2016
DOI: 10.1103/physrevlett.117.048003
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Curling Liquid Crystal Microswimmers: A Cascade of Spontaneous Symmetry Breaking

Abstract: We report curling self-propulsion in aqueous emulsions of common mesogenic compounds. Nematic liquid crystal droplets self-propel in a surfactant solution with concentrations above the critical micelle concentration while undergoing micellar solubilization [1]. We analyzed trajectories both in a Hele-Shaw geometry and in a 3D setup at variable buoyancy. The coupling between the nematic director field and the convective flow inside the droplet leads to a second symmetry breaking which gives rise to curling moti… Show more

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Cited by 128 publications
(165 citation statements)
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“…The observation time is on the order of hours. Droplet speed and trajectory persistence are well controllable via temperature and surfactant concentration (44). The droplet propulsion is initiated at surfactant concentrations above 4 wt% TTAB.…”
Section: Significancementioning
confidence: 99%
See 1 more Smart Citation
“…The observation time is on the order of hours. Droplet speed and trajectory persistence are well controllable via temperature and surfactant concentration (44). The droplet propulsion is initiated at surfactant concentrations above 4 wt% TTAB.…”
Section: Significancementioning
confidence: 99%
“…Nematic droplet swimmers of pure 5CB exhibit a strong curling instability (44) in their propulsion, which is absent in isotropic droplets. For this study, we use only isotropic droplets, either by keeping the ambient temperature above the nematicisotropic transition at T NI = 35 • C or by substituting a mixture of 5CB and 1-Bromopentadecane (BPD) with a volume ratio of 10:1.…”
Section: Significancementioning
confidence: 99%
“…This unexpected dynamic behavior has a similarity to that of active matters [49][50][51][52]. However, different from the self-propelled active matter which consumes energy to provide driving force [52][53][54][55], here the non-zero resultant force solely results from the thermal fluctuations.…”
Section: ×I(t)]ω(t)> = -Ro I Q(t) and The Mean Effective Frictional mentioning
confidence: 73%
“…C ( t ) values over 5 s for eight biohybrid swimmers with different LOPs (0–4.7 µm) are shown in Figure F. For a ballistic, straight trajectory the microtube orientation would remain undisturbed with C ( t ) = 1 . In the case of microtube oscillations (rocking motion), there is a decay in C ( t ) over time, where greater oscillations elicit a more rapid decrease of C ( t ) compared to tubes with minimal angular changes.…”
Section: Resultsmentioning
confidence: 99%