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由双相牵引力驱动的细胞运动的连续体力学模型。

A continuum mechanical model of cell motion driven by a biphasic traction stress.

机构信息

Department of Mechanical Engineering, Massachusetts Institute of Technology, Cambridge, MA 02139, USA.

Department of Mechanical Engineering and Applied Mechanics, University of Pennsylvania, Philadelphia, PA 19104, USA.

出版信息

J R Soc Interface. 2024 Jan;21(210):20230543. doi: 10.1098/rsif.2023.0543. Epub 2024 Jan 17.

DOI:10.1098/rsif.2023.0543
PMID:38228181
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC10791542/
Abstract

The aim of this paper is to place the cell locomotion problem within the general framework of classical continuum mechanics, and while doing so, to account for the deformation of the actin network in the cytoskeleton; the myosin activity on the lamellum including its effect on depolymerization at the trailing edge; model the stress-dependent driving forces and kinetic laws controlling polymerization at the leading edge, depolymerization at the trailing edge and ATP hydrolysis consistently with the dissipation inequality; and, based on the observations in Gardel (Gardel 2008 , 999-1005 (doi:10.1083/jcb.200810060)), include a biphasic velocity-dependent traction stress acting on the actin network. While we chose certain specific models for each of these, in part to allow for an analytical solution, the generality of the framework allows one to readily introduce different constitutive laws to describe these phenomena as might be needed, for example, to study some different type of cells. As described in §5, the predictions of the model compare well with observations such as the magnitude of the very different actin retrograde speeds in the lamellum and lamellipodium including their jump at the interface, the magnitude of the cell speed, and the relative lengths of the lamellipodium and lamellum.

摘要

本文旨在将细胞迁移问题置于经典连续介质力学的一般框架内,并在此过程中考虑细胞骨架中肌动蛋白网络的变形;在翼片上的肌球蛋白活性,包括其对尾部解聚的影响;一致地用耗散不等式来模拟控制前缘聚合、尾部解聚和 ATP 水解的依赖于应力的驱动力和动力学定律;并且,基于 Gardel 的观察结果 (Gardel 2008, 999-1005 (doi:10.1083/jcb.200810060)),包括作用于肌动蛋白网络的双相速度依赖性牵引力。虽然我们为每个模型选择了某些特定的模型,部分原因是为了允许分析解,但是该框架的通用性允许人们很容易地引入不同的本构定律来描述这些现象,例如,研究一些不同类型的细胞。如第 5 节所述,该模型的预测与观察结果非常吻合,例如翼片中非常不同的肌动蛋白逆行速度及其在界面处的跳跃、细胞速度的大小以及翼片和翼片的相对长度。

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1
A continuum mechanical model of cell motion driven by a biphasic traction stress.由双相牵引力驱动的细胞运动的连续体力学模型。
J R Soc Interface. 2024 Jan;21(210):20230543. doi: 10.1098/rsif.2023.0543. Epub 2024 Jan 17.
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本文引用的文献

1
Contact guidance as a consequence of coupled morphological evolution and motility of adherent cells.细胞黏附时形态演变和运动的偶联导致的接触引导。
Biomech Model Mechanobiol. 2022 Aug;21(4):1043-1065. doi: 10.1007/s10237-022-01570-9. Epub 2022 Apr 27.
2
Stick-slip model for actin-driven cell protrusions, cell polarization, and crawling.肌动蛋白驱动的细胞突起、细胞极化和爬行的黏滑模型。
Proc Natl Acad Sci U S A. 2020 Oct 6;117(40):24670-24678. doi: 10.1073/pnas.2011785117. Epub 2020 Sep 21.
3
A minimal mechanosensing model predicts keratocyte evolution on flexible substrates.一个最小力学感知模型预测了柔性基底上角膜细胞的进化。
J R Soc Interface. 2020 May;17(166):20200175. doi: 10.1098/rsif.2020.0175. Epub 2020 May 6.
4
Experiment, theory, and the keratocyte: An ode to a simple model for cell motility.实验、理论与角膜细胞:一个简单的细胞运动模型赞歌。
Semin Cell Dev Biol. 2020 Apr;100:143-151. doi: 10.1016/j.semcdb.2019.10.019. Epub 2019 Nov 9.
5
Matching material and cellular timescales maximizes cell spreading on viscoelastic substrates.匹配材料和细胞时程可最大限度地增加细胞在黏弹基底上的铺展。
Proc Natl Acad Sci U S A. 2018 Mar 20;115(12):E2686-E2695. doi: 10.1073/pnas.1716620115. Epub 2018 Mar 5.
6
Integration of actin dynamics and cell adhesion by a three-dimensional, mechanosensitive molecular clutch.通过三维机械敏感分子离合器整合肌动蛋白动力学与细胞黏附
Nat Cell Biol. 2015 Aug;17(8):955-63. doi: 10.1038/ncb3191. Epub 2015 Jun 29.
7
Closing the loop: lamellipodia dynamics from the perspective of front propagation.闭环:从前沿传播角度看片状伪足动力学
Phys Rev E Stat Nonlin Soft Matter Phys. 2013 Oct;88(4):042708. doi: 10.1103/PhysRevE.88.042708. Epub 2013 Oct 22.
8
Actin disassembly clock determines shape and speed of lamellipodial fragments.肌动蛋白解聚时钟决定片状伪足碎片的形状和速度。
Proc Natl Acad Sci U S A. 2011 Dec 20;108(51):20394-9. doi: 10.1073/pnas.1105333108. Epub 2011 Dec 9.
9
Damped and persistent oscillations in a simple model of cell crawling.细胞爬行的简单模型中的阻尼和持久振荡。
J R Soc Interface. 2012 Jun 7;9(71):1241-53. doi: 10.1098/rsif.2011.0627. Epub 2011 Oct 26.
10
The non-equilibrium thermodynamics and kinetics of focal adhesion dynamics.黏着斑动力学的非平衡热力学和动力学。
PLoS One. 2010 Aug 18;5(8):e12043. doi: 10.1371/journal.pone.0012043.