2020
DOI: 10.1122/1.5133037
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Stress fluctuations and shear thickening in dense granular suspensions

Abstract: forces 27,28 . The second regime is at high stresses (τ τ c ), where almost all particles come into direct, frictional contacts, and the viscosity (and also the normal stresses) diverge at a volume fraction φ µ J < φ 0 J that depends on the interparticle friction coefficient µ. With increasing stress τ , the crossover between these two rate independent regimes results in the shear thickening behavior. Thus, a complete description of the dynamics of dense granular

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Cited by 22 publications
(12 citation statements)
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“…, Egres [11]), Latex [12], and Glass [13] particles in different solvents. Particle size here spans almost an order of magnitude.…”
Section: Figures and Tablesmentioning
confidence: 99%
See 1 more Smart Citation
“…, Egres [11]), Latex [12], and Glass [13] particles in different solvents. Particle size here spans almost an order of magnitude.…”
Section: Figures and Tablesmentioning
confidence: 99%
“…7. Literature experimental data sets: Typical shear-thickening behavior observed across diverse experimental systems ranging from PMMA (James et al [8], D'Haene et al[9]), Silica (Royer et al[10], Egres[11]), Latex[12], and Glass[13] particles in different solvents. Particle size here spans almost an order of magnitude.…”
mentioning
confidence: 99%
“…In Fig. 2 we compare the shear thickening behavior across a series of suspension types and volume fractions: sterically stabilized poly(methyl methacrylate) (PMMA) particles in dioctyl phthalate [38], charge stabilized silica particles in aqueous glycerol [39] or PEG-200 [40], glass beads in poly(dimethylsiloxane) (PDMS) [41], and carboxylate-coated particles in aqueous solutions [12,28]. While the differences in particle size and solvent/surface chemistries do affect the onset stress σ on for shear thickening (see Table I), plotting the reduced viscosity η r , i.e., η normalized by the viscosity of the suspending liquid, as a function of σ scaled by σ on reveals remarkably similar behavior at each volume fraction, with only a few minor deviations.…”
Section: A "Standard" Particle Suspensionsmentioning
confidence: 99%
“…This does however highlight one obvious drawback with this method -that it makes no prediction of how the die geometry has an effect on the final extruded material. In certain materials, the extrusion process can have a direct impact on the alignment of the microstructure [13,14,15,16,17,18] or, in more general cases, cause agglomerate breakdown of ceramic components and agglomeration of defects such as air bubbles [19,20]. The exact purpose that the internal holed structure has may depend on the type of material wanted for extrusion and therefore you easily consider any layout an acceptable pressure loss.…”
Section: P 1 P 2 -Connector With Internal Holesmentioning
confidence: 99%