Bonded-cell model for particle fracture

Abstract : Particle degradation and fracture play an important role in natural granular flows and in many applications of granular materials. We analyze the fracture properties of two-dimensional disklike particles modeled as aggregates of rigid cells bonded along their sides by a cohesive Mohr-Coulomb law and simulated by the contact dynamics method. We show that the compressive strength scales with tensile strength between cells but depends also on the friction coefficient and a parameter describing cell shape distribution. The statistical scatter of compressive strength is well described by the Weibull distribution function with a shape parameter varying from 6 to 10 depending on cell shape distribution. We show that this distribution may be understood in terms of percolating critical intercellular contacts. We propose a random-walk model of critical contacts that leads to particle size dependence of the compressive strength in good agreement with our simulation data.
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Soumis le : mardi 10 février 2015 - 15:05:36
Dernière modification le : jeudi 7 juin 2018 - 14:20:14
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Duc-Hanh Nguyen, Émilien Azéma, Philippe Sornay, Farhang Radjai. Bonded-cell model for particle fracture. Physical Review Online Archive (PROLA), American Physical Society, 2015, 91, pp.22203. 〈10.1103/PhysRevE.91.022203〉. 〈hal-01115095〉



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