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arxiv: 1603.02973 · v1 · pith:XVRPA5J7new · submitted 2016-03-09 · 🌌 astro-ph.GA

Magnetized galactic halos and velocity lags

classification 🌌 astro-ph.GA
keywords halomagneticvelocityanalyticequipartitionfieldfindformula
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We present an analytic model of a magnetized galactic halo surrounding a Mestel gravitating disc. The magnetic field is taken to be in energy equipartition with the pressure dominant rotating halo gas ({\it not} with the cosmic rays), and the whole system is in a steady state. A more flexible `anisotropic equipartition' model is also explored. A definite pressure law is required to maintain the equilibrium, but the halo density is constant. The velocity/magnetic system is scale-free. The objective is to find the rotational velocity lag in such a halo. The magnetic field is not force-free so that angular momentum may be transported from the halo to the intergalactic medium. We find that the `X'-shaped structure observed for halo magnetic fields can be obtained together with a simple analytic formula for the rate of decline of the velocity with height $z$. The formula also predicts the change in lag with radius, $r$.

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  1. Magnetised CGM Gas at z~1 revealed by SPICE-RACS

    astro-ph.GA 2026-05 unverdicted novelty 6.0

    A 4.5σ excess RM dispersion of 4.13 ± 0.91 rad m^{-2} is found in 191 Mg II sightlines versus controls, implying model-dependent CGM magnetic fields of 0.4-0.8 μG at projected radii 20-150 kpc and z~1.14.