journal article·2003-05

Bubble dynamics in the thermal shock problem of the liquid metal target

S. Ishikura, H. Kogawa, M. Futakawa, K. Kikuchi, R. Hino, C. Arakawa

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Abstract

The thermal shock stress in a mercury target vessel was analyzed. The target receives the incident proton beam at an energy of 1 MW with a pulse duration of 1 μs. A negative pressure of 61 MPa was generated following the dispersion of the compression field at 52 MPa which was generated by the proton beam injection. It is expected that cavitation may be caused by the negative pressure. In order to evaluate the cavitation behavior and the following material damage mechanism, a simulation study was carried out using the equation of motion based on bubble dynamics for a single bubble, and fundamental parameter analysis was carried out. It is found that a bubble has a volume expansion of more than 1000 times with a change of the pressure at the window of the target vessel. Consequently wave propagation will be affected. Theoretical consideration was given to the wave motion of propagation in a bubbly liquid. The equation of state in a bubbly liquid can be approximated by polynomials. The diameter of a bubble and the bubble volume fraction inherent in mercury can be estimated if the critical pressure, the sound velocity, and resonance frequency are measured by static and dynamic experiments.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Nuclear Physics and Applications · Ultrasound and Cavitation Phenomena · Ion-surface interactions and analysis

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References (20)

Show source-provided references
1. S. Ishikura, H. Kogawa, R. Hino, C. Arakawa, K. Kobayashi, R. Imai, Proc. of Computational Engineering Conference 4-5-2, 2001
2. Briggs · J. Appl. Phys. · 1953 · 24-4 · 48810.1063/1.1721307 ↗
3. Leighton · 1994
4. Fujikawa · J. Fluid Mech. · 1980 · 97-3 · 48110.1017/S0022112080002662 ↗
5. Shimada · JSME Int. J. Ser. B · 1999 · 65 · 634
6. Prosperetti · J. Acoust. Soc. Am. · 1988 · 83 · 50210.1121/1.396145 ↗
7. T. Tanahashi, Computational fluid dynamics, I.P.C, 199310.1080/10618569308904474 ↗
8. Foldy · Phys. Rev. · 1945 · 67 · 10710.1103/PhysRev.67.107 ↗
9. Van Wijngaarden · Ann. Rev. Fluid Mech. · 1972 · 4 · 36910.1146/annurev.fl.04.010172.002101 ↗
10. Caflisch · J. Fluid Mech. · 1985 · 153 · 25910.1017/S0022112085001252 ↗
11. Commander · J. Acoust. Soc. Am. · 1989 · 85 · 73210.1121/1.397599 ↗
12. Prosperetti · J. Fluid Mech. · 1991 · 222 · 58710.1017/S0022112091001234 ↗
13. Fox · J. Acoust. Soc. Am. · 1955 · 27 · 53410.1121/1.1907955 ↗
14. Ilinskii · J. Acoust. Soc. Am. · 1992 · 92 · 283710.1121/1.404403 ↗
15. Du · J. Acoust. Soc. Am. · 1990 · 87 · 196510.1121/1.399323 ↗
16. 1998
17. Westervelt · J. Acoust. Soc. Am. · 1963 · 35 · 53510.1121/1.1918525 ↗
18. LS-DYNA3D Theoretical Manual, Livermore Software Technology Corporation, 1996
19. ABAQUS Theory Manual, Ver. 5.8, Hibbitt, Karlsson & Sorensen, Inc., 1998
20. AUTODYN Theory Manual, Ver. 4.1, Century Dynamics, Inc., 2000