Propagation Length of Self-healing Slip Pulses at the Onset of Sliding: A Toy Model
Oleg Braun, J Scheibert (LTDS)

TL;DR
This paper introduces a simple 1D model to analytically study the length of self-healing slip pulses at the onset of sliding, revealing that this length depends on material and loading parameters but not on the friction threshold.
Contribution
The paper presents an analytical solution for the precursor length in a toy model, showing its independence from the frictional breaking threshold, unlike previous models.
Findings
Analytical expression for precursor length {b3} as a function of material and interface properties.
Precursor length does not depend on the frictional breaking threshold.
Quantitative agreement between analytical and numerical solutions.
Abstract
Macroscopic sliding between two solids is triggered by the propagation of a micro-slip front along the frictional interface. In certain conditions, sliding is preceded by the propagation of aborted fronts, spanning only part of the contact interface. The selection of the characteristic size spanned by those so-called precursors remains poorly understood. Here, we introduce a 1D toy model of precursors between a slider and a track in which the fronts are quasi-static self-healing slip pulses. When the slider's thickness is large compared to the elastic correlation length and when the interfacial stiffness is small compared with the bulk stiffness, we provide an analytical solution for the length of the first precursor, {\Lambda}, and the shear stress field associated with it. These quantities are given as a function of the bulk material parameters, the frictional properties of the…
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