Self-organization of trajectory formation .1. Experimental evidence

被引:50
作者
Buchanan, JJ
Kelso, JAS
deGuzman, GC
机构
[1] FLORIDA ATLANTIC UNIV,CTR COMPLEX SYST,PROGRAM COMPLEX SYST & BRAIN SCI,BOCA RATON,FL 33431
[2] LEGACY GOOD SAMARITAN HOSP & MED CTR,RS DOW NEUROL SCI INST,PORTLAND,OR 97202
关键词
D O I
10.1007/s004220050338
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
Most studies examining the stability and change of patterns in biological coordination have focused on identifying generic bifurcation mechanisms in an already active set of components (see Kelso 1994). A less well understood phenomenon is the process by which previously quiescent degrees of freedom (df) are spontaneously recruited and active df suppressed. To examine such behavior, in part I we study a single limb system composed of three joints (wrist, elbow, and shoulder) performing the kinematically redundant task of tracing a sequence of two-dimensional arcs of monotonically varying curvature, kappa. Arcs were displayed on a computer screen in a decreasing and increasing kappa sequence, and subjects rhythmically traced the arcs with the right hand in the sagittal plane at a fixed frequency (1.0 Hz), with motion restricted to flexion-extension of the wrist, elbow, and shoulder. Only a few coordinative patterns among the three joints were stably produced, e.g., in-phase (flexion-extension of one joint coordinated with flexion-extension of another joint) and antiphase (flexion-extension coordinated with extension-flexion). As kappa was systematically increased and decreased, switching between relative phase patterns was observed around critical curvature values, kappa(c). A serendipitous finding was a strong 2:1 frequency ratio between the shoulder and elbow that occurred across all curvature values for some subjects, regardless of the wrist-elbow relative phase pattern. Transitions from 1:1 to 2:1 frequency entrainment and vice versa were also observed. The results indicate that both amplitude modulation and relative phase change are utilized to stabilize the end-effector trajectory. In part II, a theoretical model is derived from three coupled nonlinear oscillators,in which the relative phases (phi) between the components and the relative-joint amplitudes (rho) are treated as collective Variables with are curvature as a control parameter.
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页码:257 / 273
页数:17
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