2015
DOI: 10.1093/mnras/stv1607
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Circumnuclear media of quiescent supermassive black holes

Abstract: We calculate steady-state, one-dimensional hydrodynamic profiles of hot gas in slowly accreting ("quiescent") galactic nuclei for a range of central black hole masses M • , parametrized gas heating rates, and observationally-motivated stellar density profiles. Mass is supplied to the circumnuclear medium by stellar winds, while energy is injected primarily by stellar winds, supernovae, and black hole feedback. Analytic estimates are derived for the stagnation radius (where the radial velocity of the gas passes… Show more

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Cited by 20 publications
(29 citation statements)
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References 94 publications
(200 reference statements)
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“…The CNM gas density in the galaxy nuclear region is still unclear. It can originate from the stellar winds, and their profile depends on the detailed distribution of stars and star formation history in the galaxy nuclear region [84,85]. We assume that the CNM density is constant in our analysis, which is reasonable for galaxy cores [84].…”
Section: A Injection Spectrummentioning
confidence: 99%
“…The CNM gas density in the galaxy nuclear region is still unclear. It can originate from the stellar winds, and their profile depends on the detailed distribution of stars and star formation history in the galaxy nuclear region [84,85]. We assume that the CNM density is constant in our analysis, which is reasonable for galaxy cores [84].…”
Section: A Injection Spectrummentioning
confidence: 99%
“…1. For the case when the heating rate due to fast outflows vw is larger than the stellar velocity dispersion σ , vw σ , the stagnation radius can be approximately expressed as (Generozov et al 2015),…”
Section: Plasma Propertiesmentioning
confidence: 99%
“…where Γ is the inner power-law slope of the stellar brightness profile, where we consider two limiting cases, the core profile with Γ = 0.1 and the cusp profile with Γ = 0.8. The quantity ν = −dρ/dr|R stag is the gas density power-law slope at RStag, which according to the numerical analysis of Generozov et al (2015) is ν ≈ 1/6[(4Γ + 3)]. According to the estimates in Eq.…”
Section: Plasma Propertiesmentioning
confidence: 99%
“…In other words the cooling timescale ∼ m 2 p c 2 s /ρΛ must be shorter than the advection time ∼ r/u, i.e. One effect of cooling, when the above conditions are satisfied, is to give rise thermal instabilities (Generozov et al 2015), in which some of the gas undergoes runaway cooling and condenses' into dense clumps. At high temperatures, thermal Bremsstrahlung is the dominant cooling mechanism and the Λ ∝ T 1/2 dependence of the cooling function gas is thermally stable.…”
Section: Radiative Coolingmentioning
confidence: 99%