|
This article is cited in 16 scientific papers (total in 17 papers)
PHYSICS OF OUR DAYS
On the possible turbulence mechanism in accretion disks in nonmagnetic binary stars
E. P. Kurbatov, D. V. Bisikalo, P. V. Kaygorodov Institute of Astronomy, Russian Academy of Sciences
Abstract:
One of the major challenges in modern astrophysics is the unexplained turbulence of gas-dynamic (nonmagnetic) accretion disks. Since they are stable, such disks should not theoretically be turbulent, but observations show they are. The search for instabilities that can develop into turbulence is one of the most intriguing problems in modern astrophysics. In 2004, we pointed to the formation of the so-called ‘precessional’ density wave in accretion disks of binary stars, which produces additional density and velocity gradients in the disk. A linear hydrodynamics stability analysis of an accretion disk in a binary shows that the presence in the disk of a precessional wave produced by the tidal influence of the second binary component gives rise to the instability of radial modes, whose characteristic growth times are about one tenth or one hundredth of the binary's orbital period. The immediate reason for the instability is the radial velocity gradient in the precessional wave, the destabilizing perturbations being those in which the radial velocity variation on the wavelength scale is near or greater than the speed of sound. Unstable perturbations occur in the interior of the disk and make the gas turbulent as they propagate outward. The characteristic turbulence parameters are in agreement with observations (the Shakura–Sunyaev parameter ($\alpha \lesssim 0.01$).
Received: September 23, 2013 Revised: March 18, 2014 Accepted: April 18, 2014
Citation:
E. P. Kurbatov, D. V. Bisikalo, P. V. Kaygorodov, “On the possible turbulence mechanism in accretion disks in nonmagnetic binary stars”, UFN, 184:8 (2014), 851–863; Phys. Usp., 57:8 (2014), 787–798
Linking options:
https://www.mathnet.ru/eng/ufn4804 https://www.mathnet.ru/eng/ufn/v184/i8/p851
|
Statistics & downloads: |
Abstract page: | 229 | Full-text PDF : | 74 | References: | 53 |
|