Radar backscattering from a rough rotating triaxial ellipsoid with applications to the geodesy of small asteroids

Physics

Scientific paper

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Asteroids, Backscattering, Geodesy, Radar Cross Sections, Radar Scattering, Spectral Signatures, Ellipsoids, Least Squares Method, Regression Analysis, Spectrum Analysis, Asteroids, Radar Observations, Backscattering, Geodesy, 433 Eros Asteroid, Spectra, Physical Properties, Texture, Mathematical Models, Parameters, Surface, Rotation, Period, Declination, Wavelengths, Density, Analysis

Scientific paper

Radar geodesy of the asteroid 433 Eros was reported by Jurgens and Goldstein (1976). Their measurements were based on the spectral properties of a rough rotating triaxial ellipsoid. This paper presents the theory by which theoretical spectra based on a backscattering model of the form of the nth power of the cosine of theta, or any reasonable backscattering model, can be computed. Some general properties of these spectra are demonstrated, and simple measurements of the apparent radar cross section, center frequency, and effective bandwidth as a function of time are shown to be useful in determining the sizes of the semi-major axes, the exponent n in the scattering model, the backscatter efficiency of the surface material, the rotation period, and the declination of the observer above or below the rotation equator. Some of these parameters are correlated, and multiple estimation may be difficult unless the observations span a period sufficiently long so as to present a wide range of declinations of the observer. However, the departure from a spherical shape aids in separating the scattering properties from the target dimensions and facilitates the simultaneous estimation of all free parameters.

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