Descripción
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A novel compression scheme is proposed, where hollow targets with specifically curved structures are initially filled with uniform matter, being driven by a converging shock wave. Self-similar dynamics is analyzed for the converging and diverging shock waves. Owing to the enhanced geometrical accumulation, the shock-compressed densities and pressures turn out to be substantially higher than ones achieved by spherical shocks, for which two-dimensional hydrodynamic simulations are demonstrated. Detailed linear stability analysis limited to spherical geometry reveals a new dispersion relation with cut-off mode numbers as a function of specific heats ratio ?, over which eigenmode perturbations are smeared out in the converging phase. | |
Internacional
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Si |
Lugar
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Universidad de Osaka. Japón |
Tipo
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Miembros en el extranjero |
Fecha inicio
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01/11/2011 |
Fecha fin
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31/01/2012 |