On the Inclination Distribution of the Jovian Irregular Satellites

✍ Scribed by Valerio Carruba; Joseph A. Burns; Philip D. Nicholson; Brett J. Gladman

• Publisher: Elsevier Science
• Year: 2002
• Tongue: English
• Weight: 780 KB
• Volume: 158
• Category: Article
• ISSN: 0019-1035
• DOI: 10.1006/icar.2002.6896

✦ Synopsis

Irregular satellites-moons that occupy large orbits of significant eccentricity e and/or inclination I-circle each of the giant planets. The irregulars often extend close to the orbital stability limit, about 1/3-1/2 of the way to the edge of their planet's Hill sphere. The distant, elongated, and inclined orbits suggest capture, which presumably would give a random distribution of inclinations. Yet, no known irregulars have inclinations (relative to the ecliptic) between 47 and 141 • .

This paper shows that many high-I orbits are unstable due to secular solar perturbations. High-inclination orbits suffer appreciable periodic changes in eccentricity; large eccentricities can either drive particles with ∼70 • < I < 110 • deep into the realm of the regular satellites (where collisions and scatterings are likely to remove them from planetocentric orbits on a timescale of 10 7 -10 9 years) or expel them from the Hill sphere of the planet.

By carrying out long-term (10 9 years) orbital integrations for a variety of hypothetical satellites, we demonstrate that solar and planetary perturbations, by causing particles to strike (or to escape) their planet, considerably broaden this zone of avoidance. It grows to at least 55 • < I < 130 • for orbits whose pericenters freely oscillate from 0 to 360 • , while particles whose pericenters are locked at ±90 • (Kozai mechanism) can remain for longer times.

We estimate that the stable phase space (over 10 Myr) for satellites trapped in the Kozai resonance contains ∼10% of all stable orbits, suggesting the possible existence of a family of undiscovered objects at higher inclinations than those currently known.