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首页> 外文期刊>The Astrophysical journal >VISCOSITY IN PLANETARY RINGS WITH SPINNING SELF-GRAVITATING PARTICLES
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VISCOSITY IN PLANETARY RINGS WITH SPINNING SELF-GRAVITATING PARTICLES

机译:自旋颗粒在行星环中的粘度

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摘要

Using local N-body simulation, we examine viscosity in self-gravitating planetary rings. We investigate the dependence of viscosity on various parameters in detail, including the effects of particle surface friction. In the case of self-gravitating rings with low optical depth, viscosity is determined by particle random velocity. Inclusion of surface friction slightly reduces both random velocity and viscosity when particle random velocity is determined by inelastic collisions, while surface friction slightly increases viscosity when gravitational encounters play a major role in particle velocity evolution, so that viscous heating balances with increased energy dissipation at collisions due to surface friction. We find that including surface friction changes viscosity in dilute rings up to a factor of about two. In the case of self-gravitating dense rings, viscosity is significantly increased due to the effects of gravitational wakes, and we find that varying restitution coefficients also change viscosity in such dense rings by a factor of about two. We confirm that our numerical results for viscosity in dense rings with gravitational wakes can be well approximated by a semianalytic expression that is consistent with a previously obtained formula. However, we find that this formula seems to overestimate viscosity in dense rings far from the central planet, where temporary gravitational aggregates form. We derive semianalytic expressions that reproduce our numerical results well for the entire range of examined parameters.
机译:使用局部N体模拟,我们检查了自重行星环的粘度。我们详细研究了粘度对各种参数的依赖性,包括颗粒表面摩擦的影响。对于具有低光学深度的自重环,粘度取决于粒子的随机速度。当通过非弹性碰撞确定粒子随机速度时,包含表面摩擦会稍微降低随机速度和粘度,而当重力遇到碰撞时,表面摩擦会稍微增加粘度,从而在碰撞时增加能量耗散,从而增加了粘性热量平衡由于表面摩擦。我们发现,包括表面摩擦在内的稀释环中的粘度最多可改变两倍。在自重稠密环的情况下,由于重力尾流的影响,粘度显着增加,并且我们发现,变化的恢复系数也会使这种稠密环的粘度变化约2倍。我们确认,我们的稠密环中具有重力尾流的粘度数值结果可以通过与先前获得的公式一致的半解析表达式很好地近似。但是,我们发现该公式似乎高估了远离中心行星的稠密环中的粘度,在中心行星中形成了临时的重力聚集体。我们得出半解析表达式,可以很好地重现整个检查参数范围的数值结果。

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