Journal
PHYSICAL REVIEW E
Volume 89, Issue 4, Pages -Publisher
AMER PHYSICAL SOC
DOI: 10.1103/PhysRevE.89.042202
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Funding
- Burroughs Wellcome Fund
- ARL MAST CTA
- ARO [W911NF-11-1-0514]
- NSF Physics of Living Systems
- Division Of Physics
- Direct For Mathematical & Physical Scien [1150760] Funding Source: National Science Foundation
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We study the transient drag force FD on a localized intruder in a granular medium composed of spherical glass particles. A flat plate is translated horizontally from rest through the granular medium to observe how FD varies as a function of the medium's initial volume fraction, phi. The force response of the granular material differs above and below the granular critical state, fc, the volume fraction which corresponds to the onset of grain dilatancy. For phi < phi(c) F-D increases monotonically with displacement and is independent of drag velocity for the range of velocities examined (< 10 cm/s). For phi > phi(c), F-D rapidly rises to a maximum and then decreases over further displacement. The maximum force for phi > phi(c) increases with increasing drag velocity. In quasi-two-dimensional drag experiments, we use granular particle image velocimetry (PIV) to measure time resolved strain fields associated with the horizontal motion of a plate started from rest. PIV experiments show that the maxima in F-D for phi > phi(c) are associated with maxima in the spatially averaged shear strain field. For phi > phi(c) the shear strain occurs in a narrow region in front of the plate, a shear band. For phi < phi(c) the shear strain is not localized, the shear band fluctuates in space and time, and the average shear increases monotonically with displacement. Laser speckle measurements made at the granular surface ahead of the plate reveal that for phi < phi(c) particles are in motion far from the intruder and shearing region. For phi > phi(c), surface particles move only during the formation of the shear band, coincident with the maxima in F-D, after which the particles remain immobile until the sheared region reaches the measurement region.
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