Mechanical complexity of living cells can be mapped onto simple homogeneous equivalents

IF 3 3区 医学 Q2 BIOPHYSICS
Sebastian Wohlrab, Sebastian Mueller, Stephan Gekle
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引用次数: 0

Abstract

Biological cells are built up from different constituents of varying size and stiffness which all contribute to the cell’s mechanical properties. Despite this heterogeneity, in the analysis of experimental measurements one often assumes a strongly simplified homogeneous cell and thus a single elastic modulus is assigned to the entire cell. This ad-hoc simplification has so far mostly been used without proper justification. Here, we use computer simulations to show that indeed a mechanically heterogeneous cell can effectively be replaced by a homogeneous equivalent cell with a volume averaged elastic modulus. To demonstrate the validity of this approach, we investigate a hyperelastic cell with a heterogeneous interior under compression and in shear/channel flow mimicking atomic force and microfluidic measurements, respectively. We find that the homogeneous equivalent cell reproduces quantitatively the behavior of its heterogeneous counterpart, and that this equality is largely independent of the stiffness or spatial distribution of the heterogeneity.

Abstract Image

活细胞的机械复杂性可以映射到简单的同质等价物上。
生物细胞由大小和硬度各异的不同成分构成,这些成分都对细胞的机械特性有影响。尽管存在这种异质性,但在对实验测量结果进行分析时,人们通常会假定细胞是高度简化的均质细胞,因此整个细胞会被赋予单一的弹性模量。迄今为止,这种临时性的简化大多没有适当的理由。在这里,我们利用计算机模拟来证明,机械异质晶胞确实可以有效地被具有体积平均弹性模量的均质等效晶胞所取代。为了证明这种方法的有效性,我们分别模拟原子力测量和微流体测量,研究了在压缩和剪切/通道流动下具有异质内部的高弹性细胞。我们发现,同质等效电池定量再现了其异质对应物的行为,而且这种等效性在很大程度上与异质的硬度或空间分布无关。
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来源期刊
Biomechanics and Modeling in Mechanobiology
Biomechanics and Modeling in Mechanobiology 工程技术-工程:生物医学
CiteScore
7.10
自引率
8.60%
发文量
119
审稿时长
6 months
期刊介绍: Mechanics regulates biological processes at the molecular, cellular, tissue, organ, and organism levels. A goal of this journal is to promote basic and applied research that integrates the expanding knowledge-bases in the allied fields of biomechanics and mechanobiology. Approaches may be experimental, theoretical, or computational; they may address phenomena at the nano, micro, or macrolevels. Of particular interest are investigations that (1) quantify the mechanical environment in which cells and matrix function in health, disease, or injury, (2) identify and quantify mechanosensitive responses and their mechanisms, (3) detail inter-relations between mechanics and biological processes such as growth, remodeling, adaptation, and repair, and (4) report discoveries that advance therapeutic and diagnostic procedures. Especially encouraged are analytical and computational models based on solid mechanics, fluid mechanics, or thermomechanics, and their interactions; also encouraged are reports of new experimental methods that expand measurement capabilities and new mathematical methods that facilitate analysis.
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