Dynamic and rate-dependent yielding in model cohesive suspensions
Richard Buscall, Peter J. Scales, Anthony D. Stickland, Hui-En Teo,, Tiara E. Kusuma, Daniel R. Lester

TL;DR
This paper investigates how the yield behavior of a model cohesive suspension varies with shear rate, revealing rate-dependent yield stress and non-monotonic flow curves, and proposes a generalized Herschel-Bulkley model to account for this dependence.
Contribution
It demonstrates that rate-dependent yield stress is significant in cohesive suspensions and suggests a generalized Herschel-Bulkley model to incorporate this effect.
Findings
Yield stress depends on shear rate and Péclet number.
Flow curves show hysteresis, shear banding, and irreproducibility.
Rate-dependent yield may be common in cohesive suspensions.
Abstract
An experimental system has been found recently, a coagulated CaCO3 suspension system, which shows very variable yield behaviour depending upon how it is tested and, specifically, at what rate it is sheared. At P\'eclet numbers Pe > 1 it behaves as a simple Herschel Bulkley liquid, whereas at Pe < 1 highly non-monotonic flow curves are seen. In controlled stress testing it shows hysteresis and shear banding and in the usual type of stress scan, used to measure flow curves in controlled stress mode routinely, it can show very erratic and irreproducible behaviour. All of these features will be attributed here to a dependence of the solid phase, or, yield stress, on the prevailing rate of shear at the yield point. Stress growth curves obtained from step strain-rate testing showed that this rate-dependence was a consequence of P\'eclet number dependent strain softening. At very low Pe, yield…
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