Exploring a vibratory systems analysis of human movement production.
Exploring a vibratory systems analysis of human movement production.
复制标题
探索人体运动产生的振动系统分析。
DOI:
--
复制
发表时间:
1980
影响因子:
2.5
通讯作者:
Kenneth G Holt
中科院分区:
文献类型:
--
作者:
J. A;Scott Kel;Kenneth G Holt
the most desirable attributes of the human motor system are that of the limbs accurately in space using a variety of movement trajectories and that localization be accomplished relatively independent of changes in the initial conditions of the limbs c Al though it is well-documented that these features are characteristic of the behavioral of both animal s and humans, less clear is the nature of the control mechanism(s) e Neither of the currentl y popular closed-feedback (Adams, 1977) or programming accounts (Schmid t, seem completely ad For , al though a closed-loop model accommodate the fact that achievement of final position is possible in of (a) in limb position prior to movement (Stelmach, Kelso, & Wallace, 1975) or (b) the introduction of abrupt changes in load during movement execution (Houk, 1978; Polit & Bizzi, 1978), it is at a loss when the same finding s can be demonstrated under deafferentation conditions (Bi zzi &0 Similarly, central motor programs that do not ongoing feedback moni toring may handle deafferentation findings, but go awry when confronted with unforeseen changes in the movement contexte Indeed, even a hybrid model that incorporates internal, central feedback loops (Evarts, 1971; Kelso & Stelmach, 1976) has great difficulty with the finding that normal accuracy may result when monkeys are deafferented and consequently subjected to unpredictable movement perturbations (Polit & Bizzi, 1978)0 An al ternative approach to of localization-stemming from Bern-stein's orig inal work (1947) 1, proposes that where muscles at a joint are constrained to act as a unit, the linkage is describable as a class of vibratory system with the physical and behavioral characteristics of a mass-There are several properties of a mass-spring that are advantageous in explaining the style of control observed in localization experiments. Perhaps its major characteristic for our purposes is that it is intrinsically self-equil ibrating; once set in motion the spr ing will al ways come to rest at the same resting length (equilibrium point)" Neither an increase in initial deflection of the spring from its resting length nor temporary perturbations will prevent the achievement of the equil ibrium point, a property known as AcknOWledgment: We thank James Pruitt for his assistance and two anonymous rev iewers for their helpful remarks.