Abstract

Dense suspensions can exhibit an abrupt change in their viscosity in response to increasing shear rate. The origin of this discontinuous shear thickening (DST) has been ascribed to the transformation of lubricated contacts to frictional, particle-on-particle contacts. Recent research on the flowing and jamming behavior of dense suspensions has explored the intersection of ideas from granular physics and Stokesian fluid dynamics to better understand this transition from lubricated to frictional rheology. DST is reminiscent of classical phase transitions, and a key question is how interactions between the microscopic constituents give rise to a macroscopic transition. In this paper, we extend a formalism that has proven to be successful in understanding shear jamming of dry grains to dense suspensions. Quantitative analysis of the collective evolution of the contact-force network accompanying the DST transition demonstrates clear changes in the distribution of microscopic variables, and leads to the identification of an "order parameter" characterizing DST.

Highlights

  • A remarkable property of dense stabilized suspensions of particles in the tens of nanometers to tens of micrometer size range is that they can abruptly transform from a low to a high viscosity phase with increasing applied stress [1,2,3,4,5]

  • We extend the formalism to suspensions and identify distinct, quantitative signatures of the discontinuous shear thickening (DST) transition in this representation

  • We present a quantitative analysis of changes in the force network by studying the organization in “force space”, which is dual to the positional network of grains in a sense to be defined below [8, 16]

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Summary

Introduction

A remarkable property of dense stabilized suspensions of particles in the tens of nanometers to tens of micrometer size range is that they can abruptly transform from a low to a high viscosity phase (or even a solid-like phase) with increasing applied stress [1,2,3,4,5]. Under steady shear, these suspensions undergo a discontinuous shear thickening (DST) transition [1,2,3].

Force Balance in 2D Suspensions
Force tilings in granular materials
Generalization to Suspensions
Results
Density based clustering analysis
Clustering Analysis of DST
Discussion

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