2020
DOI: 10.1039/c9sm01947b
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Compaction of elastic granular materials: inter-particles friction effects and plastic events

Abstract: The uni-axial compaction of granular materials made of elastic neo-Hookean particles is investigated in the quasi-static regime.

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Cited by 18 publications
(25 citation statements)
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“…We note that both φ 0 and φ max slightly decline as the local friction increases. It is explained by the reduction of the particle rearrangements due to friction, as discussed in previous studies[73][74][75].In assemblies of rigid-deformable particles, φ max decreases as κ tends towards 0. On the same curves, we plot some of the compaction models found in the literature fitting our numerical results for μ s ∈ {0, 0.2} for all mixtures and μ s ∈ {0, 0.8} at κ = 1.…”
supporting
confidence: 52%
See 1 more Smart Citation
“…We note that both φ 0 and φ max slightly decline as the local friction increases. It is explained by the reduction of the particle rearrangements due to friction, as discussed in previous studies[73][74][75].In assemblies of rigid-deformable particles, φ max decreases as κ tends towards 0. On the same curves, we plot some of the compaction models found in the literature fitting our numerical results for μ s ∈ {0, 0.2} for all mixtures and μ s ∈ {0, 0.8} at κ = 1.…”
supporting
confidence: 52%
“…We note that both φ 0 and φ max slightly decline as the local friction increases. It is explained by the reduction of the particle rearrangements due to friction, as discussed in previous studies [73][74][75].…”
Section: B Packing Construction Isotropic Compression and Dimensionless Parametersmentioning
confidence: 54%
“…As seen in previous studies, φ first increases with P/E from a well-known value φ 0 and then tends asymptotically to a maximum value φ max . Both φ 0 and φ max slightly decrease as the friction increases, which is explained by the rearrangements of the grains within the assembly, being more frequent in the frictionless case [23,24]. In addition, from the φ − P curve we computed the bulk modulus as K(φ) = dP dφ • dφ dε v , with ε v = − ln(φ 0 /φ), the macroscopic cumulative volumetric strain.…”
Section: Procedures and Resultsmentioning
confidence: 99%
“…In such a case, it is important to use low compression pressures when packaging the powder product to achieve particle rearrangement, resulting in a loose powder compact. Utilizing low pressures when plastically compressing respirable powders can also mitigate the deformation or fracturing of the particles (Chen et al, 2017;Raut et al, 2016;Sørensen et al, 2005;Vu et al, 2020), preserving the aerodynamic properties of the particles, while minimizing the volume of powder needed for each capsule. As a result, single-value density measurements, such as bulk and tapped density, are unsuitable for relatively cohesive respirable powders, so new methods are required for accurate and reproducible Compressed Bulk Density (CBD) measurements.…”
Section: Introductionmentioning
confidence: 99%