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纤维蛋白凝胶的孔隙粘弹性描述。

A poroviscoelastic description of fibrin gels.

作者信息

Noailly Jérôme, Van Oosterwyck Hans, Wilson Wouter, Quinn Thomas M, Ito Keita

机构信息

AO Research Institute, Clavadelerstrasse 8, 7270 Davos, Switzerland.

出版信息

J Biomech. 2008 Nov 14;41(15):3265-9. doi: 10.1016/j.jbiomech.2008.09.002. Epub 2008 Oct 18.

Abstract

The mechanical induction of specific cell phenotypes can only be properly controlled if the local stimuli applied to the cells are known as a function of the external applied loads. Finite element analysis of the cell carriers would be one method to calculate these local conditions. Furthermore, the constitutive model of the construct material should be able to describe mechanical events known to be responsible for cell stimulation, such as interstitial fluid flow. The aim of this study was to define a biphasic constitutive model for fibrin, a natural hydrogel often used for tissue engineering but not yet thoroughly characterized. Large strain poroelastic and poroviscoelastic constitutive equations were implemented into a finite element model of a fibrin gel. The parameter values for both formulations were found by either analytically solving equivalent low strain equations, or by optimizing directly the large strain equations based on experimental stress relaxation data. No poroelastic parameters that satisfactorily described the fibrin carrier behaviour could be found, suggesting that network viscoelasticity and fluid-flow time-dependent behaviour must be separately accounted for. It was demonstrated that fibrin can be described as a poroviscoelastic material, but a large strain characterization of the parameter values was necessary. The analytical resolution of the low strain poroviscoelastic equations was, however, accurate enough to serve as a reliable initial condition for further optimization of the parameter values with the large strain formulation.

摘要

只有当施加于细胞的局部刺激作为外部施加负荷的函数已知时,特定细胞表型的机械诱导才能得到适当控制。对细胞载体进行有限元分析将是计算这些局部条件的一种方法。此外,构建材料的本构模型应该能够描述已知对细胞刺激有作用的机械事件,如组织液流动。本研究的目的是为纤维蛋白定义一种双相本构模型,纤维蛋白是一种常用于组织工程但尚未得到充分表征的天然水凝胶。将大应变多孔弹性和多孔粘弹性本构方程应用于纤维蛋白凝胶的有限元模型。两种公式的参数值通过解析求解等效低应变方程或基于实验应力松弛数据直接优化大应变方程来确定。未找到能令人满意地描述纤维蛋白载体行为的多孔弹性参数,这表明必须分别考虑网络粘弹性和流体流动的时间依赖性行为。结果表明,纤维蛋白可被描述为一种多孔粘弹性材料,但需要对参数值进行大应变表征。然而,低应变多孔粘弹性方程的解析解足够精确,可作为用大应变公式进一步优化参数值的可靠初始条件。

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