Abstract
The fragmentation of brittle solids under impact or explosion produces power-law distributed fragment size distributions above a critical energy. Considering two-dimensional objects embedded in 3d gives a new class of universal exponents as we will show experimentally with egg shells and numerically in DEM simulations. In addition we reveal self-affinity in the fragment shapes for specific materials, like glass. Under subcritical loads fragmentation is a consequence of damage accumulation. Experiments as performed with asphalt samples in a Brazil test give the empirical Basquin law for the failure time. We derive this law using a fibre bundle model that includes fatigue and healing. We also obtain a universal power-law distribution for the local failure events and for the time between bursts.
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