2014
DOI: 10.1007/s10035-014-0527-z
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Comparison of different capillary bridge models for application in the discrete element method

Abstract: Weakly wetted granular material is the subject of many studies. Several formulations were proposed to calculate the capillary forces between wet particles. In this paper some of such models have been implemented in a DEM-framework, and simulation results were compared to experimental measurements. Also, the influence of capillary model type on macro parameters like local shear viscosity and cohesive parameters of sheared material have been investigated through the simulation of spherical beads using a DEM-mode… Show more

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Cited by 46 publications
(35 citation statements)
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“…We assume the surface of particles to be homogeneous without defects, thereby neglecting the effect of pinning and only slipping occurs. [13] compares the macroscopic results for different liquid capillary bridge models and shows that they are in agreement, except the model of [32]. The rupture distance is proportional to V 1/3 b as stated in Eq.…”
Section: Liquid Bridge Capillary Force Modelsupporting
confidence: 52%
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“…We assume the surface of particles to be homogeneous without defects, thereby neglecting the effect of pinning and only slipping occurs. [13] compares the macroscopic results for different liquid capillary bridge models and shows that they are in agreement, except the model of [32]. The rupture distance is proportional to V 1/3 b as stated in Eq.…”
Section: Liquid Bridge Capillary Force Modelsupporting
confidence: 52%
“…Earlier studies on wet granular materials have shown that the presence of liquid bridges between the particles results in an increasing steady-state cohesion of the materials [12,13,15,27]. Our earlier studies show that the steady-state cohesion c * increases non-linearly with increasing liquid bridge volume.…”
Section: Steady-state Cohesion and Its Correlation With Liquid Bridgementioning
confidence: 95%
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“…For smallest amounts of water used in experiments, it may be assumed that the water is distributed as binary liquid bridges between particles [11,12]. For the simulations, we also assume that the capillary forces act only at the contact points between particles and the contact angle is zero.…”
Section: Discrete Element Simulationsmentioning
confidence: 99%