Numerical solution of dynamical instability in a slender accretion torus.

Astronomy and Astrophysics – Astronomy

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Accretion Disks: Instabilities, Accretion Disks: Dynamics

Scientific paper

The authors consider the linear perturbation process of a nonaxisymmetric dynamical instability in an accretion disk with the approximation of slender torus and non-vanishing shift of corotation radius. By means of numerical calculation, they obtain the growth rate of instability and the co-rotation radius shift in the different wave numbers. From these numerical results they find that the non-vanishing corotation radius shift affects the growth rate slightly, but a non-linear term appears in the dispersion relation between the shift of corotation radius and the wave number. It shows that the "planet-like" solution in the numerical simulation of dynamical instability of a slender accretion torus is much probably similar to the solitons solution of the KdV equation.

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