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Moonlet induced wakes in planetary rings: Analytical model including eccentric orbits of moon and ring particles

机译:月球在行星环中诱发的尾流:包括月球和环粒子的偏心轨道的分析模型

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Saturn's rings host two known moons, Pan and Daphnis, which are massive enough to clear circumferential gaps in the ring around their orbits. Both moons create wake patterns at the gap edges by gravitational deflection of the ring material (Cuzzi, J.N., Scargle, J.D. [1985]. Astrophys. J. 292, 276-290; Showalter, M.R., Cuzzi, J.N., Marouf, E.A., Esposito, L.W. [1986]. Icarus 66, 297-323). New Cassini observations revealed that these wavy edges deviate from the sinusoidal waveform, which one would expect from a theory that assumes a circular orbit of the perturbing moon and neglects particle interactions. Resonant perturbations of the edges by moons outside the ring system, as well as an eccentric orbit of the embedded moon, may partly explain this behavior (Porco, C.C., and 34 colleagues [2005]. Science 307, 1226-1236; Tiscareno, M.S., Burns, J.A., Hedman, M.M., Spitale, J.N., Porco, C.C., Murray, C.D., and the Cassini Imaging team [2005]. Bull. Am. Astron. Soc. 37, 767; Weiss, J.W., Porco, C.C., Tiscareno, M.S., Burns, J.A., Dones, L. [2005]. Bull. Am. Astron. Soc. 37, 767; Weiss, J.W., Porco, C.C., Tiscareno, M.S. [2009]. Astron. J. 138, 272-286). Here we present an extended non-collisional streamline model which accounts for both effects. We describe the resulting variations of the density structure and the modification of the nonlinearity parameter q. Furthermore, an estimate is given for the applicability of the model. We use the streamwire model introduced by Stewart (Stewart, G.R. [1991]. Icarus 94, 436-450) to plot the perturbed ring density at the gap edges.We apply our model to the Keeler gap edges undulated by Daphnis and to a faint ringlet in the Encke gap close to the orbit of Pan. The modulations of the latter ringlet, induced by the perturbations of Pan (Burns, J.A., Hedman, M.M., Tiscareno, M.S., Nicholson, P.D., Streetman, B.J., Colwell, J.E., Showalter, M.R., Murray, C.D., Cuzzi, J.N., Porco, C.C., and the Cassini ISS team [2005]. Bull. Am. Astron. Soc. 37, 766), can be well described by our analytical model. Our analysis yields a Hill radius of Pan of 17.5km, which is 9% smaller than the value presented by Porco (Porco, C.C., and 34 colleagues [2005]. Science 307, 1226-1236), but fits well to the radial semi-axis of Pan of 17.4km. This supports the idea that Pan has filled its Hill sphere with accreted material (Porco, C.C., Thomas, P.C., Weiss, J.W., Richardson, D.C. [2007]. Science 318, 1602-1607). A numerical solution of a streamline is used to estimate the parameters of the Daphnis-Keeler gap system, since the close proximity of the gap edge to the moon induces strong perturbations, not allowing an application of the analytic streamline model. We obtain a Hill radius of 5.1km for Daphnis, an inner edge variation of 8km, and an eccentricity for Daphnis of 1.5×10-5. The latter two quantities deviate by a factor of two from values gained by direct observations (Jacobson, R.A., Spitale, J., Porco, C.C., Beurle, K., Cooper, N.J., Evans, M.W., Murray, C.D. [2008]. Astron. J. 135, 261-263; Tiscareno, M.S., Burns, J.A., Hedman, M.M., Spitale, J.N., Porco, C.C., Murray, C.D., and the Cassini Imaging team [2005]. Bull. Am. Astron. Soc. 37, 767), which might be attributed to the neglect of particle interactions and vertical motion in our model.
机译:土星的环拥有两个已知的卫星Pan和Daphnis,它们的质量足以清除环绕其轨道的圆周间隙。两个月球都通过环材料的重力偏转在间隙边缘处形成尾流模式(Cuzzi,JN,Scargle,JD [1985]。Astrophys。J. 292,276-290; Showalter,MR,Cuzzi,JN,Marouf,EA, Esposito,LW [1986]。Icarus 66,297-323)。卡西尼号的新观测表明,这些波浪形的边缘偏离了正弦波形,这是一种理论所期望的,该理论假定扰动卫星的圆形轨道并且忽略了粒子相互作用。环形系统外部卫星对边缘的共振扰动以及嵌入式卫星的偏心轨道可能部分解释了这种行为(Porco,CC和34位同事[2005]。Science307,1226-1236; Tiscareno,MS ,Burns,JA,Hedman,MM,Spitale,JN,Porco,CC,Murray,CD和Cassini Imaging小组[2005]; Bull。Am。Astron。Soc。37、767; Weiss,JW,Porco,CC, Tiscareno,MS,Burns,JA,Dones,L。[2005]。Bull.Am.Astron.Soc.37,767; Weiss,JW,Porco,CC,Tiscareno,MS [2009] .Astron.J.138,272。 -286)。在这里,我们提出了一种扩展的非冲突流线模型,该模型考虑了两种影响。我们描述了密度结构的最终变化以及非线性参数q的修改。此外,给出了模型适用性的估计。我们使用由Stewart(Stewart,GR [1991]。Icarus 94,436-450)引入的流线模型绘制间隙边缘处的扰动环密度。我们将模型应用于Daphnis起伏的Keeler间隙边缘和微弱的边缘。 Encke间隙中的小环靠近Pan的轨道。潘氏(Burns,JA,Hedman,MM,Tiscareno,MS,Nicholson,PD,Streetman,BJ,Colwell,JE,Showalter,MR,Murray,CD,Cuzzi,JN, Porco,CC和Cassini ISS小组[2005],Bull。Am。Astron。Soc。37,766)可以用我们的分析模型很好地描述。我们的分析得出的Pan的希尔半径为17.5km,比Porco(Porco,CC和34位同事[2005]。Science 307,1226-1236)提出的值小9%。轴的17.4公里。这支持了潘(Panco,C.C.,托马斯(Thomas),P.C.,Weiss,J.W.,理查森(Richardson),D.C. [2007]。科学318,1602-1607)。流线的数值解用于估算Daphnis-Keeler间隙系统的参数,因为间隙边缘与月球的紧密接近会引起强烈的扰动,因此不允许应用分析流线模型。对于Daphnis,我们获得的希尔半径为5.1km,内部边缘变化为8km,对于Daphnis,其偏心率为1.5×10-5。后两个数量与直接观测值(Jacobson,RA,Spitale,J.,Porco,CC,Beurle,K.,Cooper,NJ,Evans,MW,Murray,CD [2008])相差两倍。 J. 135,261-263; Tiscareno,MS,Burns,JA,Hedman,MM,Spitale,JN,Porco,CC,Murray,CD和Cassini Imaging团队[2005]。Bull。Am。Astron。Soc (第37页,第767页),这可能归因于我们模型中对粒子相互作用和垂直运动的忽视。

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