1974
DOI: 10.1029/ja079i022p03218
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Growth rates of the ion cyclotron instability in the magnetosphere

Abstract: Growth rates of the ion cyclotron instability in the magnetosphere are calculated, including the corrections coming from finite proton and electron temperatures. The effect of (artificial) injection of cold plasma with different ion masses is discussed in detail.

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Cited by 35 publications
(14 citation statements)
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“…The EMIC instability appears to be a likely candidate in driving the heat flux into the ionosphere as well as having some role in the generation of the equatorial heating of the plasmasphere [ Cornwall et al , 1971; Khazanov et al , 2003]. General consensus is that the instability is probably active in the PBL when the ratio of hot to cold ion density is on the order of 0.01 [e.g., see Cornwall et al , 1970; Märk , 1974]. Since the R HC values in the figures only contain the He + density, is it necessary to include the H + contribution into the ratio before a comparison can be made between the predicted R HC for strong EMIC growth and the range observed in which the heat flux is generated.…”
Section: Discussionmentioning
confidence: 99%
“…The EMIC instability appears to be a likely candidate in driving the heat flux into the ionosphere as well as having some role in the generation of the equatorial heating of the plasmasphere [ Cornwall et al , 1971; Khazanov et al , 2003]. General consensus is that the instability is probably active in the PBL when the ratio of hot to cold ion density is on the order of 0.01 [e.g., see Cornwall et al , 1970; Märk , 1974]. Since the R HC values in the figures only contain the He + density, is it necessary to include the H + contribution into the ratio before a comparison can be made between the predicted R HC for strong EMIC growth and the range observed in which the heat flux is generated.…”
Section: Discussionmentioning
confidence: 99%
“…Since ER is inversely proportional to the plasma density, an increase of N leads to a decrease of the resonant energy. This is basically the argument that has led Cornwall [1972] and many others (see, for instance, Mark [1974] and Cuperman et al [1975]) to conclude that ion cyclotron waves can only be destabilized inside the plasmasphere. Assuming that ICWs have random phases, Kennel and Petschek [1966] and Gendrin [1968] have used quasi-linear type equations to describe the saturation of ICWs.…”
mentioning
confidence: 80%
“…A good estimation of the relaxation time for the ion cyclotron instability should probably relate to the bouncing period of the particles travelling along the field lines. For sake of simplicity we approximate the growth rate based on observations in the magnetosphere [ Anderson et al , 1996] and theories [ Märk , 1974; Gary et al , 1993, 1995] as τitalicic=102Ωi. …”
Section: Methodsmentioning
confidence: 99%