Abstract:Some members of the vegetal kingdom can achieve surprisingly fast movements making use of a clever combination of evaporation, elasticity and cavitation. In this process, enthalpic energy is transformed into elastic energy and suddenly released in a cavitation event which produces kinetic energy. Here we study this uncommon energy transformation by a model system: a droplet in an elastic medium shrinks slowly by diffusion and eventually transforms into a bubble by a rapid cavitation event. The experiments reve… Show more
“…For larger pores the dissolution time is longer. This may be explained with the diffusive model of the pore shrinkage proposed by Milner et al 10 and Bruning et al 12 . In this model, the diameter of the pore scales with time t as = 0 √1 − 0 2 ⁄ where d0 is the initial diameter and the kinetic factor k is mainly governed by the diffusion coefficient and the difference between the water concentration ceq in PDMS near the pore and c∞ near the sample's edge.…”
Section: Visualization Of the Pore Collapse And Reopeningmentioning
confidence: 80%
“…about 1 MPa. This explains why the individual large pores in PDMS observed by Milner et al 10 and Bruning et al 12 reopen after cavitation at pcav ≈ -1.4 MPa.…”
Section: Introductionmentioning
confidence: 83%
“…Because of the small pore size, the optical microscopy doesn't allow to determine precisely the nature of the cavitation (liquid or "solid" one). The results of Bruning et al 12 on millimeter-scale pores in PDMS demonstrate that the cavitation occurs in the water phase and the pore reopening happens about 0.1 ms after cavitation. We did not observe any correlation between different cavitation events: reopening happened some time after the complete shrinkage of a given pore, with no obvious trend.…”
Section: Visualization Of the Pore Collapse And Reopeningmentioning
confidence: 93%
“…This stage is followed by the release of the (negative) pressure inside the pore and by an expansion of the pore back to its initial size and shape. By tackling the bubble expansion velocity during this last stage, Bruning et al estimated 12 the cavitation pressure pcav ≈ -1.4 MPa, which absolute value is much lower than 20-30 MPa found for water in rigid monodisperse pores by Vincent et al 13 and synthetic trees by Wheeler et al 14 . This difference was explained by the highly hydrophobic nature of the PDMS which favors heterogeneous bubble nucleation.…”
Section: Introductionmentioning
confidence: 89%
“…The number of creases depends on the surface energy of the pore and on the high-strain mechanical properties of the elastomer. The next drying stage which takes place at a certain moment before or after creasing is cavitation of the water it contains 10,12 (i.e. nucleation of a water vapor bubble).…”
In this paper, we study the drying of water-saturated porous polydimethylsiloxane (PDMS) elastomers with closed porosity in which the evaporation of water is possible only via the diffusion across the...
“…For larger pores the dissolution time is longer. This may be explained with the diffusive model of the pore shrinkage proposed by Milner et al 10 and Bruning et al 12 . In this model, the diameter of the pore scales with time t as = 0 √1 − 0 2 ⁄ where d0 is the initial diameter and the kinetic factor k is mainly governed by the diffusion coefficient and the difference between the water concentration ceq in PDMS near the pore and c∞ near the sample's edge.…”
Section: Visualization Of the Pore Collapse And Reopeningmentioning
confidence: 80%
“…about 1 MPa. This explains why the individual large pores in PDMS observed by Milner et al 10 and Bruning et al 12 reopen after cavitation at pcav ≈ -1.4 MPa.…”
Section: Introductionmentioning
confidence: 83%
“…Because of the small pore size, the optical microscopy doesn't allow to determine precisely the nature of the cavitation (liquid or "solid" one). The results of Bruning et al 12 on millimeter-scale pores in PDMS demonstrate that the cavitation occurs in the water phase and the pore reopening happens about 0.1 ms after cavitation. We did not observe any correlation between different cavitation events: reopening happened some time after the complete shrinkage of a given pore, with no obvious trend.…”
Section: Visualization Of the Pore Collapse And Reopeningmentioning
confidence: 93%
“…This stage is followed by the release of the (negative) pressure inside the pore and by an expansion of the pore back to its initial size and shape. By tackling the bubble expansion velocity during this last stage, Bruning et al estimated 12 the cavitation pressure pcav ≈ -1.4 MPa, which absolute value is much lower than 20-30 MPa found for water in rigid monodisperse pores by Vincent et al 13 and synthetic trees by Wheeler et al 14 . This difference was explained by the highly hydrophobic nature of the PDMS which favors heterogeneous bubble nucleation.…”
Section: Introductionmentioning
confidence: 89%
“…The number of creases depends on the surface energy of the pore and on the high-strain mechanical properties of the elastomer. The next drying stage which takes place at a certain moment before or after creasing is cavitation of the water it contains 10,12 (i.e. nucleation of a water vapor bubble).…”
In this paper, we study the drying of water-saturated porous polydimethylsiloxane (PDMS) elastomers with closed porosity in which the evaporation of water is possible only via the diffusion across the...
Annulus cells of fern sporangia spontaneously deform driven by water transpiration and cavitation, resulting in the peculiar macroscale catapult‐like movement of the sporangium. Annulus cells' behavior, if artificially replicated, can inspire a novel class of fast actuators composed of annulus‐mimicking units. However, the transpiration and cavitation‐driven dynamics observed in annulus cells is never reproduced. Here, prismatic microcavities are assembled with a polydimethylsiloxane (PDMS) microfilm to realize artificial microchambers that mimic the annulus cells, replicating for the first time their evaporation‐driven collapse and their fast return triggered by the nucleation of bubbles. The microchambers, in turn, can be fabricated in adjacency, resulting in bending arrays driven by transpiration. Working with an artificial system allows this study to investigate the fluidic phenomena arising from the interplay of a soft, semi‐permeable membrane with a micro‐confined liquid bounded by rigid walls. First, the microchambers aspect ratio influences the membrane dynamics and the bubble shape (either spherical or non‐spherical). Second, the growth rate of the bubble interplay with the membrane in the expansion dynamics. This study's results demonstrate the artificial replication of annulus cells' behavior, offering a plant‐like solution to realize fast, microscale movements, and a novel tool to investigate complex fluidic mechanisms involving micro‐confined cavitation.
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