An experimentally confirmed statistical model on arm movement

M. F. Chan, Colin Chandler, C. Craggs, David Giddings, Rowena Plant, M. C. Day

Research output: Contribution to journalArticlepeer-review

7 Citations (Scopus)

Abstract

The purpose of this research work was to develop a methodology to model arm movement in normal subjects and neurologically impaired individuals through the application of a statistical modelling method. Thirteen subjects with Parkinson's disease and 29 normal controls were recruited to participate in an arm motor task. An infrared optoelectronic kinematic movement analysis system was employed to record arm movement at 50 times per second. This study identified the modified extended Freundlich model as one that could be used to describe this task. Results showed that this model fit the data well and that it has a good correspondence between the observed and the predicted data. However, verification of the model showed that the residuals contained a sizeable autocorrelation factor. The Cochrane and Orcutt method was applied to remove this factor, which improved the fit of the model. Results showed that Parkinson's disease subjects had a higher autocorrelation coefficient than the normal subjects for this task. A positive correlation (rs=0.72, p<0.01) was found between the Langton–Hewer stage and the autocorrelation coefficient of PD subjects. This finding suggests that if autocorrelation is positively correlated with disease progression, clinicians in their clinical practice might use the autocorrelation value as a useful indicator to quantify the progression of a subjects' disease. Significant differences in model parameters were seen between normal and Parkinson's disease subjects. The use of such a model to represent and quantify movement patterns provides an important base for future study.
Original languageEnglish
Pages (from-to)631-648
JournalHuman Movement Science
Volume22
Issue number6
DOIs
Publication statusPublished - Apr 2004

Keywords

  • arm movement
  • non-linear regression
  • Parkinson's disease
  • statistical modelling

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