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J Neurophysiol 90: 3255-3269, 2003; doi:10.1152/jn.00073.2003
0022-3077/03 $5.00
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Different Mechanisms Involved in Adaptation to Stable and Unstable Dynamics

Rieko Osu1,*, Etienne Burdet1,2,*, David W. Franklin1,3, Theodore E. Milner3 and Mitsuo Kawato1

1ATR Computational Neuroscience Laboratories, Kyoto 619-0288, Japan; 2Department of Mechanical Engineering and Division of Bioengineering, National University of Singapore 119260, Singapore; and 3School of Kinesiology, Simon Fraser University, Burnaby, British Columbia V5A 1S6, Canada

Submitted 27 January 2003; accepted in final form 31 July 2003

Recently, we demonstrated that humans can learn to make accurate movements in an unstable environment by controlling magnitude, shape, and orientation of the endpoint impedance. Although previous studies of human motor learning suggest that the brain acquires an inverse dynamics model of the novel environment, it is not known whether this control mechanism is operative in unstable environments. We compared learning of multijoint arm movements in a "velocity-dependent force field" (VF), which interacted with the arm in a stable manner, and learning in a "divergent force field" (DF), where the interaction was unstable. The characteristics of error evolution were markedly different in the 2 fields. The direction of trajectory error in the DF alternated to the left and right during the early stage of learning; that is, signed error was inconsistent from movement to movement and could not have guided learning of an inverse dynamics model. This contrasted sharply with trajectory error in the VF, which was initially biased and decayed in a manner that was consistent with rapid feedback error learning. EMG recorded before and after learning in the DF and VF are also consistent with different learning and control mechanisms for adapting to stable and unstable dynamics, that is, inverse dynamics model formation and impedance control. We also investigated adaptation to a rotated DF to examine the interplay between inverse dynamics model formation and impedance control. Our results suggest that an inverse dynamics model can function in parallel with an impedance controller to compensate for consistent perturbing force in unstable environments.


Address for reprint requests and other correspondence: R. Osu, ATR Computational Neuroscience Laboratories, 2-2-2, Hikaridai, Seika-cho, Sorakugun, Kyoto 619-0288, Japan (E-mail: osu{at}atr.co.jp).




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