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Bayesian Integration and Non-Linear Feedback Control in a Full-Body Motor Task
Author(s) -
Ian H. Stevenson,
Hugo L. Fernandes,
Iris Vilares,
Kunlin Wei,
Konrad P. Körding
Publication year - 2009
Publication title -
plos computational biology
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.628
H-Index - 182
eISSN - 1553-7358
pISSN - 1553-734X
DOI - 10.1371/journal.pcbi.1000629
Subject(s) - computer science , cursor (databases) , bayes' theorem , kalman filter , linear quadratic regulator , bayesian probability , control theory (sociology) , center of pressure (fluid mechanics) , task (project management) , controller (irrigation) , artificial intelligence , control (management) , engineering , aerodynamics , biology , aerospace engineering , agronomy , systems engineering
A large number of experiments have asked to what degree human reaching movements can be understood as being close to optimal in a statistical sense. However, little is known about whether these principles are relevant for other classes of movements. Here we analyzed movement in a task that is similar to surfing or snowboarding. Human subjects stand on a force plate that measures their center of pressure. This center of pressure affects the acceleration of a cursor that is displayed in a noisy fashion (as a cloud of dots) on a projection screen while the subject is incentivized to keep the cursor close to a fixed position. We find that salient aspects of observed behavior are well-described by optimal control models where a Bayesian estimation model (Kalman filter) is combined with an optimal controller (either a Linear-Quadratic-Regulator or Bang-bang controller). We find evidence that subjects integrate information over time taking into account uncertainty. However, behavior in this continuous steering task appears to be a highly non-linear function of the visual feedback. While the nervous system appears to implement Bayes-like mechanisms for a full-body, dynamic task, it may additionally take into account the specific costs and constraints of the task.

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