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首页> 外文期刊>The Astrophysical journal >Evolution of Self-Gravitating Magnetized Disks. II. Interaction between Magnetohydrodynamic Turbulence and Gravitational Instabilities
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Evolution of Self-Gravitating Magnetized Disks. II. Interaction between Magnetohydrodynamic Turbulence and Gravitational Instabilities

机译:自重磁化磁盘的演变。二。磁流体动力湍流与引力不稳定性之间的相互作用

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摘要

We present three-dimensional magnetohydrodynamic (MHD) numerical simulations of the evolution of self-gravitating and weakly magnetized disks with an adiabatic equation of state. Such disks are subject to the development of both the magnetorotational and gravitational instabilities, which transport angular momentum outward. As in previous studies, our hydrodynamic simulations show the growth of a strong m = 2 spiral structure. This spiral disturbance drives matter toward the central object and disappears when the Toomre parameter, Q, has increased well above unity. When a weak magnetic field is present as well, the magnetorotational instability grows and leads to turbulence. In that case, the strength of the gravitational stress tensor is lowered by a factor of ~2 compared with the hydrodynamic run and oscillates periodically, reaching very small values at its minimum. We attribute this behavior to the presence of a second spiral mode with higher pattern speed than the one that dominates in the hydrodynamic simulations. It is apparently excited by the high-frequency motions associated with MHD turbulence. The nonlinear coupling between these two spiral modes gives rise to a stress tensor that oscillates with a frequency that is a combination of the frequencies of each of the modes. This interaction between MHD turbulence and gravitational instabilities therefore results in a smaller mass accretion rate onto the central object.
机译:我们提出了具有绝热状态方程的自重和弱磁化磁盘演化的三维磁流体动力学(MHD)数值模拟。此类磁盘易受磁旋转和重力不稳定性的影响,它们会将角动量向外传输。与以前的研究一样,我们的流体动力学模拟显示了m = 2的强螺旋结构的增长。这种螺旋形扰动将物质驱向中心物体,并且当Toomre参数Q已远高于1时消失。当还存在弱磁场时,磁旋转不稳定性会增大并导致湍流。在那种情况下,重力应力张量的强度与流体动力运行相比降低了约2倍,并且周期性地振荡,在最小值时达到非常小的值。我们将此行为归因于第二螺旋模式的存在,该第二螺旋模式的模式速度高于流体动力学模拟中主导的模式速度。与MHD湍流相关的高频运动显然使它兴奋。这两个螺旋模之间的非线性耦合会产生应力张量,该应力张量的振荡频率是每个模频率的组合。因此,MHD湍流和重力不稳定性之间的这种相互作用导致较小的质量吸积率增加到中心物体上。

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