2023
DOI: 10.1209/0295-5075/acc8f8
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Birotor hydrodynamic microswimmers: From single to collective behaviour(a)

Abstract: A microswimmer composed of two oppositely rotating strongly coupled colloids in solution is here termed as birotor and investigated by means of hydrodynamic simulations. The related flow fields, swimmer velocities, and rotational diffusion are controlled by the properties of the fluid, the swimmer geometry, rotation frequency, and also by the substrate friction. 
Resulting from mutual hydrodynamic and steric interactions, birotor pairs might follow one another, or more frequently rotate around each ot… Show more

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Cited by 3 publications
(2 citation statements)
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“…If additionally, the 2D fluid layer dissipates momentum into a frictious substrate with linear friction coefficient Γ, the right-hand side of equation (7a) then has to be balanced by the friction term −Γv α . This is especially of interest in numerical or analytical studies of true two-dimensional systems with vanishing Reynolds number to prevent the occurrence of unphysical behaviour resulting from the negligence of small but finite inertia terms, similar to the Stokes' paradox [83,84].…”
Section: Antisymmetric and Odd Stresses In Chiral Active Mattermentioning
confidence: 99%
See 1 more Smart Citation
“…If additionally, the 2D fluid layer dissipates momentum into a frictious substrate with linear friction coefficient Γ, the right-hand side of equation (7a) then has to be balanced by the friction term −Γv α . This is especially of interest in numerical or analytical studies of true two-dimensional systems with vanishing Reynolds number to prevent the occurrence of unphysical behaviour resulting from the negligence of small but finite inertia terms, similar to the Stokes' paradox [83,84].…”
Section: Antisymmetric and Odd Stresses In Chiral Active Mattermentioning
confidence: 99%
“…When a system shows density fluctuations with λ > d and a structure factor S q→0 = 0, then the system is said to be hyperuniform and the particles are distributed more uniformly in comparison to disordered systems [148]. Typically, active matter systems show vivid collective dynamics accompanied by large density fluctuations [83,[149][150][151]. However, recently, chiral active fluids have been shown to exhibit hyperuniformity [30,146,148,152], leading to the suppression of large-scale density fluctuations similar to crystals, while a liquid like local isotropic behaviour is retained [30].…”
Section: Hyperuniformitymentioning
confidence: 99%