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鞭毛细菌在刚性壁附近做圆周游动。

Flagellated bacteria swim in circles near a rigid wall.

机构信息

Innovation Center for Industrial Mathematics, National Institute for Mathematical Sciences, Yeongtonggu, Suwon, Gyeonggi, 16229, Republic of Korea.

Department of Mathematics, Chung-Ang University, Dongjakgu, Heukseokdong, Seoul, 156-756, Republic of Korea.

出版信息

Phys Rev E. 2019 Dec;100(6-1):063112. doi: 10.1103/PhysRevE.100.063112.

Abstract

The rotation of bacterial flagella driven by rotary motors enables the cell to swim through fluid. Bacteria run and reorient by changing the rotational direction of the motor for survival. Fluid environmental conditions also change the course of swimming; for example, cells near a solid boundary draw circular trajectories rather than straight runs. We present a bacterium model with a single flagellum that is attached to the cell body and investigate the effect of the solid wall on bacterial locomotion. The cell body of the bacterium is considered to be a rigid body and is linked via a rotary motor to the elastic flagellum which is modeled by the Kirchhoff rod theory. The hydrodynamic interaction of the cell near a solid boundary is described using the regularized Stokes formulation combined with the image system. We show that the trajectories of the bacteria near a solid boundary are influenced by the rotation rate of the motor, the shape of the cell body, helical geometry, and elastic properties of the flagellum.

摘要

细菌鞭毛的旋转由旋转马达驱动,使细胞能够在液体中游动。细菌通过改变马达的旋转方向来跑动和重新定向以维持生存。流体环境条件也会改变游动的方向;例如,靠近固体边界的细胞画出圆形轨迹而不是直线运动。我们提出了一个带有单个鞭毛的细菌模型,该鞭毛附着在细胞体上,并研究了固体壁面对细菌运动的影响。细菌的细胞体被认为是刚体,通过旋转马达与弹性鞭毛相连,弹性鞭毛由 Kirchhoff 杆理论建模。使用正则化 Stokes 公式结合镜像系统来描述细胞在固体边界附近的流体动力相互作用。我们表明,靠近固体边界的细菌的轨迹受到马达的旋转速度、细胞体的形状、螺旋几何形状和鞭毛的弹性特性的影响。

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