2014
DOI: 10.1371/journal.pone.0096813
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Capillary Rise on Legs of a Small Animal and on Artificially Textured Surfaces Mimicking Them

Abstract: The wharf roach Ligia exotica is a small animal that lives by the sea and absorbs water from the sea through its legs by virtue of a remarkable array of small blades of micron scale. We find that the imbibition dynamics on the legs is rather complex on a microscopic scale, but on a macroscopic scale the imbibition length seems to simply scale linearly with elapsed time. This unusual dynamics of imbibition, which usually slows down with time, is advantageous for long-distance water transport and results from re… Show more

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Cited by 21 publications
(21 citation statements)
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“…In fact, two simple scaling regimes for the coefficient have been identified 33 depending on the ratio of the pillar height to the pillar distance. The different dynamics z ~ t 1/3 has also been found in different situations 36 37 38 , together with other slowing-down dynamics observed for imbibition of papers 39 40 and an unusual linear dynamics found for imbibition on the surface of legs of a certain animal 5 .…”
supporting
confidence: 58%
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“…In fact, two simple scaling regimes for the coefficient have been identified 33 depending on the ratio of the pillar height to the pillar distance. The different dynamics z ~ t 1/3 has also been found in different situations 36 37 38 , together with other slowing-down dynamics observed for imbibition of papers 39 40 and an unusual linear dynamics found for imbibition on the surface of legs of a certain animal 5 .…”
supporting
confidence: 58%
“…1a-b ) 36 37 , but the geometries are rather different). In addition, recently, for another type of open capillary found on the leg of the wharf roach Ligia exotica , a small animal living by the sea, yet another scaling law, z ~ t , is found 5 (see Fig. 1f ).…”
Section: Discussionmentioning
confidence: 85%
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“…In this respect, the present problem is closely related to the dynamics governed by thin film dissipation such as the imbibition of textured surfaces. [33][34][35][36][37][38] In this sense, our problem is quasi two-dimensional, although the geometry of the Hele-Shaw cell is often associated with a purely two-dimensional problem. ρ in depends on its kinematic viscosity ν in only slightly (see the details for Methods).…”
Section: Introductionmentioning
confidence: 99%