2018
DOI: 10.1038/s41467-018-05181-w
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Dynamic anticrack propagation in snow

Abstract: Continuum numerical modeling of dynamic crack propagation has been a great challenge over the past decade. This is particularly the case for anticracks in porous materials, as reported in sedimentary rocks, deep earthquakes, landslides, and snow avalanches, as material inter-penetration further complicates the problem. Here, on the basis of a new elastoplasticity model for porous cohesive materials and a large strain hybrid Eulerian–Lagrangian numerical method, we accurately reproduced the onset and propagatio… Show more

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Cited by 119 publications
(159 citation statements)
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“…In other words, the postfailure behavior in case of collapse should be seen as the response to a boundary value problem rather than an intrinsic constitutive feature of the material. This may have important consequences for the modeling of collapse wave propagation in slab avalanche release (Gaume et al, ).…”
Section: Discussionmentioning
confidence: 99%
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“…In other words, the postfailure behavior in case of collapse should be seen as the response to a boundary value problem rather than an intrinsic constitutive feature of the material. This may have important consequences for the modeling of collapse wave propagation in slab avalanche release (Gaume et al, ).…”
Section: Discussionmentioning
confidence: 99%
“…Recent advances in the constitutive modeling of snow and the use of Material Point Method showcase promising perspectives for the simulation of snow avalanche release (Gaume et al, ). The results obtained with the DEM approach proposed here clearly confirm the assumption of closed failure envelopes made in the latter study.…”
Section: Discussionmentioning
confidence: 99%
“…The results are in good agreement with experimentally obtained critical crack lengths and also with deformations derived from particle tracking velocimetry (Bobillier et al, 2018). The very recent model proposed by Gaume et al (2018) uses the framework of the material point method with a plastic flow rule for hardening which is modified to account for local softening of the weak layer. In their model, the volumetric plastic strain of the porous weak layer controls the energy dissipation of the fracture process.…”
mentioning
confidence: 99%
“…Particle properties and positions are updated according to this solution, as illustrated in Figure 1. To solve Equation 12 at every time step, the integrals in Equation 11 have to be evaluated. Since the material properties are only known at the particle positions, these positions are used as integration points for the numerical quadrature, and the particle volumes V are adopted as integration weights.…”
Section: Solution Proceduresmentioning
confidence: 99%