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Peritrichous bacteria swim in viscous fluids by rotating multiple helical flagellar filaments. As the bacterium swims forward, all its flagella rotate in synchrony behind the cell in a helical bundle. When the bacterium changes its…

Fluid Dynamics · Physics 2017-11-16 Yi Man , William Page , Robert J. Poole , Eric Lauga

Many types of bacteria swim by rotating a bundle of helical filaments also called flagella. Each filament is driven by a rotary motor and a very flexible hook transmits the motor torque to the filament. We model it by discretizing…

Biological Physics · Physics 2012-01-04 Reinhard Vogel , Holger Stark

Recent advances in microscopy techniques has uncovered unique aspects of flagella-driven motility in bacteria. A remarkable example is the discovery of flagellar wrapping, a phenomenon whereby a bacterium wraps its flagellum (or flagellar…

Soft Condensed Matter · Physics 2025-04-22 Takuro Kataoka , Taiju Yoneda , Daisuke Nakane , Hirofumi Wada

In bacterial chemotaxis, E. coli cells drift up chemical gradients by a series of runs and tumbles. Runs are periods of directed swimming, and tumbles are abrupt changes in swimming direction. Near the beginning of each run, the rotating…

Soft Condensed Matter · Physics 2009-11-07 Thomas R. Powers

E. coli bacteria swim following a run and tumble pattern. In the run state all flagella join in a single helical bundle that propels the cell body along approximately straight paths. When one or more flagellar motors reverse direction the…

Soft Condensed Matter · Physics 2015-07-01 S. Bianchi , F. Saglimbeni , A. Lepore , R. Di Leonardo

Most motile bacteria swim in viscous fluids by rotating multiple helical flagellar filaments. These semi-rigid filaments repeatedly join ('bundle') and separate ('unbundle'), resulting in a two-gait random walk-like motion of the cell. In…

Fluid Dynamics · Physics 2020-11-18 Alexander Chamolly , Eric Lauga

We investigate the formation of helical multifilament bundles and the torque required to achieve them as a function of applied twist. Hyperelastic filaments with circular cross sections are mounted parallel in a uniform circle onto…

Soft Condensed Matter · Physics 2026-04-01 Amit Dawadi , Animesh Biswas , Julien Chopin , Arshad Kudrolli

Inspired by the complex influence of the globular crosslinking proteins on the formation of biofilament bundles in living organisms, we study and analyze a theoretical model for the structure and thermodynamics of bundles of helical…

Soft Condensed Matter · Physics 2012-01-19 Claus Heussinger , Gregory M. Grason

Many bacteria are motile by means of one or more rotating rigid helical flagella, making them the only known organism to use rotation as a means of propulsion. The rotation is supplied by the bacterial flagellar motor, a particularly…

We present a mathematical model of lophotrichous bacteria, motivated by Pseudomonas putida, which swim through fluid by rotating a cluster of multiple flagella extended from near one pole of the cell body. Although the flagella rotate…

Quantitative Methods · Quantitative Biology 2024-08-26 Jeungeun Park , Yongsam Kim , Wanho Lee , Veronika Pfeifer , Valeriia Muraveva , Carsten Beta , Sookkyung Lim

Eukaryotic flagella are active structures with a complex architecture of microtubules, motor proteins and elastic links. They are capable of whiplike motions driven by motors sliding along filaments that are themselves constrained at an…

Soft Condensed Matter · Physics 2012-11-22 Raghunath Chelakkot , Arvind Gopinath , L. Mahadevan , Michael F. Hagan

A flagellated bacterium navigates fluid environments by rotating its helical flagellar bundle. The wobbling of the bacterial body significantly influences its swimming behavior. To quantify the three underlying motions--precession,…

Soft Condensed Matter · Physics 2026-05-29 Jinglei Hu , Chen Gui , Mingxin Mao , Pu Feng , Yurui Liu , Xiangjun Gong , Gerhard Gompper

The hydrodynamic interactions among bacterial cell bodies, flagella, and surrounding boundaries are essential for understanding bacterial motility in complex environments. In this study, we demonstrate that each slender flagellum can be…

Soft Condensed Matter · Physics 2025-01-07 Baopi Liu , Lu Chen , Ji Zhang

Many bacteria use rotating helical flagellar filaments to swim. The filaments undergo polymorphic transformations in which the helical pitch and radius change abruptly. These transformations arise in response to mechanical loading, changes…

Soft Condensed Matter · Physics 2010-05-26 Srikanth V. Srigiriraju , Thomas R. Powers

Densely-packed bundles of biological filaments (filamentous proteins) are common and critical structural elements in range of biological materials. While most bundles form from intrinsically straight filaments, there are notable examples of…

Soft Condensed Matter · Physics 2013-01-23 Gregory M. Grason

Escherichia coli and other bacteria use rotating helical filaments to swim. Each cell typically has about four filaments, which bundle or disperse depending on the sense of motor rotation. To study the bundling process, we built a…

Soft Condensed Matter · Physics 2009-11-10 MunJu Kim , James C. Bird , Annemarie J. Van Parys , Kenneth S. Breuer , Thomas R. Powers

We study how the three-dimensional shape of rigid filaments determines the microscopic dynamics and macroscopic rheology of entangled semi-dilute Brownian suspensions. To control the filament shape we use bacterial flagella, which are…

Some types of bacteria use rotating helical flagella to swim. The motion of such organisms takes place in the regime of low Reynolds numbers where viscous effects dominate and where the dynamics is governed by hydrodynamic interactions.…

Soft Condensed Matter · Physics 2007-05-23 M. Reichert , H. Stark

The course of a peritrichous bacterium such as E. coli crucially depends on the level of synchronization and self-organization of several rotating flagella. However, the rotation of each flagellum generates counter body movements which in…

Biological Physics · Physics 2015-11-11 Tapan Chandra Adhyapak , Holger Stark

Flagellated microorganisms overcome the low-Reynolds-number time reversibility by rotating helical flagella. For peritrichous bacteria, such as Escherichia coli, the randomly distributed flagellar filaments align along the same direction to…

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