Intermittent control: a computational theory of human control

  • Authors:
  • Peter Gawthrop;Ian Loram;Martin Lakie;Henrik Gollee

  • Affiliations:
  • University of Glasgow, School of Engineering, G12 8QQ, Glasgow, UK;Manchester Metropolitan University, Institute for Biomedical Research into Human Movement and Health, John Dalton Building, Oxford Road, M1 5GD, Manchester, UK;The University of Birmingham, School of Sport and Exercise Sciences, B15 2TT, Birmingham, Edgbaston, UK;University of Glasgow, School of Engineering, G12 8QQ, Glasgow, UK

  • Venue:
  • Biological Cybernetics
  • Year:
  • 2011

Quantified Score

Hi-index 0.00

Visualization

Abstract

The paradigm of continuous control using internal models has advanced understanding of human motor control. However, this paradigm ignores some aspects of human control, including intermittent feedback, serial ballistic control, triggered responses and refractory periods. It is shown that event-driven intermittent control provides a framework to explain the behaviour of the human operator under a wider range of conditions than continuous control. Continuous control is included as a special case, but sampling, system matched hold, an intermittent predictor and an event trigger allow serial open-loop trajectories using intermittent feedback. The implementation here may be described as “continuous observation, intermittent action”. Beyond explaining unimodal regulation distributions in common with continuous control, these features naturally explain refractoriness and bimodal stabilisation distributions observed in double stimulus tracking experiments and quiet standing, respectively. Moreover, given that human control systems contain significant time delays, a biological-cybernetic rationale favours intermittent over continuous control: intermittent predictive control is computationally less demanding than continuous predictive control. A standard continuous-time predictive control model of the human operator is used as the underlying design method for an event-driven intermittent controller. It is shown that when event thresholds are small and sampling is regular, the intermittent controller can masquerade as the underlying continuous-time controller and thus, under these conditions, the continuous-time and intermittent controller cannot be distinguished. This explains why the intermittent control hypothesis is consistent with the continuous control hypothesis for certain experimental conditions.