Rotation of a submerged finite cylinder moving down a soft incline
POSTER
Abstract
A submerged finite cylinder moving under its own weight along a soft incline lifts off and slides at a steady velocity while also spinning. Here, we experimentally quantify the steady spinning of the cylinder and show theoretically that it is due to a combination of an elastohydrodynamic torque generated by flow in the variable gap, and the viscous friction on the edges of the finite-length cylinder. The relative influence of the latter depends on the aspect ratio of the cylinder, the angle of the incline, and the deformability of the substrate, which we express in terms of a single scaled compliance parameter. By independently varying these quantities, we show that our experimental results are consistent with a transition from an edge-effect dominated regime for short cylinders to a gap-dominated elastohydrodynamic regime when the cylinder is very long. This work is a step in explaining the motion of free particles in situations where elasticity and hydrodynamics are intimately coupled, such as cells in a microfluidic channel or in a blood vessel. \textit{B. Saintyves, B. Rallabandi, T. Jules, J. Ault, T. Salez, C. Schonecker,} \textit{H.A. Stone and L. Mahadevan}\textit{, Soft Matter 16 (16), 4000-4007.}
Authors
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Baudouin Saintyves
University of Chicago
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Bhargav Rallabandi
University of California, Riverside, University of California Riverside, Department of Mechanical Engineering, University of California, Riverside
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Theo Jules
ENS Lyon
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Thomas Salez
Universite de Bordeaux, Univ.~Bordeaux, CNRS, LOMA, UMR 5798, F-33405, Talence, France, LOMA, Bordeaux University
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Jesse Ault
Brown University
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Clarissa Schonecker
Max Planck Institute for Polymer Research
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Howard A. Stone
Princeton University
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Mahadevan Lakshminarayanan
Harvard University, John A. Paulson School of Engineering and Applied Sciences, Harvard University, School of Engineering and Applied Sciences, Harvard University