2021
DOI: 10.1016/j.jcis.2021.06.164
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Evaporation-triggered directional transport of asymmetrically confined droplets

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Cited by 4 publications
(2 citation statements)
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“…Elsewhere, it has been shown with simulations that an isopressure droplet, in a wedge with hysteresis, has F capillary = 0. 48,56 For the present case, the analytical proof is straightfor-ward: F capillary with the three respective terms in explicit form (eq 2) is identically null for every H t , H b , ϑ t , ϑ b and β that satisfy eq 1 (see section S1, Supporting Information). The third term, F p , is obtained by substituting ΔP Laplace = 2σ lv /R t .…”
Section: Discussionmentioning
confidence: 82%
See 1 more Smart Citation
“…Elsewhere, it has been shown with simulations that an isopressure droplet, in a wedge with hysteresis, has F capillary = 0. 48,56 For the present case, the analytical proof is straightfor-ward: F capillary with the three respective terms in explicit form (eq 2) is identically null for every H t , H b , ϑ t , ϑ b and β that satisfy eq 1 (see section S1, Supporting Information). The third term, F p , is obtained by substituting ΔP Laplace = 2σ lv /R t .…”
Section: Discussionmentioning
confidence: 82%
“…Regarding the droplet suspended in the conical pore with hysteresis, the contact angles ϑ t and ϑ b can vary in the range [ϑ r , ϑ a ]. By imposing the curvature radii R t (eq S1.1) and R b (eq S1.2) to be equal, we obtain eq , the relationship to be satisfied by the five parameters H t , H b , ϑ t , ϑ b , and β in order to have a uniform internal pressure (as for wedges , ). In eq we define the shape ratio λ ≡ H t / H b between the heights of the contact lines respect to the apex.…”
Section: Discussionmentioning
confidence: 99%