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Unifying suspension and granular shear-induced self-diffusion
by
Mari, Romain
, Athani, Shivakumar
, Metzger, Bloen
, Forterre, Yoël
, Rognon, Pierre
in
Boundary conditions
/ Condensed Matter
/ Diffusion
/ Diffusion coefficient
/ Diffusion coefficients
/ Fluid mechanics
/ Granular materials
/ Granular media
/ Jamming
/ JFM Papers
/ Mechanics
/ Mixing
/ Mixing processes
/ Physics
/ Pressure dependence
/ Random walk
/ Rheology
/ Scaling
/ Scaling laws
/ Self diffusion
/ Shear
/ Simulation
/ Soft Condensed Matter
/ Two dimensional flow
2024
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Unifying suspension and granular shear-induced self-diffusion
by
Mari, Romain
, Athani, Shivakumar
, Metzger, Bloen
, Forterre, Yoël
, Rognon, Pierre
in
Boundary conditions
/ Condensed Matter
/ Diffusion
/ Diffusion coefficient
/ Diffusion coefficients
/ Fluid mechanics
/ Granular materials
/ Granular media
/ Jamming
/ JFM Papers
/ Mechanics
/ Mixing
/ Mixing processes
/ Physics
/ Pressure dependence
/ Random walk
/ Rheology
/ Scaling
/ Scaling laws
/ Self diffusion
/ Shear
/ Simulation
/ Soft Condensed Matter
/ Two dimensional flow
2024
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Unifying suspension and granular shear-induced self-diffusion
by
Mari, Romain
, Athani, Shivakumar
, Metzger, Bloen
, Forterre, Yoël
, Rognon, Pierre
in
Boundary conditions
/ Condensed Matter
/ Diffusion
/ Diffusion coefficient
/ Diffusion coefficients
/ Fluid mechanics
/ Granular materials
/ Granular media
/ Jamming
/ JFM Papers
/ Mechanics
/ Mixing
/ Mixing processes
/ Physics
/ Pressure dependence
/ Random walk
/ Rheology
/ Scaling
/ Scaling laws
/ Self diffusion
/ Shear
/ Simulation
/ Soft Condensed Matter
/ Two dimensional flow
2024
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Unifying suspension and granular shear-induced self-diffusion
Journal Article
Unifying suspension and granular shear-induced self-diffusion
2024
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Overview
Shear-induced self-diffusion is a fundamental mode of transport in granular flows. Yet its critical behaviour and dependence on the particle solid fraction are still unclear. Here, we rationalize these dependencies by performing two-dimensional pressure-imposed numerical simulations of dense non-Brownian frictional suspensions. Our results, combined with existing numerical data on inertial granular flows, show that the shear-induced diffusion coefficients of both systems can be captured by a single function of the distance to jamming. They further show that the grain diffusive behaviour is underpinned by a specific random walk process, having a constant elementary step length driven at a frequency that increases with the solid fraction. The proposed scaling laws pave the way for a better understanding of mixing processes in granular media.
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