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骨与骨胶原的应力松弛函数。

Stress relaxation function of bone and bone collagen.

作者信息

Sasaki N, Nakayama Y, Yoshikawa M, Enyo A

机构信息

Department of Applied Chemistry, Muroran Institute of Technology, Japan.

出版信息

J Biomech. 1993 Dec;26(12):1369-76. doi: 10.1016/0021-9290(93)90088-v.

Abstract

Relaxation Young's and shear moduli of bovine bone and bone collagen were investigated. It was found that each relaxation process observed had two stages, which were referred to as process I and process II in order of time. Process II was described by a simple exponential decay while process I was not. The Kohlrausch-Williams-Watts (KWW) function, psi(t) = exp[-(t/tau 1)B] (0 < B < 1), was found to be suitable to describe process I. The normalized relaxation modulus, M(r)(t), was expressed by the combination of the simple exponential type relaxation function and the KWW function M(r)(t) = A1exp[-(t/tau 1)B]+A2exp[-(t/tau 2)] (0 < B < or = 1). On the basis of this equation, the relaxation mechanism in bone and bone collagen was identified. According to the model proposed for the KWW relaxation function, the stress relaxation process in bone was considered to be governed by viscoelastic properties of matrix collagen fiber. The model for the KWW relaxation function requires the disordered glassy structure of collagen fiber, which is consistent with the results of the structural investigations.

摘要

研究了牛骨和骨胶原蛋白的松弛杨氏模量和剪切模量。发现观察到的每个松弛过程都有两个阶段,按时间顺序分别称为过程I和过程II。过程II由简单的指数衰减描述,而过程I则不然。发现科尔劳施-威廉姆斯-瓦特(KWW)函数,即ψ(t)=exp-(t/τ1)B,适合描述过程I。归一化松弛模量M(r)(t)由简单指数型松弛函数和KWW函数组合表示,即M(r)(t)=A1exp[-(t/τ1)B]+A2exp-(t/τ2)。基于该方程,确定了骨和骨胶原蛋白中的松弛机制。根据为KWW松弛函数提出的模型,骨中的应力松弛过程被认为受基质胶原纤维的粘弹性特性支配。KWW松弛函数的模型要求胶原纤维具有无序的玻璃态结构,这与结构研究结果一致。

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