Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics

Human arm movements are highly stereotypical under a large variety of experimental conditions. This is striking due to the high redundancy of the human musculoskeletal system, which in principle allows many possible trajectories toward a goal. Many researchers hypothesize that through evolution, lea...

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Main Authors: Isabell Wochner, Danny Driess, Heiko Zimmermann, Daniel F. B. Haeufle, Marc Toussaint, Syn Schmitt
Format: Article
Language:English
Published: Frontiers Media S.A. 2020-05-01
Series:Frontiers in Computational Neuroscience
Subjects:
Online Access:https://www.frontiersin.org/article/10.3389/fncom.2020.00038/full
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spelling doaj-f1c25a84b6784c44b0e345e5fc3f87b32020-11-25T02:09:52ZengFrontiers Media S.A.Frontiers in Computational Neuroscience1662-51882020-05-011410.3389/fncom.2020.00038502180Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle DynamicsIsabell Wochner0Danny Driess1Heiko Zimmermann2Daniel F. B. Haeufle3Marc Toussaint4Syn Schmitt5Institute for Modelling and Simulation of Biomechanical Systems, University of Stuttgart, Stuttgart, GermanyMachine Learning and Robotics Lab, University of Stuttgart, Stuttgart, GermanyKhoury College of Computer Sciences, Northeastern University, Boston, MA, United StatesHertie Institute for Clinical Brain Research, and Werner Reichard Centre for Integrative Neuroscience, University of Tübingen, Tübingen, GermanyMachine Learning and Robotics Lab, University of Stuttgart, Stuttgart, GermanyInstitute for Modelling and Simulation of Biomechanical Systems, University of Stuttgart, Stuttgart, GermanyHuman arm movements are highly stereotypical under a large variety of experimental conditions. This is striking due to the high redundancy of the human musculoskeletal system, which in principle allows many possible trajectories toward a goal. Many researchers hypothesize that through evolution, learning, and adaption, the human system has developed optimal control strategies to select between these possibilities. Various optimality principles were proposed in the literature that reproduce human-like trajectories in certain conditions. However, these studies often focus on a single cost function and use simple torque-driven models of motion generation, which are not consistent with human muscle-actuated motion. The underlying structure of our human system, with the use of muscle dynamics in interaction with the control principles, might have a significant influence on what optimality principles best model human motion. To investigate this hypothesis, we consider a point-to-manifold reaching task that leaves the target underdetermined. Given hypothesized motion objectives, the control input is generated using Bayesian optimization, which is a machine learning based method that trades-off exploitation and exploration. Using numerical simulations with Hill-type muscles, we show that a combination of optimality principles best predicts human point-to-manifold reaching when accounting for the muscle dynamics.https://www.frontiersin.org/article/10.3389/fncom.2020.00038/fullneuro-musculoskeletal modelmotor controloptimality principleshierarchical controlbiomechanicsbiorobotics
collection DOAJ
language English
format Article
sources DOAJ
author Isabell Wochner
Danny Driess
Heiko Zimmermann
Daniel F. B. Haeufle
Marc Toussaint
Syn Schmitt
spellingShingle Isabell Wochner
Danny Driess
Heiko Zimmermann
Daniel F. B. Haeufle
Marc Toussaint
Syn Schmitt
Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
Frontiers in Computational Neuroscience
neuro-musculoskeletal model
motor control
optimality principles
hierarchical control
biomechanics
biorobotics
author_facet Isabell Wochner
Danny Driess
Heiko Zimmermann
Daniel F. B. Haeufle
Marc Toussaint
Syn Schmitt
author_sort Isabell Wochner
title Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
title_short Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
title_full Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
title_fullStr Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
title_full_unstemmed Optimality Principles in Human Point-to-Manifold Reaching Accounting for Muscle Dynamics
title_sort optimality principles in human point-to-manifold reaching accounting for muscle dynamics
publisher Frontiers Media S.A.
series Frontiers in Computational Neuroscience
issn 1662-5188
publishDate 2020-05-01
description Human arm movements are highly stereotypical under a large variety of experimental conditions. This is striking due to the high redundancy of the human musculoskeletal system, which in principle allows many possible trajectories toward a goal. Many researchers hypothesize that through evolution, learning, and adaption, the human system has developed optimal control strategies to select between these possibilities. Various optimality principles were proposed in the literature that reproduce human-like trajectories in certain conditions. However, these studies often focus on a single cost function and use simple torque-driven models of motion generation, which are not consistent with human muscle-actuated motion. The underlying structure of our human system, with the use of muscle dynamics in interaction with the control principles, might have a significant influence on what optimality principles best model human motion. To investigate this hypothesis, we consider a point-to-manifold reaching task that leaves the target underdetermined. Given hypothesized motion objectives, the control input is generated using Bayesian optimization, which is a machine learning based method that trades-off exploitation and exploration. Using numerical simulations with Hill-type muscles, we show that a combination of optimality principles best predicts human point-to-manifold reaching when accounting for the muscle dynamics.
topic neuro-musculoskeletal model
motor control
optimality principles
hierarchical control
biomechanics
biorobotics
url https://www.frontiersin.org/article/10.3389/fncom.2020.00038/full
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