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一项关于细菌鞭毛成束的研究。

A study of bacterial flagellar bundling.

作者信息

Flores Heather, Lobaton Edgar, Méndez-Diez Stefan, Tlupova Svetlana, Cortez Ricardo

机构信息

Department of Mathematics, University of Nebraska, 203 Avery Hall, P.O. Box 880130, Lincoln, NE 68588, USA.

出版信息

Bull Math Biol. 2005 Jan;67(1):137-68. doi: 10.1016/j.bulm.2004.06.006.

Abstract

Certain bacteria, such as Escherichia coli (E. coli) and Salmonella typhimurium (S. typhimurium), use multiple flagella often concentrated at one end of their bodies to induce locomotion. Each flagellum is formed in a left-handed helix and has a motor at the base that rotates the flagellum in a corkscrew motion. We present a computational model of the flagellar motion and their hydrodynamic interaction. The model is based on the equations of Stokes flow to describe the fluid motion. The elasticity of the flagella is modeled with a network of elastic springs while the motor is represented by a torque at the base of each flagellum. The fluid velocity due to the forces is described by regularized Stokeslets and the velocity due to the torques by the associated regularized rotlets. Their expressions are derived. The model is used to analyze the swimming motion of a single flagellum and of a group of three flagella in close proximity to one another. When all flagellar motors rotate counterclockwise, the hydrodynamic interaction can lead to bundling. We present an analysis of the flow surrounding the flagella. When at least one of the motors changes its direction of rotation, the same initial conditions lead to a tumbling behavior characterized by the separation of the flagella, changes in their orientation, and no net swimming motion. The analysis of the flow provides some intuition for these processes.

摘要

某些细菌,如大肠杆菌(E. coli)和鼠伤寒沙门氏菌(S. typhimurium),利用通常集中在菌体一端的多条鞭毛来实现运动。每条鞭毛呈左旋螺旋状,基部有一个马达,使鞭毛做螺旋式转动。我们提出了一个鞭毛运动及其流体动力学相互作用的计算模型。该模型基于斯托克斯流方程来描述流体运动。鞭毛的弹性用弹性弹簧网络来建模,而马达则由每条鞭毛基部的扭矩来表示。由力引起的流体速度用正则化斯托克斯元来描述,由扭矩引起的速度用相关的正则化旋度元来描述。推导了它们的表达式。该模型用于分析单个鞭毛以及三根彼此紧邻的鞭毛的游动运动。当所有鞭毛马达逆时针旋转时,流体动力学相互作用会导致鞭毛束集。我们对鞭毛周围的流动进行了分析。当至少有一个马达改变其旋转方向时,相同的初始条件会导致翻滚行为,其特征是鞭毛分离、方向改变且无净游动运动。对流动的分析为这些过程提供了一些直观理解。

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