2003
DOI: 10.1051/0004-6361:20031433
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Incorporation of cosmic ray transport into the ZEUS MHD code

Abstract: Abstract. We present a numerical algorithm for the incorporation of the active cosmic ray transport into the ZEUS-3D magnetohydrodynamical code. The cosmic ray transport is described by the diffusion-advection equation. The applied form of the diffusion tensor allows for anisotropic diffusion of cosmic rays along and across the magnetic field direction, which is controlled by two parameters: the parallel and perpendicular diffusion coefficients. The implemented numerical algorithm is tested by comparison of th… Show more

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Cited by 84 publications
(89 citation statements)
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References 32 publications
(31 reference statements)
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“…The cosmic ray (CR) component is described by the diffusion-advection transport equation in terms of fluid approximation following Schlickeiser & Lerche (1985) and Hanasz & Lesch (2003). We related the CR pressure to the CR energy density e cr via the adiabatic CR index, that is p cr ≡ (γ cr − 1)e cr and γ cr = 14/9 adopted from Ryu et al (2003).…”
Section: Numerical Model and Setupmentioning
confidence: 99%
“…The cosmic ray (CR) component is described by the diffusion-advection transport equation in terms of fluid approximation following Schlickeiser & Lerche (1985) and Hanasz & Lesch (2003). We related the CR pressure to the CR energy density e cr via the adiabatic CR index, that is p cr ≡ (γ cr − 1)e cr and γ cr = 14/9 adopted from Ryu et al (2003).…”
Section: Numerical Model and Setupmentioning
confidence: 99%
“…(1) the cosmic-ray component, a relativistic gas, which is described by the diffusion-advection transport equation (see Hanasz & Lesch 2003b, for details of the numerical algorithm). The typical values of the diffusion coefficient found by modeling CR data (see e.g.…”
Section: Description Of the Modelmentioning
confidence: 99%
“…In Galactic propagation studies, however, anisotropic diffusion of CRs has been investigated only for basic magnetic field configurations of partly localized applicability; see, e.g., Chuvilgin & Ptuskin (1993), Breitschwerdt et al (2002), Snodin et al (2006) and references therein. While the latter authors were interested in the consequences of anisotropic diffusion for energy equipartition, Hanasz & Lesch (2003) and Ryu et al (2003) analyzed its importance for the Parker instability.…”
Section: Introductionmentioning
confidence: 99%