2016
DOI: 10.1002/2015ja021851
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On the propagation and mode conversion of auroral medium frequency bursts

Abstract: Auroral medium frequency (MF) bursts are broadband, impulsive radio emissions associated with local substorm onsets. MF bursts consist of a characteristic fine structure whereby the higher frequencies arrive 10–100 ms before the lower frequencies. LaBelle (2011a) proposed that MF bursts originate as Langmuir/Z mode waves on the topside of the ionosphere that mode‐convert to LO mode waves and propagate to ground level, with the fine structure resulting by propagation delays due to the topside ionospheric densit… Show more

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Cited by 3 publications
(2 citation statements)
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“…In this section, we investigate the effect of secondary electrons on the dynamics of Langmuir turbulence at the F region peak. In order to model the secondary electrons, we decide to employ the Kappa distribution of Broughton et al [] that was determined by fitting the sounding rocket measurements of Newman et al [, ]. The one‐dimensional Kappa distribution function is given by fKappa()v=0.25emnseπ0.25em1k3true/20.25emθnormalsnormalenormalΓ()normalk+1normalΓ()normalk1true/21+v2kθseitalic2italic‐k where n se is the number density of the secondary population, θnormalsnormale=()k3/2kitalic2kBTnormalsnormaleme is the modified thermal velocity, T se = 18.2 eV is the secondary electron population temperature, k = 1.584 is the velocity spectral index, and normalΓ()t=0.25emtruetrue∫0xt1eprefix−xdx.…”
Section: The Effect Of Secondary (Scattered) Electronsmentioning
confidence: 99%
“…In this section, we investigate the effect of secondary electrons on the dynamics of Langmuir turbulence at the F region peak. In order to model the secondary electrons, we decide to employ the Kappa distribution of Broughton et al [] that was determined by fitting the sounding rocket measurements of Newman et al [, ]. The one‐dimensional Kappa distribution function is given by fKappa()v=0.25emnseπ0.25em1k3true/20.25emθnormalsnormalenormalΓ()normalk+1normalΓ()normalk1true/21+v2kθseitalic2italic‐k where n se is the number density of the secondary population, θnormalsnormale=()k3/2kitalic2kBTnormalsnormaleme is the modified thermal velocity, T se = 18.2 eV is the secondary electron population temperature, k = 1.584 is the velocity spectral index, and normalΓ()t=0.25emtruetrue∫0xt1eprefix−xdx.…”
Section: The Effect Of Secondary (Scattered) Electronsmentioning
confidence: 99%
“…This observation has led to speculation about a mechanism whereby Alfvénically accelerated electron beams with energy on the order of a few hundred electron volts excite Langmuir waves, over a range of altitudes, which subsequently convert to L ‐mode radiation, and the combination of electron and (primarily) wave dispersion produces the descending tones (LaBelle, 2011). Some experimental (Broughton et al, 2012) and modeling (Broughton et al, 2016) evidence supports this mechanism. Recently, a correlation has been observed between MFB and Langmuir “caviton” turbulence, concentrated at particular altitudes near 200–300 km in the auroral ionosphere (Akbari et al, 2013).…”
Section: Introductionmentioning
confidence: 94%