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- W3048859861 abstract "The law of $mu(mathcal{I})$ rheology has proven very successful to describe the rheology of granular liquids. It however lacks theoretical support. From the granular integration through transient formalism, we extract a simplified model that expresses the rheology of granular liquids as a competition between three time scales. In particular, this model allows to derive the $mu(mathcal{I})$ law within a well defined theoretical framework. Outside of the Bagnold flow regime, this framework predicts a non-trivial behavior of the effective friction coefficient. Furthermore, the extension of the model to the case of granular particles suspended in a viscous liquid provides an explanation of the similarities observed experimentally between the evolution of the friction coefficient in the suspension and the $mu(mathcal{I})$ law of dry granular liquids." @default.
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- W3048859861 date "2020-08-13" @default.
- W3048859861 modified "2023-09-27" @default.
- W3048859861 title "Granular rheology: a tale of three time scales" @default.
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- W3048859861 hasPublicationYear "2020" @default.
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