Réjean Plamondon, Chunhua Feng and Anna Woch
Technical Report (2001)
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Abstract
The [delta-lambda] model as a representation of two-systems synergy -- The proportionate effect in the response process and the meaning of the parameters t[omicron] and T[omicron] -- A formal mathematical proof -- Definitions regarding the fourier transform -- Repeated convultion -- The additivity of time delays and response times for a cascade of linear systems -- The application of convultion and the fourier transform in the [delta-lambda] model -- The meaning of some parameters -- The command amplitudes Di -- Some specific timing properties of lognormal impulse response -- Interpretation of the parameters [mu and o] -- The [delta-lambda] function as a tool for movement analysis.
Uncontrolled Keywords
Human mechanics -- Mathematical models; Lognormal distribution; Mécanique humaine -- Modèles mathématiques; Distribution lognormale
PolyPublie URL: | https://publications.polymtl.ca/9492/ |
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Report number: | EPM-RT-2001-05 |
Date Deposited: | 22 Nov 2021 16:36 |
Last Modified: | 11 Nov 2022 14:31 |
Cite in APA 7: | Plamondon, R., Feng, C., & Woch, A. (2001). A kinematic theory of rapid human movements : part IV : a formal mathematical proof and new insights. (Technical Report n° EPM-RT-2001-05). https://publications.polymtl.ca/9492/ |
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