Gas-dynamic instabilities in a two-dimensional boundary layer during accretion
- 作者: Aksenov A.G.1, Chechetkin V.M.1,2
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隶属关系:
- Institute for Computer Aided Design, Russian Academy of Sciences
- Keldysh Institute of Applied Mathematics of the Russian Academy Sciences
- 期: 卷 102, 编号 6 (2025)
- 页面: 468-479
- 栏目: Articles
- URL: https://stomuniver.ru/0004-6299/article/view/690671
- DOI: https://doi.org/10.31857/S0004629925060027
- EDN: https://elibrary.ru/qaqcsn
- ID: 690671
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详细
The purpose of the work is to build a self-consistent gas-dynamic model of the accretion disk of a compact astrophysical object, taking into account viscosity. The matter falling on a compact object consists of proton gas, electrons, and radiation arising from the braking of a rotating gas at a speed comparable to light. Physical proton viscosity is not enough in the gas-dynamic accretion model with laminar flow. It is necessary to introduce the so-called turbulent viscosity, probably arising from the development of instabilities, to explain the loss of the disk angular momentum. With a quantitative mathematical model of gas dynamics, taking into account the generally accepted turbulent viscosity, we want to demonstrate a solution with such instability. In a recently published work on Kepler disk braking, we were able to obtain only large-scale vortex structures arising from azimuthal perturbations, for example, due to tidal effects, and demonstrated an increase in disk braking against a neutron star due to these vortex structures. And the development of small-scale shear instability on the surface of a neutron star for a Kepler disk was not demonstrated in calculations. In this work, we examine a non-Keplerian disk with a non-zero negative radial velocity, ensuring the flow of matter to the surface of a compact star, as a result of which shear instability and turbulence appear.
作者简介
A. Aksenov
Institute for Computer Aided Design, Russian Academy of Sciences
Email: aksenov@fastmail.fm
Moscow, Russia
V. Chechetkin
Institute for Computer Aided Design, Russian Academy of Sciences; Keldysh Institute of Applied Mathematics of the Russian Academy SciencesMoscow, Russia; Moscow, Russia
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