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肌肉收缩的连续流变学及其在心脏收缩性中的应用。

Continuum rheology of muscle contraction and its application to cardiac contractility.

作者信息

Tözeren A

出版信息

Biophys J. 1985 Mar;47(3):303-9. doi: 10.1016/S0006-3495(85)83920-5.

Abstract

A set of constitutive equations is proposed to describe the mechanics of contraction of skeletal and heart muscle. Fiber tension is assumed to depend on the degree of chemical activation, the stretch ratio, and the rate of stretching of the fibers. The time rate of change of activation is governed by a differential equation. The proposed constitutive equations are used to model the time courses of isotonic and isometric twitches during contraction and relaxation phases of the muscle response to stimulation. Various contractility indices of the left ventricle are considered next by using the proposed constitutive equations. The present analysis introduces a new interpretation of the index of contractility (dP/dt)/P used in cardiac literature. It is shown that this index may not be related at all to the maximum speed of shortening and that it may be dependent on both preload and afterload. The development of pressure during isovolumetric contraction of the left ventricle is shown to be governed by a differential equation describing the time rate of change of tension during isometric contraction of myocardium fibers.

摘要

提出了一组本构方程来描述骨骼肌和心肌的收缩力学。假定纤维张力取决于化学活化程度、拉伸比以及纤维的拉伸速率。活化的时间变化率由一个微分方程控制。所提出的本构方程用于模拟肌肉对刺激的收缩和舒张阶段等张和等长收缩的时间过程。接下来,通过使用所提出的本构方程来考虑左心室的各种收缩性指标。目前的分析对心脏文献中使用的收缩性指标(dP/dt)/P给出了一种新的解释。结果表明,该指标可能与最大缩短速度毫无关系,并且可能同时取决于前负荷和后负荷。左心室等容收缩期间的压力发展表明由一个描述心肌纤维等长收缩期间张力时间变化率的微分方程控制。

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