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1992; Au et al 1994, 1996] To build realistic tree structures, Lindenmayer systems can be used [Prusinkiewicz and Lindenmayer, 1990] Subsequently coherent scattering models are developed for these Lindenmayer systems [Chen et al 1990, 1996; Zhang et al 1996; Le Toan et al 1997; Lin and Sarabandi, 1999a,b] In this chapter we study wave scattering by trees The trees are grown by using stochastic L-systems The correlation of scattering by different branches are included by using their relative positions as given by the growth procedure The advantages of this method are that (1) the structure of trees is controlled by growth procedure and the calculations of the pair distribution functions and probability density function are not needed, (2) the.

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trees grown by the stochastic Lindenmayer systems are quite realistic in appearance to natural trees, and (3) the use of stochastic process in the Lindenmayer systems ensures that every tree will be different though they are of the same generic structure In Section 2, we describe the L-systems, which allow the use of computer graphics for realistic visualization of plant structures and growth process In Section 3, we first describe coherent scattering by a particle in the presence of a boundary Then we calculate the scattering amplitude from a layer of trees overlaying a flat-ground surface by using coherent addition approximation and compare it to the independent scattering approximation and the treeindependent scattering approximation The coherent addition approximation takes into account the relative phase shifts between scatterers in a realization of trees The tree-independent scattering approximation considers every tree as an independent scatterer.

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Under the tree-independent approximation, the scattering cross section of a forest is the sum of scattering cross sections from each tree On the other hand, under the independent scattering approximation, the scattering cross section of a forest is the sum of the scattering cross sections from each branch The numerical results of backscattering coefficients for a layer of trees overlaying a flat-ground surface are illustrated as a function of frequency The difference of the results by different approximations increases as frequency decreases At the P-band, there can be a 20-dB difference between the result of coherent addition approximation and that of the independent scattering approximation In Section 4, Foldy's approximation is invoked to account for the effects of scattering and absorption on coherent wave propagation within the vegetation canopy.

In Section 5, we calculate the scattering coefficients from a layer of tree structures overlaying a flat-ground surface by using the discrete dipole approximation method and compare it to the independent scattering approximation and to the coherent addition approximation The discrete dipole approximation is the volume integral approach described in 2, Section 3 The advantage of this approach is that the mutual interactions between the branches are included It is found that there can be a 2-dB absorption enhancement and up to 17dB scattering enhancement for cross-polarization The difference between the discrete dipole approximation and the coherent addition approximation is due to the coherent mutual interactions among the branches within a tree Lastly, the coherent addition approximation is applied to the numerical simulation of C-band spaceborne radar response for characterizing the rice growth and comparing with the ERS-1 backscatter data [Le Toan et al 1997]..

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