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. 细菌在大量液体中和靠近表面处的翻滚:一项模拟研究。

. bacterium tumbling in bulk and close to surfaces: a simulation study.

作者信息

Martin Pierre, Adhyapak Tapan Chandra, Stark Holger

机构信息

Institute of Physics and Astronomy, Theory Division, Technische Universität Berlin, Hardenbergstrasse 36, 10623 Berlin, Germany.

Indian Institute of Science Education and Research Tirupati, Yerpedu P.O. PIN 517619, Tirupati, AP, India.

出版信息

Soft Matter. 2025 Jul 23;21(29):5921-5934. doi: 10.1039/d5sm00371g.

Abstract

Motility is fundamental to the survival and proliferation of microorganisms. The bacterium propels itself using a bundle of rotating helical flagella. If one flagellum reverses its rotational direction, it leaves the bundle, performs a polymorphic transformation, and the bacterium tumbles. The bacterium is hydrodynamically attracted to surfaces. This prolongs its residence time, while tumbling facilitates surface detachment. We develop a model of that uses an extended Kirchhoff-rod theory to implement flagellar flexibility as well as different polymorphic conformations and perform hydrodynamic simulations with the method of multi-particle collision dynamics (MPCD). To establish a reference case, we determine the distribution of tumble angles in the bulk fluid. It shows good agreement with experiments, when we always choose the same tumble time. Increasing the hook stiffness, narrows the tumble angle distribution and reduces the flagellar dispersion during tumbling. Close to a bounding surface, the tumble angle distribution is shifted to smaller angles, while flagellar dispersion is reduced. Reorientation within the plane favors the forward direction, which might be an explanation for prolonged run times observed in experiments.

摘要

运动性对于微生物的生存和繁殖至关重要。细菌利用一束旋转的螺旋鞭毛推动自身前进。如果一根鞭毛反转其旋转方向,它就会离开鞭毛束,进行多态转变,细菌就会翻滚。细菌在流体动力学上被表面吸引。这延长了它的停留时间,而翻滚则有利于从表面脱离。我们开发了一个模型,该模型使用扩展的基尔霍夫杆理论来实现鞭毛的柔韧性以及不同的多态构象,并使用多粒子碰撞动力学(MPCD)方法进行流体动力学模拟。为了建立一个参考案例,我们确定了体流体中翻滚角度的分布。当我们总是选择相同的翻滚时间时,它与实验结果显示出良好的一致性。增加钩的刚度会使翻滚角度分布变窄,并减少翻滚过程中鞭毛的分散。靠近边界表面时,翻滚角度分布会向较小角度偏移,同时鞭毛的分散也会减少。在平面内重新定向有利于向前方向,这可能是实验中观察到的运行时间延长的一个解释。

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