An N-body Integrator for Gravitating Planetary Rings, and the Outer Edge of Saturn's B Ring
Joseph M. Hahn, Joseph N. Spitale

TL;DR
This paper introduces epi_int, a new symplectic N-body integrator using streamlines for simulating self-gravitating planetary rings, applied to Saturn's B ring to analyze its structure and normal modes.
Contribution
The paper presents a novel integrator that efficiently models planetary rings with minimal scattering, and applies it to Saturn's B ring to estimate its mass and analyze persistent normal modes.
Findings
B ring's surface density estimated at 195±60 g/cm^2
B ring's mass is about 90% of Mimas' mass
Normal modes can persist for over 100 years without damping
Abstract
A new symplectic N-body integrator is introduced, one designed to calculate the global 360 degree evolution of a self-gravitating planetary ring that is in orbit about an oblate planet. This freely-available code is called epi_int, and it is distinct from other such codes in its use of streamlines to calculate the effects of ring self-gravity. The great advantage of this approach is that the perturbing forces arise from smooth wires of ring matter rather than discreet particles, so there is very little gravitational scattering and so only a modest number of particles are needed to simulate, say, the scalloped edge of a resonantly confined ring or the propagation of spiral density waves. The code is applied to the outer edge of Saturn's B ring, and a comparison of Cassini measurements of the ring's forced response to simulations of Mimas' resonant perturbations reveals that the B…
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