We apply the recent exact theory of multiple electromagnetic scattering by sphere aggregates to statistically isotropic finite fractal clusters of identical spheres. In the mean-field approximation the usual Mie expansion of the scattered wave is shown to be still valid, with renormalized Mie coefficients as the multipolar terms. We give an efficient method of computing these coefficients, and we compare this mean-field approach with exact results for silica aggregates of fractal dimension 2.
© 1997 Optical Society of America
Original Manuscript: October 30, 1996
Revised Manuscript: March 31, 1997
Published: November 20, 1997
Robert Botet, Pascal Rannou, and Michel Cabane, "Mean-field approximation of Mie scattering by fractal aggregates of identical spheres," Appl. Opt. 36, 8791-8797 (1997)