1973
DOI: 10.1063/1.1694299
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Ion streaming instabilities with application to collisionless shock wave structure

Abstract: ABSTRACT.The electromagnetic dispersion relation for two counterstreaming ion beams of arbitrary relative strength flowing parallel to a dc magnetic field is derived. The beams flow through a stationary electron background and the dispersion relation in the fluid approximation is unaffected by the electron thermal pressure. Magnetic effects on the ion beams are included but the electrons are treated as a magnetized fluid, m -*0. 6The dispersion relation is solved with a zero net current condition applied and t… Show more

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Cited by 32 publications
(9 citation statements)
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“…The scaling of the wavelength at maximum growth as a function of Mach number (beam speed) should also be observable upstream and downstream of the shock. If spatial amplification is important, then the group-standing condition will be important [Golden et al, 1973]. In later sections the predictions obtained here will be shown to be in good agreement with the results of one-dimensional hybrid simulations.…”
Section: Instabilitiessupporting
confidence: 69%
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“…The scaling of the wavelength at maximum growth as a function of Mach number (beam speed) should also be observable upstream and downstream of the shock. If spatial amplification is important, then the group-standing condition will be important [Golden et al, 1973]. In later sections the predictions obtained here will be shown to be in good agreement with the results of one-dimensional hybrid simulations.…”
Section: Instabilitiessupporting
confidence: 69%
“…Thus Parker proved that a long precursor is an expected result of an electromagnetic shock that evaporates a small fraction of ions off the region of strong disorder. Golden et al [1973] pursued the hypothesis of parallel shock dissipation generated by electromagnetic ion beamdriven modes. They assumed that an ion cyclotron resonant instability dominated the shock structure, in contrast to Parker's nonconvective fluid hose instability.…”
Section: Piibeam = Z M•n•u• 2 (2)mentioning
confidence: 99%
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“…A second instability mechanism is the cyclotron resonant mode, known as the resonant electromagnetic ion beam instability. Golden et al [1973] discussed the excitation of this mode, considering the interaction of the upstream and downstream states related by a Mott-Smith distribution in which the local parameters vary linearly from one state to the other. They showed from linear theory that resonant modes in a certain region of the transition can group stand in the flow and hence grow to large amplitudes over a short distance.…”
Section: Introductionmentioning
confidence: 99%