2012
DOI: 10.1103/physreve.86.041301
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Nonlinear effects of particle shape angularity in sheared granular media

Abstract: We analyze the effects of particle shape angularity on the macroscopic shear behavior and texture of granular packings simulated by means of the contact dynamics method. The particles are regular polygons with an increasing number of sides ranging from 3 (triangles) to 60. The packings are analyzed in the steady shear state in terms of their shear strength, packing fraction, connectivity, and fabric and force anisotropies, as functions of the angularity. An interesting finding is that the shear strength increa… Show more

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Cited by 95 publications
(95 citation statements)
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“…The probability density function P(θ) of contact normals provides detailed statistical information about the fabric. It is π-periodic in the absence of an intrinsic polarity for n. At the lowest order, we have [14,15] …”
Section: Anisotropies Of the Contact And Force Networkmentioning
confidence: 99%
“…The probability density function P(θ) of contact normals provides detailed statistical information about the fabric. It is π-periodic in the absence of an intrinsic polarity for n. At the lowest order, we have [14,15] …”
Section: Anisotropies Of the Contact And Force Networkmentioning
confidence: 99%
“…The CD method is based on implicit time integration of velocities but requires an explicit determination of the contact network at the beginning of each time step [52,73]. The contact detection between two bodies consists in looking the portions of space they occupy.…”
Section: Bonded Cell Modelmentioning
confidence: 99%
“…For instance, packings of elongated [10][11][12]15] and nonconvex [20,21] particles have unusually high or low packing fractions, while the shear strength is observed to grow as the shape increasingly deviates from the disk or the sphere. The shear strength in packing of polyhedral particles increases with angularity and saturates at a maximum, whereas the packing fraction declines towards a plateau [16,19].…”
Section: Introductionmentioning
confidence: 99%
“…The contact networks resulting from various shapes appear to be highly complex and hardly amenable to simple statistical modeling. For example, face/face interactions are critical for polyhedra whereas interlocking of the particles is important in the case of non-convex shapes [15,21,16,18,19]. In the same way, nematic order appears in packings of elongated particles [10][11][12]9,15,18].…”
Section: Introductionmentioning
confidence: 99%
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