2013
DOI: 10.1093/mnras/sts641
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Estimation of the mass outflow rates from viscous accretion discs

Abstract: We study viscous accretion disc around black holes, and all possible accretion solutions, including shocked as well as shock free accretion branches. Shock driven bipolar outflows from a viscous accretion disc around a black hole has been investigated. One can identify two critical viscosity parameters α cl and α cu , within which the stationary shocks may occur, for each set of boundary conditions. Adiabatic shock has been found for upto viscosity parameter α = 0.3, while in presence of dissipation and masslo… Show more

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Cited by 46 publications
(60 citation statements)
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References 57 publications
(87 reference statements)
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“…Here, we consider two different values of adiabatic index that represents accretion flow lying in the range between ultra-relativistic (γ = 4/3) to semi-non-relativistic (γ = 1.5) domain. We observe that in all cases, α cri B initially increases with βin and asymptotically approaches to the saturation values ∼ 0.4 (for γ = 4/3) and ∼ 0.27 (for γ = 1.5), respectively for gas pressure dominated flow Chakrabarti & Das (2004); King et al (2007); Das et al (2009) ;Kumar & Chattopadhyay (2013). Our steady model eventually establishes the fact that global shocks accretion solution can be obtained for fairly high viscosity parameter (Fig.…”
Section: Discussionsupporting
confidence: 75%
See 1 more Smart Citation
“…Here, we consider two different values of adiabatic index that represents accretion flow lying in the range between ultra-relativistic (γ = 4/3) to semi-non-relativistic (γ = 1.5) domain. We observe that in all cases, α cri B initially increases with βin and asymptotically approaches to the saturation values ∼ 0.4 (for γ = 4/3) and ∼ 0.27 (for γ = 1.5), respectively for gas pressure dominated flow Chakrabarti & Das (2004); King et al (2007); Das et al (2009) ;Kumar & Chattopadhyay (2013). Our steady model eventually establishes the fact that global shocks accretion solution can be obtained for fairly high viscosity parameter (Fig.…”
Section: Discussionsupporting
confidence: 75%
“…In this analysis, we treat f as a free parameter and chose its value as f = 0.998 for representation. Evidently, this is the measure of energy dissipation across the shock (Das et al 2010;Singh & Chakrabarti 2011;Sarkar & Das 2013;Kumar & Chattopadhyay 2013). We then compute the maximum energy dissipation (∆E max ) by freely varying all the flow parameters and plot it as function of βin for various values of accretion rates in Fig.…”
Section: Global Accretion Solutionsmentioning
confidence: 99%
“…In passing, we may mention that our result differs significantly from an earlier work 13 in that we maintain continuity of angular momentum across an axisymmetric shock by choosing an appropriate stress condition. This led to a change in limits of the viscosity parameter.…”
Section: Conclusion and Discussioncontrasting
confidence: 59%
“…In the present paper we include these after combining the description of the outflow, and formalism of dissipation as present in the literature (Das & Chakrabarti 1999;Singh & Chakrabarti 2012;Kumar & Chattopadhyay 2013). In Kumar & Chattopadhyay (2013) dΩ dx was chosen to be continuous which triggers a jump in the angular momentum at the shock, while we use a continuity in angular momentum since we are discussing axisymmetric shocks. This difference induces major changes in the Rankine-Hugoniot conditions, though, some of their conclusions remain similar to those present in our work.…”
Section: Discussionmentioning
confidence: 99%
“…If these estimates are lower as compared to our limits, it would indicate that CENBOL would form and radiation emitted from it is an integral part of the c 2016 The Authors spectral and timing properties of black holes. It has been shown recently (Nagarkoti & Chakrabarti (2016) [Paper I]; see also, Kumar & Chattopadhyay (2013), with a different viscous stress prescription), that there is an upper limit on the Shakura & Sunyaev (1973) viscosity parameter above which three sonic points and therefore standing shocks are not possible in a viscous accretion flow. These results were predicted by Chakrabarti (1990a) and Chakrabarti (1996a) in the context of isothemal and polytropic flows respectively where it was shown that the topology of solutions change dramatically beyond a critical value of viscosity.…”
Section: Introductionmentioning
confidence: 99%