2015
DOI: 10.1088/0004-637x/801/1/56
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Steady General Relativistic Magnetohydrodynamic Inflow/Outflow Solution Along Large-Scale Magnetic Fields That Thread a Rotating Black Hole

Abstract: General relativistic magnetohydrodynamic (GRMHD) flows along magnetic fields threading a black hole can be divided into inflow and outflow parts, according to the result of the competition between the black hole gravity and magneto-centrifugal forces along the field line. Here we present the first self-consistent, semi-analytical solution for a cold, Poynting flux-dominated (PFD) GRMHD flow, which passes all four critical (inner and outer, Alfvén and fast magnetosonic) points along a parabolic streamline. By a… Show more

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Cited by 42 publications
(67 citation statements)
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“…All of the codes cited above work in the ideal MHD regime (thus neglecting resistivity or magnetic diffusivity). Steady-state GR-MHD accretion-outflow solutions were presented by Pu et al (2015).…”
Section: Introductionmentioning
confidence: 99%
“…All of the codes cited above work in the ideal MHD regime (thus neglecting resistivity or magnetic diffusivity). Steady-state GR-MHD accretion-outflow solutions were presented by Pu et al (2015).…”
Section: Introductionmentioning
confidence: 99%
“…To investigate the energy variation of non-thermal electrons within a background GRMHD flow, we proceed to construct a "qualitatively correct" GRMHD flow configuration as illustrated in Figure 2 (see also McKinney 2006;Pu et al 2015).…”
Section: Flow In An Axisymmetric and Stationary Grmhd Jetmentioning
confidence: 99%
“…A global magnetic field and MHD out-flow solution is related to the mass loading onto the field lines (Beskin et al 1998;Beskin & Nokhrina 2006;Globus & Levinson 2013;Pu et al 2015) and is computationally expensive to calculate. For a description mimicking the outflow properties, we instead employ the following working assumptions.…”
Section: Flow In An Axisymmetric and Stationary Grmhd Jetmentioning
confidence: 99%
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“…We adopt the well-defined model for GRMHD shock formation in accreting plasma, discussed in a series of papers (T02, T06, F07) in a formalism closely aligned with other simulations, for example, by Pu et al (2015). We consider stationary (∂ t =0) and axisymmetric (∂ f =0) ideal MHD accretion in Kerr geometry whose spacetime metric component mn g is described by the Boyer-Lindquist coordinates (t, r, θ, f) In the context of ideal GRMHD, the properties of the accreting plasma are governed by (1) the particle number conservation law, a a nu ; ( ) , where n is the proper particle number density and u α is the plasma four-velocity; (2) the equation of motion, = and m r = + P n ( ) is the relativistic enthalpy, P is the thermal gas pressure, ρ is the total energy density, and n is the plasma number density.…”
Section: Formalismmentioning
confidence: 99%