2009
DOI: 10.1103/physreve.79.061906
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Towards active microfluidics: Interface turbulence in thin liquid films with floating molecular machines

Abstract: Thin liquid films with floating active protein machines are considered. Cyclic mechanical motions within the machines, representing microscopic swimmers, lead to molecular propulsion forces applied to the air-liquid interface. We show that, when the rate of energy supply to the machines exceeds a threshold, the flat interface becomes linearly unstable. As the result of this instability, the regime of interface turbulence, characterized by irregular traveling waves and propagating machine clusters, is establish… Show more

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Cited by 16 publications
(32 citation statements)
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References 27 publications
(31 reference statements)
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“…The induced fluid flow moves additional swimmers towards the bulge and increases the local excess pressure further. The interface becomes unstable if the combined stabilizing effect of translational diffusion and Marangoni flow towards regions of smaller swimmer concentrations is too weak [21].In this letter we show that self-propelled motion of the swimmer parallel to the liquid-gas interface (in-plane motion) together with rotational diffusion has a profound and non-trivial effect on the stability of the film. Depending on the strength of rotational diffusion and swimming velocity, the in-plane motion can stabilize a flat film or induce film instabilities of different character.…”
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confidence: 75%
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“…The induced fluid flow moves additional swimmers towards the bulge and increases the local excess pressure further. The interface becomes unstable if the combined stabilizing effect of translational diffusion and Marangoni flow towards regions of smaller swimmer concentrations is too weak [21].In this letter we show that self-propelled motion of the swimmer parallel to the liquid-gas interface (in-plane motion) together with rotational diffusion has a profound and non-trivial effect on the stability of the film. Depending on the strength of rotational diffusion and swimming velocity, the in-plane motion can stabilize a flat film or induce film instabilities of different character.…”
mentioning
confidence: 75%
“…[21]. Next we assess whether this also applies for the stabilization of the film due to the combined action of the rotational diffusivity D and the in-plane velocity V , reported here.…”
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confidence: 92%
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