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Compressibility Effects on the Rayleigh--Taylor Instability Growth Rates |
HE Yong1,2;HU Xi-Wei1;JIANG Zhong-He1 |
1Key Laboratory of Fusion and Advanced Electromagnetic Technology of Ministry of Education, Huazhong University of Science and Technology, Wuhan 4300742Department of Physics, Huazhong University of Science and Technology, Wuhan 430074 |
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Cite this article: |
HE Yong, HU Xi-Wei, JIANG Zhong-He 2008 Chin. Phys. Lett. 25 1015-1018 |
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Abstract Effects of two compressibility parameters, i.e. the ratio of specific heats and the equilibrium pressure at the interface, on the Rayleigh--Taylor instability (RTI) growth rates are studied under the same initial conditions, which include the mass, pressure profile, and density profile of the two superposed fluids. The results obtained reconcile the stabilizing and destabilizing effects of compressibility reported in the literature. The influences of the ratio of specific heats on the RTI growth rates are not only stabilized but also destabilized. The effects of the equilibrium pressure at the interface on the growth rates are destabilized.
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Keywords:
52.35.Tc
52.30.Ex
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Received: 01 December 2007
Published: 27 February 2008
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PACS: |
52.35.Tc
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(Shock waves and discontinuities)
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52.30.Ex
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(Two-fluid and multi-fluid plasmas)
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[1] Rayleigh L 1883 Proc. London Math. Soc. 14170 [2] Chandrasekhar 1981 Hydrodynamic and HydromagneticStability (New York: Dover) pp 428--477 [3] Kilkenny J D, Glendinning S G, Haan S W, Hammel B A, LindlJ D, Munro D, Remington B A, Weber S V, Knauer J P and Verdon C P1994 Phys. Plasmas 1 1379 [4] Remington B A, Weber S V,Marinak M M, Haan S W, Kilkenny JK, Wallace R J and Dimonte G 1995 Phys. Plasmas 2 241 [5] Sharp D H 1984 Physica D 12 3 [6] Bernstein I B and Book D L 1983 Phys. Fluids 26 453 [7] Baker L 1983 Phys. Fluids 26 950 [8] Livescu D 2004 Phys. Fluids 16 118 [9] Ribeyre X, Tikhonchuk V T and Bouquet S 2004 Phys.Fluids 16 4661 [10] Ribeyre X, Tikhonchuk V T and Bouquet S 2005 Phys.Fluids 17 069102 [11] Qin C S, Zhang F G and Li Y 2004 Acta MechanicaSinica 36 655 [12] Munro D 1988 Phys. Rev. A 38 1433 [13] Kamke E 1977 Handbook of Ordinary DifferentialEquations (Beijing: Science Press) pp 254--258 (in Chinese) |
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