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- W2335762414 abstract "A well known problem in hydrodynamics involves the sudden release of explosion energy, concentrated in a finite volume, to surroundings with uniform density. However, only similarity solutions which have no detailed information on the behavior of the fire-ball are available on this problem. In this study, we obtain a set of analytical solutions for the time dependent radius of expanding fire-ball after explosives detonation by solving continuity, Euler and energy equations with a “polytope” assumption for the fire-ball center. Subsequent spherical shock waves developed from the fire-ball in underwater are obtained by Kirkwood-Bethe hypothesis with Tait’s equation of state for water. The pressure waves emanating from the oscillating bubble in underwater, which has a notably different time scale from the shock wave generation, are obtained using the Rayleigh equation. The calculated results of period and the maximum radius of bubble developed from the fire-ball and the pressure wave from the oscillating bubble are similar to those observed." @default.
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- W2335762414 date "2011-01-01" @default.
- W2335762414 modified "2023-10-18" @default.
- W2335762414 title "Expanding of Fire-Ball and Subsequent Shock Wave Propagation by Explosives Detonation in Underwater" @default.
- W2335762414 doi "https://doi.org/10.1115/ajk2011-16001" @default.
- W2335762414 hasPublicationYear "2011" @default.
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