be selected. CAD is utilized for its capability to represent the same-shaped trajectories of different mechanisms in a unified way, and it is robust to the noise in the rehabilitation trajectory acquired by motion capture systems. Then a library of mechanism trajectories is established with compressed representations of CAD via an auto-encoder algorithm to speed up the matching between mechanism and rehabilitation trajectory where the matching error tolerance can be adjusted according to practical rehabilitation specifications. Finally, a design example of a 1-DOF rehabilitation robot for upper-limb training is provided to demonstrate the efficacy of our novel approach. © Copyright:
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|a 1 Degree of freedom
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|a Clinical medicine
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|a Computer aided design
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|a Degrees of freedom (mechanics)
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|a Descriptors
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|a Effective tool
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|a Errors
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|a Errors tolerance
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|a Machine design
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|a Mechanism synthesis
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|a Medicine
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|a Motor recovery
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|a Neuromuscular rehabilitation
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|a Optimal solutions
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|a Optimal systems
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|a Rehabilitation robot
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|a Robots
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|a Solution space
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|a Trajectories
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|a Chen, P.
|e author
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|a Li, X.
|e author
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|a Shu, X.
|e author
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|a Wei, W.
|e author
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|t Mechanical Sciences
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