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Armouring of a Frictional Interface by Mechanical Noise
Elisa El Sergany1, Matthieu Wyart1, Tom W J de Geus1
1Physics Institute, École Polytechnique Fédérale de Lausanne (EPFL) Switzerland, Lausanne, Switzerland.
Summary
Stick-slip friction is stabilized by an
Area of Science:
- Physics
- Materials Science
- Geophysics
Background:
- Dry frictional interfaces under shear commonly exhibit stick-slip behavior.
- The amplitude of stick-slip cycles is influenced by rupture nucleation probability and microscopic event triggering rates.
- The distribution of 'soft spots' (P(x)) dictates the rate of microscopic event triggering.
Purpose of the Study:
- To explain the dependence of the exponent (α) on disorder statistics in frictional interface models.
- To elucidate the role of inertia in the 'armouring' mechanism of frictional interfaces.
- To develop a simplified model that captures the essential physics of disorder-driven exponent variation.
Main Methods:
- Development of minimal models of frictional interfaces incorporating disorder, inertia, and long-range elasticity.
- Analysis of the 'armouring' mechanism and its effect on the soft spot distribution P(x).
- Introduction and analysis of a single-particle toy model with inertia and disorder.
Main Results:
- Discovery of an 'armouring' mechanism that stabilizes frictional interfaces after large slip events.
- Identification of a non-trivial exponent (α) in the soft spot distribution P(x) that depends on inertia.
- Demonstration that a single-particle model with inertia and disorder analytically reproduces the non-trivial exponent (α) and its relation to disorder statistics.
Conclusions:
- Inertia plays a crucial role in the 'armouring' mechanism and the resulting stabilization of frictional interfaces.
- The observed dependence of the exponent (α) on disorder statistics can be explained by including inertia in simplified models.
- A single-particle model effectively captures the complex behavior of disordered frictional systems, providing analytical insights into the exponent's origin.
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