1966
DOI: 10.1119/1.1972917
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Foundations of Plasma Physics

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Cited by 17 publications
(12 citation statements)
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“…For large values of k eq. ( 39) yields ω ≈ k 2 and the magnitude of the damping coefficient is seen to decrease rapidly with growing k. This is to be contrasted with what obtains in the case of electrostatic waves in plasmas, where the damping is small for small values of the wave vector k and increases with it, to the point of rendering oscillation impossible for large enough k [8,14]. In plasmas, at small k the phase velocity is very large (infinity in the limit for k → 0) and decreases asymptotically toward thermal velocity as k grows larger; in the present case the opposite is true: phase velocity increases for larger k values.…”
Section: -P3mentioning
confidence: 91%
“…For large values of k eq. ( 39) yields ω ≈ k 2 and the magnitude of the damping coefficient is seen to decrease rapidly with growing k. This is to be contrasted with what obtains in the case of electrostatic waves in plasmas, where the damping is small for small values of the wave vector k and increases with it, to the point of rendering oscillation impossible for large enough k [8,14]. In plasmas, at small k the phase velocity is very large (infinity in the limit for k → 0) and decreases asymptotically toward thermal velocity as k grows larger; in the present case the opposite is true: phase velocity increases for larger k values.…”
Section: -P3mentioning
confidence: 91%
“…The dynamics of the plasma and the potential in the simulation region R s < r < Rma x are studied by self-consistently solving the Poisson equation for the electric potential tI) (r) and timedependent hydrodynamic plasma equations for (1) the ambient electrons, (2) the ionization-produced (i-p) electrons, and (3) ions consisting of both the ambient and the i-p ions. Specifically, we solve the following equations [Holt and Haskell, 1965 Figure 1). The boundary conditions on the plasma fluids are as follows.…”
Section: Theoretical Modelmentioning
confidence: 99%
“…Unlike other models which have more than one undetermined parameters and are lack of rigorous derivation, this model is derived rigorously from the collisional Boltzmann equation in a self-consistent manner. [14] It has only one free parameter α, which is included in the effective collisional frequency to describe binary collisions at an atomic level, and its value can be determined by experimental data. Several authors have used the mix model to research indirectly and directly driven implosions and many useful results were obtained.…”
Section: Introductionmentioning
confidence: 99%