1972
DOI: 10.1119/1.1986755
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Shock Waves in Collisionless Plasmas

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Cited by 136 publications
(80 citation statements)
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“…is the downstream electron pressure, P e 0 (ϕ, Γ) = 1/(1+Γ)(e ϕ Erfc √ ϕ+ 2 ϕ/π − 1) is the upstream electron pressure, and Shock solutions can be found for Ψ(ϕ) < 0, allowing for a complete description of the shock properties [23]. Ion reflection from the shock front will occur when the electrostatic potential across the shock exceeds the kinetic energy of the upstream ions, eφ > (1/2)m i v 2 sh , which corresponds to the critical value…”
Section: A Theorymentioning
confidence: 99%
“…is the downstream electron pressure, P e 0 (ϕ, Γ) = 1/(1+Γ)(e ϕ Erfc √ ϕ+ 2 ϕ/π − 1) is the upstream electron pressure, and Shock solutions can be found for Ψ(ϕ) < 0, allowing for a complete description of the shock properties [23]. Ion reflection from the shock front will occur when the electrostatic potential across the shock exceeds the kinetic energy of the upstream ions, eφ > (1/2)m i v 2 sh , which corresponds to the critical value…”
Section: A Theorymentioning
confidence: 99%
“…In between, the simulation box contains the shock transition, which is at rest in average. In other words, we work in the so-called shock frame of theoretical studies (Tidman and Krall , 1971). Our shock frame is also the so-called normal incidence frame where the upstream velocity is parallel to the shock normal.…”
Section: Initializationmentioning
confidence: 99%
“…This can lead to growth of wave modes which act in a self-consistent manner to convert the cool pre-shock ion distribution into the hot postshock distribution. This intermixing of distribution functions was originally discussed by Mott-Smith [1951] in connection with classical gas shocks and a discussion applicable to collisionless plasma shocks may be found in Tidman and Krall [1971]. The upstream component of the downstream ion distribution has been observed experimentally by Montgomery et al [1970].…”
Section: Introductionmentioning
confidence: 88%