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The optical thickness of a layer is T = K,ed = d/l mIp is the number of mean free path in he layer thickness Thus in the random media problem, we have at least three distance scales: A, 1, and lmIp with lmIp usually a much larger distance than A and l When lmIp c::: A, it is known as the IoffeReggi criterion signifying the onset of strong localization [Sheng, 1990] In the remote sensing problem, at microwave frequencies, lmIp ranges from lOA to thousands of wavelengths The Foldy's approximation can be regarded as a cumulative result of many layers with single scattering in each layer to yield an effective propagation constant for the coherent wave We also have the following observation Long distance multiple scattering can occur over distance d lmIp' Such multiple scattering over a long distance can be studied by ca.'icading "thin" layers with D lmIp.

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This is also the idea of invariant imbedding Invariant imbedding in radiative transfer theory is described in 8, Section 3 of Volume 1 In the next section we will generalize the scalar point scatterer case to vector electromagnetic case However, it is to be noted that we have assumed in this section that the point scatterers have negligible coherent mutual interaction Nevertheless, there are cases when the point scatterers are in the neighborhood of each other so that there is strong coherent neighborhood mutual interaction For example, the scatterer can be in clusters (locally dense) or densely distributed (uniformly dense as in dense media) In such cases there can be important coherent multiple scattering and correlated scattering among scatterers in the neighborhood of each other Such effects have been simulated in Volume II Obviously this is a different kind of multiple scattering from the long-distance multiple scattering.

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