Related Experiment Video
Updated: Jun 5, 2026

Scattering And Absorption of Light in Planetary Regoliths
Published on: July 1, 2019
Study of scattering from a sphere with an eccentrically located spherical inclusion by generalized Lorenz-Mie theory:
J J Wang1, G Gouesbet, Y P Han
1School of Science, Xidian University, Xi'an, China. jiajie.wang@coria.fr
Abstract:
Based on the recent results in the generalized Lorenz-Mie theory, solutions for scattering problems of a sphere with an eccentrically located spherical inclusion illuminated by an arbitrary shaped electromagnetic beam in an arbitrary orientation are obtained. Particular attention is paid to the description and application of an arbitrary shaped beam in an arbitrary orientation to the scattering problem under study. The theoretical formalism is implemented in a homemade computer program written in FORTRAN. Numerical results concerning spatial distributions of both internal and external fields are displayed in different formats in order to properly display exemplifying results. More specifically, as an example, we consider the case of a focused fundamental Gaussian beam (TEM(00) mode) illuminating a glass sphere (having a real refractive index equal to 1.50) with an eccentrically located spherical water inclusion (having a real refractive index equal to 1.33). Displayed results are for various parameters of the incident electromagnetic beam (incident orientation, beam waist radius, location of the beam waist center) and of the scatterer system (location of the inclusion inside the host sphere and relative diameter of the inclusion to the host sphere).
Related Concept Videos
Gauss's Law: Spherical Symmetry
Electric Field of a Non Uniformly Charged Sphere
Consider a non-uniformly charged sphere, for which the density of charge depends only on the distance from a point in space and not on the direction. Such a sphere has a spherically symmetrical charge distribution. Here, the electric...
The Principle of Superposition and the Gravitational Field
Gauss's Law: Cylindrical Symmetry
Symmetry in Maxwell's Equations
Mass Moment of Inertia
Consider a differential mass element on an arbitrary object. The differential moment of inertia can be calculated by multiplying the mass of the element by the square of its distance from the object's rotational...

