Granular rheology: a tale of three time scales

Fuente: arXiv
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Auteurs principaux: Coquand, Olivier, Kranz, Wolf Till, Sperl, Matthias
Format: Preprint
Publié: 2020
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author Coquand, Olivier
Kranz, Wolf Till
Sperl, Matthias
author_facet Coquand, Olivier
Kranz, Wolf Till
Sperl, Matthias
contents We adapt statistical models of the physics of complex fluids to study the rheology of granular liquids. This allows us to provide laws of granular rheology based on first principles, which compare well with previously established phenomenological laws. In particular, the very successful law of mu(I) rheology can be understood within our model as the lowest order non trivial Pade approximant of the macroscopic laws of rheology. Our model's ability to describe granular physics outside of the Bagnold scaling regime allows for a natural extension to the rheology of granular suspensions.
format Preprint
id arxiv_https___arxiv_org_abs_2008_05931
institution arXiv
publishDate 2020
record_format arxiv
spellingShingle Granular rheology: a tale of three time scales
Coquand, Olivier
Kranz, Wolf Till
Sperl, Matthias
Soft Condensed Matter
Statistical Mechanics
We adapt statistical models of the physics of complex fluids to study the rheology of granular liquids. This allows us to provide laws of granular rheology based on first principles, which compare well with previously established phenomenological laws. In particular, the very successful law of mu(I) rheology can be understood within our model as the lowest order non trivial Pade approximant of the macroscopic laws of rheology. Our model's ability to describe granular physics outside of the Bagnold scaling regime allows for a natural extension to the rheology of granular suspensions.
title Granular rheology: a tale of three time scales
topic Soft Condensed Matter
Statistical Mechanics
url https://arxiv.org/abs/2008.05931