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等长和等张肌肉收缩的数学模型。

Mathematical model for isometric and isotonic muscle contractions.

作者信息

De Vita R, Grange R, Nardinocchi P, Teresi L

机构信息

STRETCH Laboratory, Department of Biomedical Engineering and Mechanics, Virginia Tech, Blacksburg, VA, 24061, USA.

Department of Human Nutrition, Foods, and Exercise, Virginia Tech, Blacksburg, VA, 24061, USA.

出版信息

J Theor Biol. 2017 Jul 21;425:1-10. doi: 10.1016/j.jtbi.2017.05.007. Epub 2017 May 5.

Abstract

A new mathematical model is presented to describe both the active and passive mechanics of muscles. In order to account for the active response, a two-layer kinematics that introduces both the visible and rest lengths of the muscle is presented within a rational mechanics framework. The formulation is based on an extended version of the principle of virtual power and the dissipation principle. By using an accurate constitutive description of muscle mobility under activation, details of microscopic processes that lead to muscle contraction are glossed over while macroscopic effects of chemical/electrical stimuli on muscle mechanics are retained. The model predictions are tested with isometric and isotonic experimental data collected from murine extensor digitorum muscle. It is shown that the proposed model captures experimental observations with only three scalar parameters.

摘要

提出了一种新的数学模型来描述肌肉的主动和被动力学。为了解释主动响应,在理性力学框架内提出了一种引入肌肉可见长度和静止长度的两层运动学。该公式基于虚功率原理和耗散原理的扩展版本。通过使用激活状态下肌肉运动性的精确本构描述,导致肌肉收缩的微观过程细节被忽略,而化学/电刺激对肌肉力学的宏观效应得以保留。用从小鼠趾伸肌收集的等长和等张实验数据对模型预测进行了测试。结果表明,所提出的模型仅用三个标量参数就能捕捉实验观测结果。

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