Fine particle percolation in a sheared granular bed

Abstract

We study the percolation velocity, $v_p,$ of a fine spherical particle in a sheared large-particle bed under gravity using discrete element method simulations for large-to-fine particle diameter ratios, $R=d/d_f,$ below and above the free-sifting threshold, $R_t\approx \mathrm{6.5.}$ For $R<R_t,$ $v_p$ initially increases with increasing shear rate, $\dot{\gamma },$ as shear-driven bed rearrangement reduces fine-particle trapping but then decreases toward zero due to fine-particle excitation for $\dot{\gamma }\sqrt{d/g}\gtrsim 0.1$. For $R>R_t$, $v_p$ is constant at low $\dot{\gamma }$ but decreases toward zero at higher shear rates due to fine-particle excitation.

References in corpus (6)

• A unified framework for non-Brownian suspension flows and soft amorphous solids
• Modeling size segregation of granular materials: the roles of segregation, advection and diffusion
• Modified Archimedes' principle predicts rising and sinking of intruders in sheared granular flows
• Critical scaling near the yielding transition in granular media
• Non-local effects in inhomogeneous flows of soft athermal disks
• Mobility of bidisperse mixtures during bedload transport

Cited by in corpus (1)

• Granular segregation across flow geometries: a closure model for the particle segregation velocity