2016
DOI: 10.1063/1.4951699
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The efficiency of self-phoretic propulsion mechanisms with surface reaction heterogeneity

Abstract: We consider the efficiency of self-phoretic colloidal particles (swimmers) as a function of the heterogeneity in the surface reaction rate. The set of fluid, species, and electrostatic continuity equations is solved analytically using a linearization and numerically using a finite-element method. To compare spherical swimmers of different size and with heterogeneous catalytic conversion rates, a 'swimmer efficiency' functional η is introduced. It is proven, that in order to obtain maximum swimmer efficiency th… Show more

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Cited by 27 publications
(28 citation statements)
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“…To understand the dissociation of a purely neutral flux, we must look in detail at the parameter α in Eq. (48). The form of α can be explained by the fact that in the absence of a net electrical current, e.g., for S • swimmers, the ionic currents are constrained by j j j + = j j j − .…”
Section: Dissociation Of the Neutral Flux (Model S • )mentioning
confidence: 99%
“…To understand the dissociation of a purely neutral flux, we must look in detail at the parameter α in Eq. (48). The form of α can be explained by the fact that in the absence of a net electrical current, e.g., for S • swimmers, the ionic currents are constrained by j j j + = j j j − .…”
Section: Dissociation Of the Neutral Flux (Model S • )mentioning
confidence: 99%
“…Nevertheless, molecular dynamics 96 and theoretical studies 97 suggest that other mechanisms, e.g. self-diffusiophoresis, can be simultaneously in action in this system.…”
Section: Janus Nanomotorsmentioning
confidence: 97%
“…Achieving this requires a carefully crafted mesh as depicted in Figure . Highly anisotropic triangular elements lead to ill‐conditioned equation systems after discretization through the FEM, which is why we discretize the double layers using quad elements, as we found this approach useful for other finite‐element calculations as well . This allows us to discretize the large gradients in the normal direction of the charged surfaces optimally, while at the same time taking advantage of the slow variation of the fields parallel to these surfaces.…”
Section: Finite‐element Modelmentioning
confidence: 99%