2015
DOI: 10.1038/nphys3528
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The flagellar motor of Caulobacter crescentus generates more torque when a cell swims backwards

Abstract: Caulobacter crescentus, a monotrichous bacterium, swims by rotating a single right-handed helical filament. CW motor rotation thrusts the cell forward 1, a mode of motility known as the pusher mode; CCW motor rotation pulls the cell backward, a mode of motility referred to as the puller mode 2. The situation is opposite in E. coli, a peritrichous bacterium, where CCW rotation of multiple left-handed filaments drives the cell forward. The flagellar motor in E. coli generates more torque in the CCW direction tha… Show more

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Cited by 31 publications
(28 citation statements)
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“…Videos of tethered cells were analyzed with custom-written codes in MATLAB to find the rotational speed as a function of time ( Lele et al, 2015a ). Time-averaged CW bias values were determined for each tethered motor over the duration of 1–2 min.…”
Section: Methodsmentioning
confidence: 99%
“…Videos of tethered cells were analyzed with custom-written codes in MATLAB to find the rotational speed as a function of time ( Lele et al, 2015a ). Time-averaged CW bias values were determined for each tethered motor over the duration of 1–2 min.…”
Section: Methodsmentioning
confidence: 99%
“…Importantly, the transition to active turbulence as well as the buildup of pretransitional swimmer-swimmer correlations strongly depend on the sign of the force dipole [10,20], where active turbulence is only present for rearactuated "pusher" microswimmers such as most bacteria. Their front-actuated counterpart, "puller" microswimmers, are less common in nature: the bacterium Caulobacter crescentus is able to switch between pusher and puller propulsion modes [21], and the front-actuated alga Chlamydomonas oscillates between pusher and puller modes during its flagellar beat cycle [22,23]. While pure puller suspensions show no collective motion, models incorporating puller flow fields combined with shortranged excluded volume interactions have been observed to induce a polar flocking state, both in pure puller suspensions [24][25][26] and in puller suspensions doped with a small pusher component [27].…”
mentioning
confidence: 99%
“…3g ). For a distance r between the power stroke of the active leg and the tethered point to the glass, the torque was calculated by the following equation: T = r × F , where T is the torque, and F is the thrust of the leg 26 . With this model, bidirectional rotation could be produced depending on the geometry between the tethering point and the active leg.…”
Section: Discussionmentioning
confidence: 99%