Other
Scientific paper
Oct 2007
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=2007dps....39.5602h&link_type=abstract
American Astronomical Society, DPS meeting #39, #56.02; Bulletin of the American Astronomical Society, Vol. 39, p.528
Other
Scientific paper
The composition and structure of neutral exospheres imbedded in moving plasmas can be determined by measurements of the velocity distributions of their pickup ion progeny. In turn, the velocity distributions are dependent on the spatial structure of the neutral source gases. Since Titan's neutral exosphere extends into the Saturn's magnetosphere (or solar wind) and well above its ionopause, it serves as a good place to analyze such characteristics. They are analyzed using pickup ion measurements made by the Cassini Plasma Spectrometer (CAPS) at Titan [e.g., Hartle et al., 2006] and an ion kinetic model. An early version of the model [Hartle and Sittler, 2007] is an expression describing the phase space density of pickup ions, which is derived from the Vlasov equation with an ion source that explicitly accounts for the velocity and spatial variation of the exosphere source gases. The current version used here includes exosphere source gases in three dimensions. A fundamental parameter of the phase space densities is the ratio of the gyroradius to the neutral scale height, α = rg/H. Titan's exosphere structure yields pickup ions whose phase space distributions are beam-like when α >> 1 and fluid-like when α << 1. Downstream from the source peak, the light pickup ions, with α << 1, are easily observed because their phase space densities are almost uniform over the orbit phases. On the other hand, the phase space distributions of the heavier ions, with α >> 1, peak over narrow velocity and spatial ranges. This beam-like nature makes it considerably more difficult to observe heavy ions because their downstream positions and viewing directions are narrowly constrained. Examples of these extremes will be discussed.
Hartle et al., Planet. Space Sci., 54, 1211, 2006.
Hartle and Sittler, J. Geophys. Res., 112, A07104, doi:10.1029/2006JA012157, 2007.
Hartle Richard
Sittler Edward Jr.
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