2006
DOI: 10.1007/s10509-006-9247-0
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Scaling Laws for Collisionless Laser–Plasma Interactions of Relevance to Laboratory Astrophysics

Abstract: Scaling laws for interaction of ultra-intense laser beams with a collisionless plasmas are discussed. Special attention is paid to the problem of the collective ion acceleration. Symmetry arguments in application to the generation of the poloidal magnetic field are presented. A heuristic model for evaluating the magnetic field strength is proposed.

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Cited by 8 publications
(7 citation statements)
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“…Laboratory experiments are a powerful tool to explore these questions in a scaled-down setting under controlled conditions. 15,16 Since many collisionless shocks are a) Paper KI3 3, Bull. Am.…”
Section: Introductionmentioning
confidence: 99%
“…Laboratory experiments are a powerful tool to explore these questions in a scaled-down setting under controlled conditions. 15,16 Since many collisionless shocks are a) Paper KI3 3, Bull. Am.…”
Section: Introductionmentioning
confidence: 99%
“…Our paper describes general scaling laws that allow one to relate experiments with different plasma parameters, different spatial and temporal scales and different ion species. The usefulness of the scaling approach to high-energy-density laboratory physics (HEDLP) has been earlier demonstrated in the area of HEDLP hydrodynamics [11], radiative hydrodynamics [12] and magnetohydrodynamics [13], as well as in the area of ultra-intense laser interactions with a plasma [14,15]. The scaling approach does not generally allow one to predict the absolute values of the characteristic times and spatial scales.…”
Section: Introductionmentioning
confidence: 99%
“…The application of such similarity criteria is useful for direct comparisons of laboratory data and both observations and multi-dimensional numerical simulations. Investigations of similarity criteria for comparisons of the results of laboratory experiments and astrophysical processes have been carried out in many studies (see, e.g., [17][18][19][20]). In spite of the very different physical parameters of laboratory and astrophysical jets, there exist scaling criteria that can be used to relate one to another .Following [21], we will consider the following system of one-dimensional equations for the non-stationary hydrodynamics of a compressible fluid [22]: where t, v, M, V , ρ, P, γ, and Λ(ρ, T) are the time, velocity, mass, volume, density, pressure, adiabatic index, and cooling function, respectively.…”
Section: Analysis Of Similarity Criteriamentioning
confidence: 99%