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通过压缩聚集体中细胞的形状变化历史估算界面张力:一项计算研究。

Estimating interfacial tension from the shape histories of cells in compressed aggregates: a computational study.

作者信息

Yang Justina, Brodland G Wayne

机构信息

Department of Civil and Environmental Engineering, University of Waterloo, Waterloo, ON, N2L 3G1, Canada.

出版信息

Ann Biomed Eng. 2009 May;37(5):1019-27. doi: 10.1007/s10439-009-9649-6. Epub 2009 Feb 13.

Abstract

A 3D cell-based finite element (FE) model is used to show that the tensions postulated to act along cell-cell interfaces can be determined from tests in which an aggregate of cells is compressed between parallel plates. The aspect ratios kappa of individual cells are found to depend on whether they are in contact with the plates, on the surface of the aggregate or in the interior of the mass, a result confirmed experimentally. When the platen spacing is then held constant, interior cells anneal at a rate that depends only on the cell-cell interfacial tension gamma(cc), whereas the annealing rate of plate and surface cells depends on gamma(cc), the cell-plate interfacial tension gamma(cp) and the surface tension gamma(cm) acting along the cell-medium boundary. The model shows that the ratio of the interfacial tension gamma(cc) to the cytoplasmic viscosity mu can be determined from the shape history of the interior cells. Cell shape anisotropies make the relationship between cross-sectional shapes and 3D shapes nontrivial. Experiments by others are then used to determine, for the first time, and without compression force data, the interfacial tensions that act in aggregated cells. This property has implications for theories about the forces that drive tissue self-organization.

摘要

一个基于细胞的三维有限元(FE)模型用于表明,假定沿细胞 - 细胞界面作用的张力可通过在平行板之间压缩细胞聚集体的测试来确定。发现单个细胞的纵横比κ取决于它们是否与平板接触、在聚集体表面还是在团块内部,这一结果得到了实验证实。当压板间距保持恒定时,内部细胞以仅取决于细胞 - 细胞界面张力γ(cc)的速率退火,而平板和表面细胞的退火速率取决于γ(cc)、细胞 - 平板界面张力γ(cp)以及沿细胞 - 介质边界作用的表面张力γ(cm)。该模型表明,界面张力γ(cc)与细胞质粘度μ的比值可根据内部细胞的形状历史来确定。细胞形状各向异性使得横截面形状与三维形状之间的关系变得复杂。然后利用其他人的实验首次在没有压缩力数据的情况下确定了在聚集细胞中起作用的界面张力。这一特性对驱动组织自组织的力的理论具有重要意义。

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