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Experimental study of stick-slip behaviour
- Source :
- International Journal for Numerical and Analytical Methods in Geomechanics. 28:501-530
- Publication Year :
- 2004
- Publisher :
- Wiley, 2004.
-
Abstract
- Simple axi-symmetric uni-axial compression tests have been realized on dry loose samples of glass beads (diameters d: d = 0.2 +/- 0.05 mm, 0.75 +/- 0.1 mm, or 3 mm) and on Hostun sand under small lateral confinement, sigma(3) < 60 kPa, using different sample sizes. The experiments with the two smallest spheres (d = 0.2 and 0.75 mm) exhibit stick-slips, which are characterized by (i) a rapid release Deltaq of the deviatoric stress q and by (ii) the strain Deltaepsilon(1) separating two events. The samples which exhibit stick-slip also present a weakening of strength q(epsilon(1)) as the rate of deformation depsilon(1)/dt is increased. No stick-slip is generated during the first part of the q - epsilon(1) curve, i.e. when q grows fast with epsilon(1). Four different parameters helped us determine the statistics of Deltaq and Deltaepsilon: the lateral pressure sigma(3)', the rate of deformation depsilon(1)/dt, the sample height H, and the diameter D. The statistics do not depend on rate history. They look like exponentials in small samples and/or in (large sample + fast depsilon(1)/dt), and they look like Poissonian or Gaussian in (Large sample + small depsilon(1)/dt). This change in statistics is attributed to a varying of triggering process starting from a single random event in small samples to multiple random events. We have interpreted this change of statistics as due to some finite size effect so that the representative elementary volume shall contain at least (200)(3) grains. Localization of deformation is visible at the end of compression but cannot be detected from stick-slip statistics nor from q vs epsilon curve.
- Subjects :
- Exponential distribution
0211 other engineering and technologies
Computational Mechanics
02 engineering and technology
Slip (materials science)
Geotechnical Engineering and Engineering Geology
Granular material
01 natural sciences
Molecular physics
Exponential function
Stress (mechanics)
Mechanics of Materials
Sample size determination
0103 physical sciences
Statistics
Representative elementary volume
General Materials Science
SPHERES
010306 general physics
021101 geological & geomatics engineering
Mathematics
Subjects
Details
- ISSN :
- 03639061
- Volume :
- 28
- Database :
- OpenAIRE
- Journal :
- International Journal for Numerical and Analytical Methods in Geomechanics
- Accession number :
- edsair.doi...........68a4a7caef474635ab3e418eb12399dd
- Full Text :
- https://doi.org/10.1002/nag.350