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Bending of elastic fibres in viscous flows: the influence of confinement

Identifieur interne : 005075 ( Main/Exploration ); précédent : 005074; suivant : 005076

Bending of elastic fibres in viscous flows: the influence of confinement

Auteurs : Jason S. Wexler [États-Unis, France] ; Philippe H. Trinh [États-Unis] ; Helene Berthet [France] ; Nawal Quennouz [France] ; Olivia Du Roure [France] ; Herbert E. Huppert [Royaume-Uni, Australie] ; Anke Linder [France] ; Howard A. Stone [États-Unis]

Source :

RBID : Pascal:13-0178261

Descripteurs français

English descriptors

Abstract

We present a mathematical model and corresponding series of microfluidic experiments examining the flow of a viscous fluid past an elastic fibre in a three-dimensional channel. The fibre's axis lies perpendicular to the direction of flow and its base is clamped to one wall of the channel; the sidewalls of the channel are close to the fibre, confining the flow. Experiments show that there is a linear relationship between deflection and flow rate for highly confined fibres at low flow rates, which inspires an asymptotic treatment of the problem in this regime. The three-dimensional problem is reduced to a two-dimensional model, consisting of Hele-Shaw flow past a barrier, with boundary conditions at the barrier that allow for the effects of flexibility and three-dimensional leakage. The analysis yields insight into the competing effects of flexion and leakage, and an analytical solution is derived for the leading-order pressure field corresponding to a slit that partially blocks a two-dimensional channel. The predictions of our model show favourable agreement with experimental results, allowing measurement of the fibre's elasticity and the flow rate in the channel.


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Le document en format XML

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<term>Bending</term>
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<term>Fluid-structure interactions</term>
<term>Hele Shaw cell</term>
<term>Microchannel</term>
<term>Microfluidics</term>
<term>Microstructure</term>
<term>Modelling</term>
<term>Obstacle</term>
<term>Rectangular pipe</term>
<term>Three dimensional flow</term>
<term>Viscous fluids</term>
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<term>Microfluidique</term>
<term>Interaction fluide structure</term>
<term>Ecoulement tridimensionnel</term>
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<term>Déformation élastique</term>
<term>Cellule Hele Shaw</term>
<term>Conduite rectangulaire</term>
<term>Modélisation</term>
<term>Etude expérimentale</term>
<term>Flexion</term>
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<div type="abstract" xml:lang="en">We present a mathematical model and corresponding series of microfluidic experiments examining the flow of a viscous fluid past an elastic fibre in a three-dimensional channel. The fibre's axis lies perpendicular to the direction of flow and its base is clamped to one wall of the channel; the sidewalls of the channel are close to the fibre, confining the flow. Experiments show that there is a linear relationship between deflection and flow rate for highly confined fibres at low flow rates, which inspires an asymptotic treatment of the problem in this regime. The three-dimensional problem is reduced to a two-dimensional model, consisting of Hele-Shaw flow past a barrier, with boundary conditions at the barrier that allow for the effects of flexibility and three-dimensional leakage. The analysis yields insight into the competing effects of flexion and leakage, and an analytical solution is derived for the leading-order pressure field corresponding to a slit that partially blocks a two-dimensional channel. The predictions of our model show favourable agreement with experimental results, allowing measurement of the fibre's elasticity and the flow rate in the channel.</div>
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<country name="Australie">
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