Curved trajectories of actin-based motility in two dimensions

Fu-Lai Wen, K. Leung, Hsuan-Yi Chen
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引用次数: 1

Abstract

Recent experiments have reported fascinating geometrical trajectories for actin-based motility of bacteria Listeria monocytogenes and functionalized beads. To understand the physical mechanism for these trajectories, we constructed a phenomenological model to study the motion of an actin-propelled disk in two dimensions. In our model, the force and actin density on the surface of the disk are influenced by the translation and rotation of the disk, which in turn is induced by the asymmetric distributions of those densities. We show that this feedback can destabilize a straight trajectory, leading to circular, S-shape and other geometrical trajectories observed in the experiments through bifurcations in the distributions of the force and actin density. The relation between our model and the models for self-propelled deformable particles is emphasized and discussed.
二维中基于肌动蛋白的运动曲线轨迹
最近的实验报道了单核细胞增生李斯特菌和功能化微珠的肌动蛋白运动的迷人几何轨迹。为了理解这些轨迹的物理机制,我们构建了一个现象学模型来研究二维肌动蛋白驱动圆盘的运动。在我们的模型中,圆盘表面的力和肌动蛋白密度受到圆盘的平移和旋转的影响,而这反过来又由这些密度的不对称分布引起。我们通过力和肌动蛋白密度分布的分叉表明,这种反馈可以破坏直线轨迹的稳定性,导致实验中观察到的圆形、s形和其他几何轨迹。强调并讨论了我们的模型与自走可变形粒子模型之间的关系。
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