2012
DOI: 10.1111/j.1365-2966.2012.21571.x
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Low angular momentum flow model for Sgr A*

Abstract: We examine the low angular momentum flow model for Sgr A* using two-dimensional hydrodynamical calculations based on the parameters of the specific angular momentum and total energy estimated in the recent analysis of stellar wind of nearby stars around Sgr A*. The accretion flow with the plausible parameters is non-stationary and an irregularly oscillating shock is formed in the inner region of a few tens to a 160 Schwarzschild radii. Due to the oscillating shock, the luminosity and the mass-outflow rate are … Show more

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Cited by 14 publications
(20 citation statements)
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“…Also, the standing shock models of the low angular momentum flow have been investigated and applied to Sgr A* (Chakrabarti 1996;Mościbrodzka et al 2006;Czerny & Mościbrodzka 2008). Motivated by their works, we examined the low angular 3 momentum flow model for Sgr A* using 2D time-dependent hydrodynamic calculations and discussed the implication of their results on the activity of Sgr A* (Okuda & Molteni 2012;Okuda 2014;Okuda & Das 2015). On the other hand, the observational spectra of Sgr A* show a synchrotron emission component which is presumably driven by the magnetic field around Sgr A* (Ponti et al 2017).…”
Section: Introductionmentioning
confidence: 99%
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“…Also, the standing shock models of the low angular momentum flow have been investigated and applied to Sgr A* (Chakrabarti 1996;Mościbrodzka et al 2006;Czerny & Mościbrodzka 2008). Motivated by their works, we examined the low angular 3 momentum flow model for Sgr A* using 2D time-dependent hydrodynamic calculations and discussed the implication of their results on the activity of Sgr A* (Okuda & Molteni 2012;Okuda 2014;Okuda & Das 2015). On the other hand, the observational spectra of Sgr A* show a synchrotron emission component which is presumably driven by the magnetic field around Sgr A* (Ponti et al 2017).…”
Section: Introductionmentioning
confidence: 99%
“…Referring to this work and Okuda & Molteni (2012), we consider here a set of parameters λ = 1.35, ǫ = 1.98 × 10 −6 and a mass accretion rateṀ = 4.0 ×10 −6 M ⊙ yr −1 and examine the time-variations of the magnetized low angular momentum flow, focusing on the long-term flares of Sgr A*.InFig. 2, we show the analytical transonic solution corresponding to the above λ and ǫ, where flow after crossing the outer critical point 'a' continues to proceed along the supersonic branch 'ab' and enters the event horizon of the black hole(Okuda & Molteni 2012), where the outer critical point R a is 1.68 ×10 4 R g . However, the flow chooses to jump from point 'b' to 'c'…”
mentioning
confidence: 99%
“…In this paper, we consider two models of λ = 1.68 and ǫ = 3.97 × 10 −6 (model A) and λ = 1.35 and ǫ = 1.98 × 10 −6 (model B) in the usual nondimensional units. The Mach number versus radius relation in the models is given in figs 1 and 2 in the previous paper (Okuda & Molteni 2012). In model A, the particle which passes through the outer sonic point falls down supersonically inwards but never attains the event horizon since it makes a closed loop of the Mach number curve.…”
Section: Modeling a 1d Low Angular Momentum Flowmentioning
confidence: 96%
“…With these flow parameters for λ and ǫ, they showed analytically that there is no continuous flow solution which attains to the event horizon, and the resulting flow would be non-stationary, but that, for the case of the angular momentum λ= 1.55 lower than the best estimates for Sgr A*, there exists a standard stationary shock solution. Motivated by their suggestion and results, we examined the low angular momentum flow model for Sgr A* using 2D time-dependent hydrodynamical calculations and discussed the results on the activity of Sgr A* (Okuda & Molteni 2012). However, in the initial model used, we assumed a constant ratio of the ion temperature Ti to the electron temperature Te throughout the region.…”
Section: Introductionmentioning
confidence: 99%
“…We consider three representative cases of the accretion flow with no angular momentum (case A), the low angular momentum flow (case B) and the advection-dominated accretion flow (case C), respectively. In the previous work, we have studied the low angular momentum flow model in the inviscid limit (Okuda & Molteni 2012;Okuda 2014) but we intend to re-examine here considering the effect of viscosity. The case A is studied for initial flow with flow parameters same as case B.…”
Section: Modeling Of the Thick Accretion Flowmentioning
confidence: 99%