Modelling, Design Optimization and Prototype development of Knee Exoskeleton
<|reference_start|>Modelling, Design Optimization and Prototype development of Knee Exoskeleton: This study focuses on enhancing the design of an existing knee exoskeleton by addressing limitations in the range of motion (ROM) during Sit-to-Stand (STS) motions. While current knee exoskeletons emphasize toughness and rehabilitation, their closed-loop mechanisms hinder optimal ROM, which is crucial for effective rehabilitation. This research aims to optimize the exoskeleton design to achieve the necessary ROM, improving its functionality in rehabilitation. This can be achieved by utilizing kinematic modeling and formulation, the existing design was represented in the non-linear and non-convex mathematical functions. Optimization techniques, considering constraints based on human leg measurements, were applied to determine the best dimensions for the exoskeleton. This resulted in a significant increase in ROM compared to existing models. A MATLAB program was developed to compare the ROM of the optimized exoskeleton with the original design.   To validate the practicality of the optimized design, analysis was conducted using a mannequin with average human dimensions, followed by constructing a cardboard dummy model to confirm simulation results. The STS motion of an average human was captured using a camera and TRACKER software, and the motion was compared with that of the dummy model to identify any misalignments between the human and exoskeleton knee joints. Furthermore, a prototype of the knee joint exoskeleton is being developed to further investigate misalignments and improve the design. Future work includes the use of EMG sensors for more detailed analysis and better results.<|reference_end|>
@article{gautam2024modelling,,
    title={Modelling, Design Optimization and Prototype development of Knee
  Exoskeleton},
    author={Shashank Mani Gautam, Ekta Singla, Ashish Singla},
    journal={arXiv preprint arXiv:2409.02635},
    year={2024},
    archivePrefix={arXiv},
    eprint={2409.02635},
    primaryClass={cs.RO math.OC}
}