In this paper we develop a multiple scattering model for elastic waves in random anisotropic media.
The broadband model combines the Biot-Stoll plus grain contact squirt and shear flow (BICSQS) model and the quasicrystalline approximation (QCA) multiple scattering model.
In this paper we present an analytical solution for a three-dimensional triplet(s) fit in a homogeneous magnetic field based on a multiple scattering model.
These results are also compared with Reilly's analytical single scattering model [1] as well as the Monte Carlo simulated multiple scattering model [2], respectively, under the same geometries and atmosphere parameters.
We use a new algorithm for the automatic detection of spectral features, and a multiple scattering model, to derive the mineralogical composition, the relative abundances and the mean grain size from the sample reflectance spectra.
Since NLOS UV channel characteristics are crucial to communication system design, in this section, we apply the proposed multiple scattering model to further study the effects of different system parameters on the channel path loss, including link geometries and two typical atmosphere conditions.
First, we use the hybrid synthetic envelope as the envelope Green's function, where direct and coda parts of the envelope are synthesized on the basis of the forward scattering approximation (Shishov 1974) and the multiple isotropic scattering model (Paasschens 1997), respectively.
This bio-optical model is specifically designed for use in comprehensive, multiple scattering radiative transfer models for the coupled atmosphere ocean system.
However, the current analytical approach can distinguish the contributions of different orders of multiple scattering, whereas Monte Carlo modeling can only capture the total scattering effect.
The first model, the multiple-layer scattering model, employs a stochastic approach, while the second, the discrete ordinate model, relies on a deterministic approach.
Multiple-Component Scattering Model (MCSM) is a general polarimetric target decomposition method, which can be applied to the symmetry and asymmetry reflection conditions [8].
