2013
DOI: 10.1002/2013ja019308
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Gyrokinetic particle simulation of nonlinear evolution of mirror instability

Abstract: [1] A gyrokinetic simulation model for nonlinear studies of the mirror instability is described. The model is set in a uniform, periodic slab with anisotropic ions and cold electrons. Particle-in-cell simulations with a noise reducing ıf algorithm show agreement with the linear theory of the mirror instability. Results of nonlinear simulations near marginal stability are presented. Single-mode simulations show saturation due to trapping. Simulations with a spectrum of unstable modes show that the negative magn… Show more

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Cited by 12 publications
(8 citation statements)
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“…Such a flattening is expected from the quasilinear predictions (Califano et al 2008). The quasilinear approximation is, however, questionable when coherent structures appear; on the other hand, the proton trapping has a similar effect on the velocity distribution function (Porazik & Johnson 2013).…”
Section: Mirror and Ion Cyclotron Instabilitiesmentioning
confidence: 80%
“…Such a flattening is expected from the quasilinear predictions (Califano et al 2008). The quasilinear approximation is, however, questionable when coherent structures appear; on the other hand, the proton trapping has a similar effect on the velocity distribution function (Porazik & Johnson 2013).…”
Section: Mirror and Ion Cyclotron Instabilitiesmentioning
confidence: 80%
“…The simulation also showed the transition from magnetic peaks into troughs when the plasma became marginally mirror stable. Later, gyrokinetic approach was used to simulate the nonlinear growth of the mirror mode by Porazik and Johnson (, ). Their simulations show that magnetic troughs saturate at lower amplitude and earlier than the peaks and in turn lead to the development of magnetic peaks.…”
Section: Summary and Discussionmentioning
confidence: 99%
“…For instance, McKean et al (1992McKean et al ( , 1993McKean et al ( , 1994, Gary et al (1993cGary et al ( , 1996a, , Gary and Saito (2003), Shoji et al (2009), Omidi et al (2010, and Bortnik et al (2011) performed mirror and ioncyclotron (or EMIC) instabilities with parameters relevant to the magnetosheath and magnetosphere. Later, however, with applications to the solar wind and other astrophysical situations in mind, further simulations were carried out by Califano et al (2008), Camporeale andBurgess (2008, 2010), Génot et al (2009, Porazik and Johnson (2013b), and Ahmadi et al (2016). Firehose instability driven by excessive parallel temperature anisotropy was also simulated (Gary and Nishimura 2003).…”
Section: Introductionmentioning
confidence: 99%