SPONTANEOUS TRANSITIONS AND SYMMETRY - PATTERN DYNAMICS IN HUMAN 4-LIMB COORDINATION

被引:49
作者
JEKA, JJ
KELSO, JAS
KIEMEL, T
机构
[1] FLORIDA ATLANTIC UNIV, CTR COMPLEX SYST, PROGRAM COMPLEX SYST & BRAIN SCI, BOCA RATON, FL 33431 USA
[2] UNIV MARYLAND, DEPT ZOOL, College Pk, MD 20742 USA
关键词
D O I
10.1016/0167-9457(93)90009-E
中图分类号
Q189 [神经科学];
学科分类号
071006 ;
摘要
Transitions between the coordinative patterns of rhythmically moving human arms and legs were studied to test the predictions of a four-component model (Schoner, Jiang and Kelso, 1990). Based upon results from previous two-component experiments (Kelso and Jeka, 1992), three assumptions were made about the four-limb system: (1) all limb pairs produce stable in-phase and anti-phase patterns; (2) the coupling between homologous limbs (i.e., right and left arms or right and left legs) is appreciably stronger than the coupling between nonhomologous limbs (i.e., arm and leg); and (3) right-left symmetry. An analysis of a four-component model (Jeka, Kelso and Kiemel, 1993) led to the prediction of four attracting invariant circles, each with two stable patterns in the state space of four-limb dynamics. In an experiment to test this prediction, subjects were required to cycle all four limbs in one of the eight patterns to the beat of an auditory metronome whose frequency was systematically increased. All subjects demonstrated spontaneous transitions corresponding to pathways along the invariant circles. Pre-transition relative phase variability increased with required frequency up to the transition, suggesting that loss of pattern stability induced the observed transitions. Thus, despite a large number of potential transitions, differential coupling between limb pairs and symmetry of the pattern dynamics restricts the behavior of the human four-limb system to a limited area of its state space.
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页码:627 / 651
页数:25
相关论文
共 56 条
[1]  
ABRAHAM RH, 1982, VISUAL MATH LIBRAR 1
[2]  
[Anonymous], 1983, SYNERGETICS INTRO
[3]  
[Anonymous], 1982, MOTOR CONTROL LEARNI
[4]  
Brown TG, 1914, J PHYSIOL-LONDON, V48, P18
[5]  
CHASSERAT C, 1986, BIOL CYBERN, V55, P171
[6]  
Cohen A. H., 1988, NEURAL CONTROL RHYTH
[7]   THE NATURE OF THE COUPLING BETWEEN SEGMENTAL OSCILLATORS OF THE LAMPREY SPINAL GENERATOR FOR LOCOMOTION - A MATHEMATICAL-MODEL [J].
COHEN, AH ;
HOLMES, PJ ;
RAND, RH .
JOURNAL OF MATHEMATICAL BIOLOGY, 1982, 13 (03) :345-369
[8]  
COLLINS JJ, 1992, J MATH BIOL, V30, P827
[9]   HEXAPODAL GAITS AND COUPLED NONLINEAR OSCILLATOR MODELS [J].
COLLINS, JJ ;
STEWART, I .
BIOLOGICAL CYBERNETICS, 1993, 68 (04) :287-298
[10]  
COLLINS JJ, IN PRESS J NONLINEAR