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Fast ignitor: Fluid dynamics of channel formation and laser beam propagation

Published online by Cambridge University Press:  09 March 2009

S. Hain
Affiliation:
Theoretical Quantum Electronics (TQE), Institut für Angewandte Physik, Technische Hochschule Darmstadt, Hochschulstr. 4A, 64289 Darmstadt, FRG
P. Mulser
Affiliation:
Theoretical Quantum Electronics (TQE), Institut für Angewandte Physik, Technische Hochschule Darmstadt, Hochschulstr. 4A, 64289 Darmstadt, FRG

Abstract

The concept of fast ignitor is intimately connected with the fundamental phenomenon of ultra-intense light beam propagation through dense matter in which kinetic effects combine with radiation pressure dominated hydrodynamics to form a complex scenario of extremely non-linear physics. In this paper, the fluid dynamic aspect of channel formation in a highly over-dense plasma is studied and possible attenuation mechanisms of the propagating pulse are evaluated in one dimension. Under the assumption that mass ablation reaches a quasistationary state, the radiation-assisted ablation pressure, the speed of the bow shock, and the density steepening around the critical point are determined self-consistently from the ID fluid conservation relations and the electromagnetic wave equation. Due to ponderomotive profile steepening, the ablation pressure is reduced by 40% in the subsonic region and is dominated by the radiation pressure in the supersonic domain. Channel lengths are calculated for various intensities and pellet compression ratios. Likewise, the nonlinear propagation of a superintense electromagnetic wave in an underdense plasma channel is investigated for the ID case with the help of a relativistic fluid model.

Type
Research Article
Copyright
Copyright © Cambridge University Press 1997

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References

REFERENCES

Attwood, D.T. et al. 1978 Phys. Rev. Letters 40, 184.Google Scholar
Bauer, D. et al. 1995 Phys. Rev. Letters 75, 4622.CrossRefGoogle Scholar
Corkum, P.B. 1993 Phys. Rev. Letters 71, 1994.Google Scholar
Fittinghoff, D.N. et al. 1994 Phys. Rev. A 49, 2174.CrossRefGoogle Scholar
Hora, H. 1975 J. Opt. Soc. Am. 65, 882.Google Scholar
L'Huillier, A.C. et al. 1992 Phys. Rev. A 46, 2778.CrossRefGoogle Scholar
Jackson, J.D. 1975 Classical Electrodynamics (John Wiley & Sons), p. 659.Google Scholar
Jones, D.A. et al. 1982 Phys. Fluids 25, 2295.Google Scholar
Kaw, P. & Dawson, J. 1970 Phys. Fluids 13, 472.CrossRefGoogle Scholar
Kruer, W.L. 1988 The Physics of Laser Plasma Interactions (Addison-Wesley Publ. Co., Reading, MA).Google Scholar
Lackner-Russo, D. & Mulser, P. 1980 PLF Report 32, Garching July 1980 (unpublished).Google Scholar
Mulser, P. 1994 Theory of Plasma Wave Absorption in Laser Interactions with Atoms, Solids and Plasmas, More, R.M., ed. (Plenum Press, New York), p. 423. (All physics needed for the present contribution can be found in the review article, pp. 383–436).Google Scholar
Mulser, P. 1996 High-Power Laser Interaction with Matter (Springer-Verlag, Heidelberg).Google Scholar
Mulser, P. & Van Kessel, C. 1978 J. Phys. D: Appl. Phys. 11, 1085.Google Scholar
Mulser, P. et al. 1989, in: Laser Interaction with Matter, Verlarde, G. et al. , eds. (World Scientific, Singapore), p. 144.Google Scholar
Pukhov, A. & Meyer-Ter-Vehn, J. 1996 Phys. Rev. Letters 76, 3975.Google Scholar
Ruhl, H. 1996 J. Opt. Soc. Am. B 13, 388.Google Scholar
Ruhl, H. & Mulser, P. 1995 Phys. Rev. A 46, 2778.Google Scholar
Sedov, L.I. 1959 Similarity and Dimensional Methods in Mechanics (Academic Press, New York).Google Scholar
Tabak, M. et al. 1994 Phys. Fluids 1, 1626.Google Scholar
Teubner, U. et al. 1993 Phys. Rev. Letters 70, 794.CrossRefGoogle Scholar
Weinberg, S. 1972 Gravitation and Cosmology (John Wiley & Sons, New York), p. 659.Google Scholar
Whitham, G.B. 1974 Linear and Nonlinear Waves (John Wiley & Sons, New York), p. 471.Google Scholar