2001
DOI: 10.1029/2000ja000068
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Latitudinal density dependence of magnetic field lines inferred from Polar plasma wave data

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Cited by 66 publications
(128 citation statements)
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“…To make analytic progress, but take into account the presence of the heavy ions, we included the mass density component by number as observed for O + , as well as He + and He ++ , assuming the remaining ion population was made up of protons to match quasi-neutrality with the electron number density. During this time the Cluster satellites also crossed close to the equator, such that the mass density can be assumed to be a good approximation to that at the equatorial plane -an assumption consistent with the results of Goldstein et al (2001), who showed using Polar data that there is in general only a weak dependence of electron density along the field line close to the equatorial plane. Finally, the magnetic field strength observed by Cluster was mapped from the observed dipole magnetic latitude to the dipole equator using a dipole model and combined with the derived mass density to provide a proxy for the equatorial Alfvén speed required to compute the FLR frequency in the Allan and Knox model.…”
Section: Discussionsupporting
confidence: 70%
“…To make analytic progress, but take into account the presence of the heavy ions, we included the mass density component by number as observed for O + , as well as He + and He ++ , assuming the remaining ion population was made up of protons to match quasi-neutrality with the electron number density. During this time the Cluster satellites also crossed close to the equator, such that the mass density can be assumed to be a good approximation to that at the equatorial plane -an assumption consistent with the results of Goldstein et al (2001), who showed using Polar data that there is in general only a weak dependence of electron density along the field line close to the equatorial plane. Finally, the magnetic field strength observed by Cluster was mapped from the observed dipole magnetic latitude to the dipole equator using a dipole model and combined with the derived mass density to provide a proxy for the equatorial Alfvén speed required to compute the FLR frequency in the Allan and Knox model.…”
Section: Discussionsupporting
confidence: 70%
“…However, it is evident from previous observational studies that the density variation obey different power laws in different magnetospheric regions. For example, inside the plasma trough m = 3 (Carpenter and Smith 1964), outside the plasmasphere m = 4 (Carpenter and Smith 1964), inside the plasmasphere m = 3.38 (Newbury et al 1989), m = 0 at low latitudes close to equatorial plane (Gallagher et al 2000), and at the equatorial plane m = 1 (Goldstein et al 2001).…”
Section: Introductionmentioning
confidence: 99%
“…The distribution of the plasma density along field lines is assumed to follow the power law ρ(s)=ρ eq (LR E /r) α , where α=2 is typical for the vicinity of the plasmapause (e.g. Goldstein et al, 2001). From the modeled electron density distribution n eq (Carpenter and Anderson, 1992) we receive the plasma mass density ρ eq =n eq m corr m p , where m p is the proton mass.…”
Section: Poloidal Alfvén Resonatormentioning
confidence: 99%