2017
DOI: 10.1093/mnras/stx2606
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Relative distribution of cosmic rays and magnetic fields

Abstract: Synchrotron radiation from cosmic rays is a key observational probe of the galactic magnetic field. Interpreting synchrotron emission data requires knowledge of the cosmic ray number density, which is often assumed to be in energy equipartition (or otherwise tightly correlated) with the magnetic field energy. However, there is no compelling observational or theoretical reason to expect such tight correlation to hold across all scales. We use test particle simulations, tracing the propagation of charged particl… Show more

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Cited by 41 publications
(41 citation statements)
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“…This further demonstrates that the magnetic field in the saturated stage is less intermittent than that in the kinematic stage. We further compare both terms with the corresponding Gaussian versions obtained by randomizing phases in Fourier space [keeping the exact same magnetic field spectrum but destroying intermittent structures, as done in 35,36,59]. Q nl and Q nl /Q nl−1 are higher for the dynamo generated field in comparison to its randomized Gaussian versions in both the kinematic and saturated stages.…”
Section: Magnetic Intermittencymentioning
confidence: 99%
“…This further demonstrates that the magnetic field in the saturated stage is less intermittent than that in the kinematic stage. We further compare both terms with the corresponding Gaussian versions obtained by randomizing phases in Fourier space [keeping the exact same magnetic field spectrum but destroying intermittent structures, as done in 35,36,59]. Q nl and Q nl /Q nl−1 are higher for the dynamo generated field in comparison to its randomized Gaussian versions in both the kinematic and saturated stages.…”
Section: Magnetic Intermittencymentioning
confidence: 99%
“…However, at low frequencies (typically below a few Figure 4. Test particle simulations of the propagation of cosmic rays in a random magnetic field (figures 2 and 8 in [45]); the particles' Larmor radius is 6% of the correlation length of the magnetic field. Left-hand panel:…”
Section: Synchrotron Intensitymentioning
confidence: 99%
“…particles which are placed randomly within the domain with same speed but random velocity directions. We confirm that the particles diffuse by calculating the time-steady diffusion coefficient [5,74]. Once the diffusion sets in, we calculate the coordinates of each particle modulo the length of the box (2π), divide the entire domain into (512) 3 smaller cubes and count the number of particles in each cube to obtain the particle number density as a function of position and time.…”
Section: Cosmic Rays As Test-particlesmentioning
confidence: 91%