Abstract:Discrete element simulations are used to model a two-dimensional gravity-free granular sample, which is trapped between two smooth sidewalls and one bottom rough wall while being subject to a constant shearing velocity at the top under a given confinement pressure. This system, inspired by conventional fluid mechanics, is called a granular liddriven cavity. Attention is firstly paid to the time-averaged dynamics of the grains once a steady-state is reached. Strong spatial heterogeneities associated with a larg… Show more
“…By contrast, this effect was never detected for the immersed wall. This observation illustrates the fact that the cavity can produce high confinement pressure on the right top corner (see [5] for much more discussion).…”
Section: Force Time-series Autocorrelationmentioning
confidence: 64%
“…where r = 0.53, Δr = 0.33 and I 0 M = 0.2 in this study (see detail in [5,6]). The values of r and Δr depend on the mechanical properties of the grains, for instance the interparticle friction, as reported in [6] where results from DEM simulations with μ = 0.27 are presented too.…”
Section: The Granular Lid-driven Cavitymentioning
confidence: 96%
“…We considered μ = 0.5 and e = 0.5. Full information on how the values of those parameters were implemented is given in our initial study of the lid-driven cavity system [5].…”
Section: Two Distinct Granular Systems Studied 21 Flow-wall Geometrimentioning
confidence: 99%
“…Because the two systems presented above are by construction different, they show two different time-averaged dynamics. First, a standing vortex-like structure is formed inside the cavity volume [5,6], while longitudinal streamlines with a curvature in the vicinity of the wall take place in the immersed wall system [7]. Second, the mean force scalings allowed us to identify different relevant spatial scales specific to each system.…”
“…(2)). Much more details about the specific features of the liddriven cavity and the immersed wall system can be found in [5,6] and [7], respectively. However, we show in the following how these two distinct systems exhibit very similar-not to say, for some aspects, identical-key features in terms of the force distributions and the force time-series autocorrelations on the boundary wall, and we will identify a robust signature of the transition from quasistatic to dense inertial granular flow regime.…”
The present paper describes a numerical study of force fluctuations experienced by a boundary wall subjected to a granular flow on two distinct systems, namely a lid-driven cavity and an immersed wall system. Though the two systems exhibit different time-averaged dynamics, the force fluctuations experienced by the boundary wall show robust features in terms of the shapes of the probability density distributions and autocorrelation functions, under a wide range of boundary confinement pressure and shearing velocity imparted to the granular flow at the top of the system. This study identifies the key link between the grain-wall force fluctuations and the μ(I)−rheology while moving from quasistatic to inertial regime.
“…By contrast, this effect was never detected for the immersed wall. This observation illustrates the fact that the cavity can produce high confinement pressure on the right top corner (see [5] for much more discussion).…”
Section: Force Time-series Autocorrelationmentioning
confidence: 64%
“…where r = 0.53, Δr = 0.33 and I 0 M = 0.2 in this study (see detail in [5,6]). The values of r and Δr depend on the mechanical properties of the grains, for instance the interparticle friction, as reported in [6] where results from DEM simulations with μ = 0.27 are presented too.…”
Section: The Granular Lid-driven Cavitymentioning
confidence: 96%
“…We considered μ = 0.5 and e = 0.5. Full information on how the values of those parameters were implemented is given in our initial study of the lid-driven cavity system [5].…”
Section: Two Distinct Granular Systems Studied 21 Flow-wall Geometrimentioning
confidence: 99%
“…Because the two systems presented above are by construction different, they show two different time-averaged dynamics. First, a standing vortex-like structure is formed inside the cavity volume [5,6], while longitudinal streamlines with a curvature in the vicinity of the wall take place in the immersed wall system [7]. Second, the mean force scalings allowed us to identify different relevant spatial scales specific to each system.…”
“…(2)). Much more details about the specific features of the liddriven cavity and the immersed wall system can be found in [5,6] and [7], respectively. However, we show in the following how these two distinct systems exhibit very similar-not to say, for some aspects, identical-key features in terms of the force distributions and the force time-series autocorrelations on the boundary wall, and we will identify a robust signature of the transition from quasistatic to dense inertial granular flow regime.…”
The present paper describes a numerical study of force fluctuations experienced by a boundary wall subjected to a granular flow on two distinct systems, namely a lid-driven cavity and an immersed wall system. Though the two systems exhibit different time-averaged dynamics, the force fluctuations experienced by the boundary wall show robust features in terms of the shapes of the probability density distributions and autocorrelation functions, under a wide range of boundary confinement pressure and shearing velocity imparted to the granular flow at the top of the system. This study identifies the key link between the grain-wall force fluctuations and the μ(I)−rheology while moving from quasistatic to inertial regime.
For the first time, we used computer simulations to study lift forces on two static disks placed side-by-side within a two-dimensional granular flow and found them to be either repulsive or attractive depending on the flow velocity and separation between the disks. Our simulations results reveal that differences in the flow velocity between the disks and outside of that region are closely correlated with the lift force. We propose an empirical function for the lift force based on this correlation and our dimensional analysis. The specific region where the measured velocity exhibits this correlation suggests that attractive lift is not a Bernoulli-like effect. Instead, we speculate that it might be explained by a force balance based on Coulomb’s theory of passive failure in a Mohr–Coulomb material. Our results confirm that repulsive lift is due to the jamming of particles flowing between the disks.
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