2018
DOI: 10.1038/s41567-018-0277-7
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Polygonal motion and adaptable phototaxis via flagellar beat switching in the microswimmer Euglena gracilis

Abstract: Biological microswimmers exhibit versatile strategies for sensing and navigating their environment [1][2][3][4][5][6][7] , e.g., run-and-tumble 2 and curvature modulation 3 . Here we report a striking behavior of Euglena gracilis, where Euglena cells swim in polygonal trajectories due to exposure to increasing light intensities. While smoothly curved trajectories are common for microswimmers 3,8 , such quantized ones have not been reported previously. This polygonal behavior emerges from periodic switching bet… Show more

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Cited by 78 publications
(99 citation statements)
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“…For algal flagellates, the control of flagellar beating is key to effective spatial navigation and reorientation to photostimuli [11][12][13]. Spermatozoa steer via changes to their 3D beat pattern [14], while ciliates tilt the orientation of ciliary fields to turn [15].…”
mentioning
confidence: 99%
“…For algal flagellates, the control of flagellar beating is key to effective spatial navigation and reorientation to photostimuli [11][12][13]. Spermatozoa steer via changes to their 3D beat pattern [14], while ciliates tilt the orientation of ciliary fields to turn [15].…”
mentioning
confidence: 99%
“…[78] Phototactic micro-organisms swim and adapt in response to light conditions for optimal photosynthesis. [79,80] Apart from these tactic strategies, natural micro-organisms also respond to other external stimuli such as fluid flows, magnetic field, and gravity and adjust their motility accordingly. [81][82][83] This ability of adapting motions in response to external fields is crucial for effective navigation in biological fluids.…”
Section: Tactic Artificial Swimmersmentioning
confidence: 99%
“…the projection on the optic plane) of a beating euglenid flagellum is that of a looping curve, see e.g. [30] for independent observations. Consider now an idealized 3d model of the spinning lasso geometry: a curve with two singular points of concentrated torsion with opposite sign, such as the one shown in Figure 3.…”
Section: Observationsmentioning
confidence: 99%