LOCAL VARIABILITY IN THE ORBIT OF SATURN'S F RING

被引:7
作者
Cooper, N. J. [1 ]
Murray, C. D. [1 ]
Williams, G. A. [1 ]
机构
[1] Queen Mary Univ London, Astron Unit, Sch Phys & Astron, London E1 4NS, England
基金
英国科学技术设施理事会;
关键词
astrometry; planets and satellites: dynamical evolution and stability; planets and satellites: individual (Saturn); planets and satellites: rings; PROMETHEUS; EPHEMERIDES; OCCULTATION; SATELLITES; KINEMATICS; CATALOG; MOTIONS; PANDORA;
D O I
10.1088/0004-6256/145/6/161
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We present an analysis of the orbit of Saturn's F ring using images recorded by the Imaging Science Subsystem of the Cassini spacecraft. A total of 9805 observations have been made from 10 image sequences obtained between 2006 November 23 and 2009 July 28. Each sequence of up to 240 images spans a single orbit of the F ring, allowing 10 independent high-precision estimates of the ring orbit to be made over this similar to 3 year period. The ring has been modeled as an inclined uniformly precessing ellipse. The results show a variability in the orbital elements with, for example, the semi-major axis scattered between 140211.2 +/- 0.1 km and 140232.9 +/- 0.4 km and the fitted periapses locked to the value obtained from a combined fit using the entire three-year span of observations. We show that the observed scatter between the individual estimates of the ring orbit reflect the differing past histories of the particular segments of ring being fitted and that the values are scattered within the limits expected from a single gravitational encounter with the nearby moon, Prometheus. In the combined fit, the scatter averages out to reveal a small systematic bias with respect to the results of Bosh et al. and Albers et al. We believe this is a consequence of the proximity of Prometheus to the ring in the image sequences chosen for this analysis. Finally, we note a close empirical commensurability between the apsidal precession rate, pi(over dot), of the F ring and the synodic period between Prometheus and the F ring, such that n(Prom) n(Fring) 2 pi(over dot)(Fring) where n(Prom) and n(Fring) are the mean motions, and discuss its implications.
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页数:15
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