2016
DOI: 10.1103/physrevlett.117.198001
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Bimetallic Microswimmers Speed Up in Confining Channels

Abstract: Synthetic microswimmers are envisioned to be useful in numerous applications, many of which occur in tightly confined spaces. It is therefore important to understand how confinement influences swimmer dynamics. Here we study the motility of bimetallic microswimmers in linear and curved channels. Our experiments show swimmer velocities increase, up to 5 times, with the degree of confinement, and the relative velocity increase depends weakly on the fuel concentration and ionic strength in solution. Experimental … Show more

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Cited by 90 publications
(75 citation statements)
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“…Interestingly, the swimming speed increases as the robot arms are confined further by the floor and the walls. Similar results have been previously reported with different type of swimmers in confinement [7,[18][19][20][21][22][23][24][25]. For instance, a microswimmer modeled as an infinite waving sheet is able to swim faster near parallel walls with an increase in the rate of working by the sheet [18].…”
Section: Discussionsupporting
confidence: 88%
“…Interestingly, the swimming speed increases as the robot arms are confined further by the floor and the walls. Similar results have been previously reported with different type of swimmers in confinement [7,[18][19][20][21][22][23][24][25]. For instance, a microswimmer modeled as an infinite waving sheet is able to swim faster near parallel walls with an increase in the rate of working by the sheet [18].…”
Section: Discussionsupporting
confidence: 88%
“…Our numerical and analytical calculations have considered a self-diffusiophoretic particle with a monopole term, i.e., a net producer of product molecules. However, our theoretical framework can also be applied to confined self-electrophoretic particles, under the additional assumption of the presence of a thin Debye layer required by a mapping to an osmotic slip velocity (which has been used in, e.g., [44]), with appropriate renaming of the variables: ( ) c x as an electrical potential y ( ) x , the surface mobility ( ) b x s as a quantity proportional to the zeta potential z ( ) x s , etc [19,31,44,45]. A selfelectrophoretic particle would have no monopole term (a = 0 0 ), but otherwise our findings would carry over to this new setting.…”
Section: Discussionmentioning
confidence: 99%
“…Narrow gaps may significantly change the swimming behavior of the self-propelled rods, which is not considered in our model. For example, experiments show that active rods can increase speed by up to five times in confining channels with ceiling [37]. Further, the size of the rods, which is ignored in our model, becomes important when they swim in confined spaces like narrow gaps.…”
Section: The Effect Of Post Spacingsmentioning
confidence: 99%