2003
DOI: 10.1086/375769
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Three‐dimensional Magnetohydrodynamic Simulations of Radiatively Inefficient Accretion Flows

Abstract: We present three-dimensional MHD simulations of rotating radiatively inefficient accretion flows onto black holes. We continuously inject magnetized matter into the computational domain near the outer boundary and run the calculations long enough for the resulting accretion flow to reach a quasi-steady state. We have studied two limiting cases for the geometry of the injected magnetic field: pure toroidal field and pure poloidal field. In the case of toroidal field injection, the accreting matter forms a nearl… Show more

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Cited by 454 publications
(483 citation statements)
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“…In particular, the magnetic field equipartition fraction as well as the bias field strength in the case of magnetic field reversals (as expected for a turbulent flow) are unknown. Variations in the magnetic field structure as well as the field strength with respect to equipartition (Marrone et al 2007;Igumenshchev et al 2003) can result in higher densities at distances of only a few Schwarzschild radii from the central SMBH.…”
Section: Resultsmentioning
confidence: 99%
“…In particular, the magnetic field equipartition fraction as well as the bias field strength in the case of magnetic field reversals (as expected for a turbulent flow) are unknown. Variations in the magnetic field structure as well as the field strength with respect to equipartition (Marrone et al 2007;Igumenshchev et al 2003) can result in higher densities at distances of only a few Schwarzschild radii from the central SMBH.…”
Section: Resultsmentioning
confidence: 99%
“…The magnetic pressure can dominate over the gas pressure in the inner region of the disk, and it becomes a magnetic arrested disk (Igumenshchev et al 2003). For a given external field, the ADAF is magnetically arrested only if the accretion rate is lower than a certain rate (Cao 2011).…”
Section: ¢ = ¢mentioning
confidence: 99%
“…Here β 0 = β(r G ) = 8πρ 0 c 2 so /B 2 f0 is the ratio of thermal to magnetic pressure in the captured matter at the Bondi radius, c so = c s (r G ) is the sound speed and B f0 = B f (r G ) is the magnetic field in the accreting matter. The flow at this radius is converted into a non-Keplerian ML-disc in which the accreting matter is confined by its own magnetic field (for discussion see Bisnovatyi-Kogan & Ruzmaikin 1976;Igumenshchev, Narayan, & Abramowicz 2003). The accretion inside the ML-disc proceeds on the time-scale of the magnetic flux dissipation and, in the general case, can be treated in a diffusion approximation.…”
Section: Magnetic Levitation Accretionmentioning
confidence: 99%