2016
DOI: 10.1002/aic.15383
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Cohesive grains: Bridging microlevel measurements to macrolevel flow behavior via surface roughness

Abstract: SignificanceUnderstanding fine-particle flows relies on van der Waals cohesion modeling, requiring a method to consider measured surface roughness. A robust scheme to extract roughness parameters from AFM surface maps, achieving accurate predictions of microscale measured cohesion is proposed. Macroscale quantitative agreement is demonstrated by comparing defluidization predictions to measurements, which are sensitive to cohesion and system-size independent. Agreement in both microscale and macroscale comparis… Show more

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Cited by 23 publications
(15 citation statements)
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References 59 publications
(73 reference statements)
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“…Similarly, as shown in Figure , the distance between the two rough spherical particles is the distance z 0 plus twice the radius of the asperity (suppose that the surface of particle is covered with hemispherical asperities of equal radii). Thus, on the basis of Rumpf theory, a model, applied to quantify the van der Waals force between two rough spherical particles with the same size, is given by FvdW=Adnormalp24true(z0+2rtrue)2+Ad6true(z0+rtrue)2+Ar12z02 where d=2rdnormalpdnormalp+2r, the asperity of the particle is also considered as a semisphere, r is the radius for the semisphere asperity, and z 0 is also taken as 0.4 nm . In the above model, the van der Waals force consists of the attraction between two spheres, the attraction between the asperity and the other sphere, and the attraction between the asperities.…”
Section: Resultsmentioning
confidence: 99%
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“…Similarly, as shown in Figure , the distance between the two rough spherical particles is the distance z 0 plus twice the radius of the asperity (suppose that the surface of particle is covered with hemispherical asperities of equal radii). Thus, on the basis of Rumpf theory, a model, applied to quantify the van der Waals force between two rough spherical particles with the same size, is given by FvdW=Adnormalp24true(z0+2rtrue)2+Ad6true(z0+rtrue)2+Ar12z02 where d=2rdnormalpdnormalp+2r, the asperity of the particle is also considered as a semisphere, r is the radius for the semisphere asperity, and z 0 is also taken as 0.4 nm . In the above model, the van der Waals force consists of the attraction between two spheres, the attraction between the asperity and the other sphere, and the attraction between the asperities.…”
Section: Resultsmentioning
confidence: 99%
“…To predict the van der Waals force of particles with asperities, appropriate simplification for the asperities is required. Consequently, Rumpf and Rabinovich treated surface roughness as hemispheres and submerged spheres, respectively. And our model is based on the hemispherical asperity assumption.…”
Section: Resultsmentioning
confidence: 99%
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“…15 In addition to experiments, computer simulations based on the discrete element method (DEM) can be used to glean physical insight into the flow behavior of cohesive solids. [19][20][21] Furthermore, such roughness is typically irregular, making its incorporation into DEM nontrivial. However, the validation of DEM simulations via direct comparison with experiments-that is, without resorting to assumed or fitted parameters for the cohesion model-remains rare.…”
Section: Introductionmentioning
confidence: 99%
“…Such roughness cannot be ignored due to the high sensitivity of cohesion to the minimum particleparticle separation distance, which is controlled by surface roughness. [19][20][21] Furthermore, such roughness is typically irregular, making its incorporation into DEM nontrivial. Several attempts have been made to model the surface roughness as regular geometrical features-for example, hemispheres, 22 spherical caps with two lengths scales, 23,24 and a asperity distribution function.…”
Section: Introductionmentioning
confidence: 99%