Interrelating asteroid size, albedo, and magnitude distributions.

Astronomy and Astrophysics – Astrophysics

Scientific paper

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Minor Planets, Asteroids, Methods: Analytical, Methods: Statistical

Scientific paper

Given the cumulative distributions of asteroid absolute magnitudes and geometric albedos, we derive the corresponding cumulative size distribution. The inversion problem entails a one-dimensional integral equation whose kernel is not separable from the unknown size distribution. Assuming the size and geometric albedo to be independent, the size distribution enters the well-known Fredholm integral equation of the first kind. We solve the integral equation analytically for discretely distributed geometric albedos. As an application, we then compute the size distribution of Earth-crossing asteroids assuming the population has light-scattering properties similar to C- and S-class asteroids. If the assumed proportion of brighter asteroids is increased, the total number of asteroids larger than a given size is decreased. The size distribution is rather insensitive to the geometric albedos assigned to the C- and S-class asteroids.

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