1999
DOI: 10.1006/icar.1999.6078
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On the Formation of the Fine-Scale Structure in Saturn's B Ring

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Cited by 43 publications
(53 citation statements)
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References 25 publications
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“…1. This was also found in a numerical solution of the nonlinear isothermal hydrodynamic equations far from threshold β = β cr (k) performed by Schmit and Tscharnuter (1999).…”
Section: Eigensolutionssupporting
confidence: 69%
See 1 more Smart Citation
“…1. This was also found in a numerical solution of the nonlinear isothermal hydrodynamic equations far from threshold β = β cr (k) performed by Schmit and Tscharnuter (1999).…”
Section: Eigensolutionssupporting
confidence: 69%
“…The saturation sets in first for the fastest growing wavelength and then gradually for those that grow more slowly and is characterized by an interaction of modes of different wavelengths. In a large system this interaction could lead to the formation of a superimposed modulation of the saturated amplitude of oscillation on a much longer length-scale as the wavelength of maximal growth rate (Schmit and Tscharnuter 1999), resembling the structure actually seen in the B-ring.…”
Section: Implications For Saturn's Ringsmentioning
confidence: 86%
“…Note the changing perspective over the 13-h period, as the spacecraft flew nearly directly over the South Pole. Goertz & Morfill 1988;Schmit & Tscharnuter 1999;Tremaine 2003) or ballistic transport (Durisen et al 1989;Durisen 1995).…”
Section: Ringsmentioning
confidence: 99%
“…In the following section we give a brief account of the stability analyses of a thin granular disk in terms of the diffusion instability, also called viscous instability in the literature ( [25,24,45]), and viscous overstability ( [36,37,33,35,34]). …”
Section: Stability Of Dense Ringsmentioning
confidence: 99%
“…This lack of an explanation in terms of external perturbations 3 stimulated the search for mechanisms of intrinsic instability, that could produce at least part of the observed structure. Prominent models proposed in the literature are the diffusion instability [25,24,45], ballistic transport models [11,13,9,12], transport related to electromagnetic effects on small grains [17,16,38], viscous overstability [36,37,33,35], or instability of the radial shear profile due to a certain dependence of shear stress on the shear rate of the flow [43].…”
Section: Stability Of Dense Ringsmentioning
confidence: 99%