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APS -70th Annual Meeting of the APS Division of Fluid Dynamics- Event - Nonlinear hydrodynamic instability and turbulence in eccentric astrophysical discs with vertical structure

机译:APS-流体动力学APS分部第70届年会-事件-具有垂直结构的偏心天体圆盘中的非线性流体动力不稳定性和湍流

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The classical theory of astrophysical discs (including Saturn's rings, protoplanetary systems, and high-energy accretion discs around black holes) assumes circular orbital motion around a central mass. However, certain systems are known to contain eccentric forcing, necessitating a generalization to the shearing box model to include the oscillatory local geometry associated with this eccentricity. The hydrodynamic equations in this model are non-standard because of the use of time-dependent, non-orthogonal coordinates, and are known to lead to hydrodynamic instability involving the growth of internal waves. Here we present the results of the first ever local nonlinear simulations in an eccentric shearing box representing an elliptic disc with vertical structure. The nonlinear saturation of this parametric instability inherent to eccentric discs generates further self-regulating azimuthal zonal flows, and results in stable limit cycle behavior. We explore this energy pathway from the global eccentric mode into turbulence and finally the zonal flows, and discuss the viability of this instability to balance the eccentricity growth in systems exhibiting mean-motion orbital resonances such as the eccentric Lindblad resonance.
机译:天体圆盘的经典理论(包括土星环,原行星系统和黑洞周围的高能吸积盘)假设围绕中心质量的圆周轨道运动。然而,已知某些系统包含偏心力,因此必须将剪切盒模型推广到包括与该偏心率相关的振荡局部几何形状。由于使用时间相关的非正交坐标,因此该模型中的流体力学方程是非标准的,并且已知会导致涉及内部波的增长的流体力学不稳定。在这里,我们展示了偏心剪切盒中代表椭圆垂直盘的第一个局部非线性模拟的结果。偏心盘固有的这种参数不稳定性的非线性饱和会产生进一步的自调节方位角纬向流,并导致稳定的极限循环行为。我们探索了这种从全局偏心模态到湍流以及最终地带流的能量路径,并讨论了这种不稳定性的可行性,以平衡表现出平均运动轨道共振(例如偏心Lindblad共振)的系统中的偏心率增长。

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