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肌球蛋白诱导的肌动蛋白丝排列的旋转模型。

Rotational model for actin filament alignment by myosin.

机构信息

Department of Bioengineering, University of Pittsburgh, Pittsburgh, PA, USA.

出版信息

J Theor Biol. 2012 May 7;300:344-59. doi: 10.1016/j.jtbi.2012.01.036. Epub 2012 Feb 5.

Abstract

Dynamics of the actomyosin cytoskeleton regulate cellular processes such as secretion, cell division, cell motility, and shape change. Actomyosin dynamics are themselves regulated by proteins that control actin filament polymerization and depolymerization, and myosin motor contractility. Previous theoretical work has focused on translational movement of actin filaments but has not considered the role of filament rotation. Since filament rotational movements are likely sources of forces that direct cell shape change and movement we explicitly model the dynamics of actin filament rotation as myosin II motors traverse filament pairs, drawing them into alignment. Using Monte Carlo simulations we find an optimal motor velocity for alignment of actin filaments. In addition, when we introduce polymerization and depolymerization of actin filaments, we find that alignment is reduced and the filament arrays exist in a stable, asynchronous state. Further analysis with continuum models allows us to investigate factors contributing to the stability of filament arrays and their ability to generate force. Interestingly, we find that two different morphologies of F-actin arrays generate the same amount of force. We also identify a phase transition to alignment which occurs when either polymerization rates are reduced or motor velocities are optimized. We have extended our analysis to include a maximum allowed stretch of the myosin motors, and a non-uniform length for filaments leading to little change in the qualitative results. Through the integration of simulations and continuum analysis, we are able to approach the problem of understanding rotational alignment of actin filaments by myosin II motors.

摘要

肌动球蛋白细胞骨架的动力学调节细胞过程,如分泌、细胞分裂、细胞运动和形状变化。肌动球蛋白动力学本身受控制肌动蛋白丝聚合和解聚以及肌球蛋白马达收缩性的蛋白质调节。以前的理论工作集中在肌动蛋白丝的平移运动上,但没有考虑到丝旋转的作用。由于丝的旋转运动可能是指导细胞形状变化和运动的力的来源,我们明确地将肌球蛋白 II 马达穿越丝对时肌动蛋白丝的动力学建模为旋转。通过蒙特卡罗模拟,我们找到了使肌动蛋白丝对齐的最佳马达速度。此外,当我们引入肌动蛋白丝的聚合和解聚时,我们发现对齐减少,丝阵存在稳定的、异步的状态。与连续体模型的进一步分析使我们能够研究导致丝阵稳定性及其产生力的能力的因素。有趣的是,我们发现两种不同形态的 F-肌动蛋白丝产生相同的力。我们还确定了一个对齐的相变,当聚合速率降低或马达速度优化时会发生这种相变。我们已经将分析扩展到包括肌球蛋白马达允许的最大拉伸和丝的不均匀长度,这导致定性结果几乎没有变化。通过模拟和连续体分析的结合,我们能够着手解决肌球蛋白 II 马达对肌动蛋白丝旋转对齐的理解问题。

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本文引用的文献

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Pulsation and stabilization: contractile forces that underlie morphogenesis.脉动和稳定:形态发生的基础收缩力。
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Motor-induced sliding of microtubule and actin bundles.运动诱导的微管和肌动蛋白束滑动。
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Traction dynamics of filopodia on compliant substrates.丝状伪足在柔性基底上的牵引动力学
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