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Cell Shape Dynamics Reveal Balance of Elasticity and Contractility in Peripheral Arcs

机译:单元形状动力​​学揭示了外围弧中弹性和收缩性的平衡

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摘要

The mechanical interaction between adherent cells and their substrate relies on the formation of adhesion sites and on the stabilization of contractile acto-myosin bundles, or stress fibers. The shape of the cell and the orientation of these fibers can be controlled by adhesive patterning. On nonadhesive gaps, fibroblasts develop thick peripheral stress fibers, with a concave curvature. The radius of curvature of these arcs results from the balance of the line tension in the arc and of the surface tension in the cell bulk. However, the nature of these forces, and in particular the contribution of myosin-dependent contractility, is not clear. To get insight into the force balance, we inhibit myosin activity and simultaneously monitor the dynamics of peripheral arc radii and traction forces. We use these measurements to estimate line and surface tension. We found that myosin inhibition led to a decrease in the traction forces and an increase in arc radius, indicating that both line tension and surface tension dropped, but the line tension decreased to a lesser extent than surface tension. These results suggest that myosin-independent force contributes to tension in the peripheral arcs. We propose a simple physical model in which the peripheral arc line tension is due to the combination of myosin II contractility and a passive elastic component, while surface tension is largely due to active contractility. Numerical solutions of this model reproduce well the experimental data and allow estimation of the contributions of elasticity and contractility to the arc line tension.
机译:粘附细胞与其底物之间的机械相互作用取决于粘附位点的形成以及收缩性肌动蛋白束或应力纤维的稳定性。单元的形状和这些纤维的取向可以通过粘合剂图案控制。在非粘性间隙上,成纤维细胞会形成粗大的周边应力纤维,并具有凹曲率。这些弧的曲率半径是由弧中的线张力和单元体积中的表面张力的平衡得出的。但是,这些作用力的性质,尤其是肌球蛋白依赖性收缩力的贡献尚不清楚。为了深入了解力的平衡,我们抑制了肌球蛋白的活性,并同时监测周边弧半径和牵引力的动态。我们使用这些测量值来估计线和表面张力。我们发现肌球蛋白抑制导致牵引力的减小和圆弧半径的增加,表明线张力和表面张力均下降,但是线张力下降的程度小于表面张力。这些结果表明,肌球蛋白非依赖性力有助于外周弧中的张力。我们提出了一个简单的物理模型,其中外围弧线张力是由于肌球蛋白II收缩性和被动弹性成分的结合,而表面张力主要是由于主动收缩性。该模型的数值解很好地再现了实验数据,并允许估计弹性和收缩对弧线张力的贡献。

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