Exploring the Solar Wind 2012
DOI: 10.5772/39281
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Suprathermal Particle Populations in the Solar Wind and Corona

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Cited by 19 publications
(24 citation statements)
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“…EMIC instability propagates nearly parallel (k k ) to the large-scale magnetic field (B 0 ) and is driven by an excess of transverse kinetic energy of ions, e.g., a temperature anisotropy T ⊥ > T . These deviations from thermal equilibrium are usually enhanced by the suprathermal ion populations, i.e., the high-energy tails of the measured distributions (Christon et al 1991;Collier et al 1996;Fisk & Gloeckler 2006), which, overall, are properly described by the generalized power-law (Kappa) distribution functions (Pierrard & Lazar 2010;Lazar et al 2012). The presence of suprathermal populations is therefore expected to change the EMIC instability conditions predicted by an idealized bi-Maxwellian model.…”
Section: Introductionmentioning
confidence: 99%
“…EMIC instability propagates nearly parallel (k k ) to the large-scale magnetic field (B 0 ) and is driven by an excess of transverse kinetic energy of ions, e.g., a temperature anisotropy T ⊥ > T . These deviations from thermal equilibrium are usually enhanced by the suprathermal ion populations, i.e., the high-energy tails of the measured distributions (Christon et al 1991;Collier et al 1996;Fisk & Gloeckler 2006), which, overall, are properly described by the generalized power-law (Kappa) distribution functions (Pierrard & Lazar 2010;Lazar et al 2012). The presence of suprathermal populations is therefore expected to change the EMIC instability conditions predicted by an idealized bi-Maxwellian model.…”
Section: Introductionmentioning
confidence: 99%
“…Multiple plausible scenarios have been proposed, including a coronal origin (Scudder, 1992;Pierrard et al, 1999;Viñas et al, 2000) of the suprathermals, as well as their generation by heating the resonant plasma particles by the fluctuations (Ma and Summers, 1998) transported by the super-Alfvénic solar wind, or the isotropisation of the field-aligned streams (also known as strahls) by the selfgenerated instabilities (Maksimovic et al, 2005;Gary and Saito, 2007;Pagel et al, 2007;Pierrard et al, 2011;Vocks, 2012;Pavan et al, 2013). Not only the origin of these two components is still controversial, but also their interplay and subsequent implication in the solar wind dynamics remains unclear (Lin, 1998;Lazar, Schlickeiser, and Poedts, 2012).…”
Section: Introductionmentioning
confidence: 99%
“…[24] for an idealized LDM plasma with anisotropic bi-Maxwellian particles, while here we generalize the approach by assuming both the electron and ion (proton) populations well described by bi-Kappa distributions in velocity space. The generalized Kappa power-laws are more appropriate to reproduce the velocity distributions with enhanced high-energy tails, which are frequently reported by the in-situ measurements in space plasmas, i.e., the solar wind and planetary magnetospheres [25,26]. On the other hand, cyclotron instabilities have been extensively investigated, but only in bi-Kappa plasmas embedded in a uniform magnetic field [15][16][17][18][19][20][21][22].…”
Section: Introductionmentioning
confidence: 99%