NUMERICAL SIMULATIONS OF SHOCK-DRIVEN ACCRETION

Citation
M. Rozyczka et Hc. Spruit, NUMERICAL SIMULATIONS OF SHOCK-DRIVEN ACCRETION, The Astrophysical journal, 417(2), 1993, pp. 677-686
Citations number
36
Categorie Soggetti
Astronomy & Astrophysics
Journal title
ISSN journal
0004637X
Volume
417
Issue
2
Year of publication
1993
Part
1
Pages
677 - 686
Database
ISI
SICI code
0004-637X(1993)417:2<677:NSOSA>2.0.ZU;2-K
Abstract
We calculate how accretion in a mass transferring binary system takes place if shock waves are the only means of angular momentum transport and energy dissipation. Cooling by radiation from the disk is included . In the absence of a mass transferring stream, with shocks excited by the tidal force only, the disk quickly settles into a quasi-stationar y shock pattern. The presence of a stream impacting on the disk has a profound effect by keeping the flow very nonsteady. From simulations c overing several hundred binary orbits, we find the following sequence of events. After an initial transient (which lasts on the order of 20 orbits) most of the mass transferred accumulates in a ring while a low er level accretion takes place from the ring onto the central object. For disk temperatures of a few percent of the local virial temperature , the effective alpha-viscosity, as measured by the accretion rate, du ring this phase is of the order 10(-3). The size of the disk and the s hape of the brightness distribution across it agree well with observat ions of quiescent CV disks. The rotation profile in the ring approache s a constant angular momentum distribution and then becomes violently unstable by a process observed earlier by Blaes and Hawley. During the instability, the accretion rate onto the central object is enhanced. Storage of mass in a ring alternating with accreting phases due to ins tability of the torus is expected to take place in general at low disk viscosity, whatever the process responsible for the viscosity. This p rovides a new mechanism for soft X-ray transients and the superoutburs t cycle in cataclysmic variables.