Asymptotic Solutions of Detonation Propagation in a 2D Circular Arc.
ORAL
Abstract
The large pressure of the product gas generated by detonating high explosives causes lateral motion of the explosive at the material interface between the explosive and its confinement. In turn, this leads to streamline divergence and curvature of the detonation front (typically in a divergent fashion). The propagation of a detonation front in a given geometry depends on the amount of curvature generated. Here we describe an asymptotic analysis of detonation propagation in a 2D circular arc, examining dependencies of the motion on the size of the inner and outer arc radii, and the relation between the detonation velocity and curvature for different types of explosive.
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Authors
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Mark Short
Los Alamos National Laboratory
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Chad Meyer
Los Alamos National Laboratory
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James Quirk
Los Alamos National Laboratory