1. Bayesian Optimization of Soft Exosuits Using a Metabolic Estimator Stopping Process
- Author
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Jinsoo Kim, Charles Liu, Adham Meguid, Sangjun Lee, Myunghee Kim, Scott Kuindersma, and Conor J. Walsh
- Subjects
030506 rehabilitation ,Mathematical optimization ,Noise measurement ,Computer science ,Bayesian optimization ,Estimator ,030209 endocrinology & metabolism ,Kalman filter ,Reduction (complexity) ,03 medical and health sciences ,0302 clinical medicine ,Optimal stopping ,Limit (mathematics) ,0305 other medical science ,Gradient descent - Abstract
Recent human-in-the-loop (HIL) optimization studies using wearable devices have shown an improved average metabolic reduction by optimizing a small number of control parameters during short-duration walking experiments. However, the slow metabolic dynamics, high measurement noise, and experimental time constraints create challenges for increasing the number of control parameters to be optimized. Prior work applying gradient descent and Bayesian optimization to this problem have decoupled metabolic estimation and control parameter selection using fixed estimation intervals, which imposes a hard limit on the number of parameter evaluations possible in a given time budget. In this work, we take a different approach that couples estimation and parameter selection, allowing the algorithm to spend less time on refining the metabolic estimates for parameters that are unlikely to improve performance over the best observed values. Our approach uses a Kalman filter-based metabolic estimator to formulate an optimal stopping problem during the data acquisition step of standard Bayesian optimization. Performance was analyzed in numerical simulations and in pilot human subject testing with two subjects that involved optimizing six control parameters of a single-joint exosuit and four parameters of a multi-joint exosuit.
- Published
- 2019
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