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Ryu, Dongsu
Astrophysics Lab.
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QUASI-SPHERICAL, TIME-DEPENDENT VISCOUS ACCRETION FLOW: ONE-DIMENSIONAL RESULTS

Author(s)
Lee, Seong-JaeRyu, DongsuChattopadhyay, Indranil
Issued Date
2011-02
DOI
10.1088/0004-637X/728/2/142
URI
https://scholarworks.unist.ac.kr/handle/201301/16357
Fulltext
http://iopscience.iop.org/0004-637X/728/2/142/
Citation
ASTROPHYSICAL JOURNAL, v.728, no.2, pp.142
Abstract
We investigated the instability of advective accretion flow as a consequence of angular momentum transfer in one-dimensional, quasi-spherical transonic accretion flow around a non-rotating black hole. The code is designed to include the effects of viscosity; the hydrodynamics component preserves angular momentum strictly with Lagrangian and remap method in the absence of viscosity, while the viscosity component updates viscous angular momentum transfer through the implicit method. We performed two tests to demonstrate the suitability of the code for accretion study. First, we simulated the inviscid, low angular momentum, transonic accretion flow with shocks around a black hole, and then the subsonic, self-similarADAF solution around a Newtonian object. Both simulations fitted the corresponding analytical curves extremely well. We then simulated a rotating, viscous, transonic fluid with shocks. We showed that for low viscosity parameter, stable shocks at larger distance are possible. For higher viscosity parameter, more efficient angular momentum transfer in the post-shock disk makes the shock structure oscillatory. Moreover, as the shock drifts to larger distances, a secondary inner shock develops. We showed that the inner shock is the direct consequence of the expansion of the outer shock, as well as the creation of regions with partial derivative l/partial derivative r < 0 due to more efficient angular momentum transfer near the inner sonic point. We showed that all disk parameters, including emissivity, oscillate with the same period as that of the shock oscillation. Our simulation may have implications for low frequency quasi-periodic oscillations, e.g., GRO J1655-40 and XTE J1550-564
Publisher
IOP PUBLISHING LTD
ISSN
0004-637X

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