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mately eqilal to g/.x for the calculation. In fitting the spectrum, we paid particular attention to matching up the spectrum at 2k sin e . At this spainc tial frequency the calculated power spectrum and the power-law best-fit spectrum are within 1 dB for rocks (Fig. 4.5.4a) and soil surfaces (Fig. 4.5.4c). However, although the spectral are matched at 2k sin inc , the differences in the backscattering levels were 5.6 and 4.3 dB, respectively. For a snow surface the calculated power spectrum and the power-law best-fit spectrum have a 6-dB difference (Fig. 4.5.4), but they have a 4.0-dB difference in backscattering. These observations suggest that even though the power spectrum can be fitted to have good agreement at W (2k sin e ), the backscattering levels inc can be significantly different. It is also interesting that 8 1 and 8 2 backscattering are larger than 8 3 backscattering for snow and soil while the opposite is true for rock surfaces. In the past, Methods 1 and 2 are not adopted because (i) there are only a limited number of surface profiles and (ii) the calculated average surface spectrum based on the limited number of samples still have oscillations. However, we show that even with this limited number of profiles, Methods 1 and 2 give results that are within 1.1 dB of each other. On the other hand, the commonly adopted method of fitting a power spectrum is a controversial procedure because it is unclear which part of the spectrum is to be fitted. Furthermore, the generated surface profiles 8 3 produce backscattering results of up to a 6-dB difference from Method 1. Results from this section indicate that further studies of surface profiles and rough surface characterization are needed.

Agnon, Y and M Stiassnie (1991), Remote sensing of the roughness of a fractal sea surface, J Geophys Res, 96(C7), 12773-12779 Austin, T R, A \\1 England, and G H Wakefield (1994), Special problems in the estimation of power-law spectra as applied to topographical modeling, IEEE Trans Geosci Remote Sens, 32, 928-939 Axline, R M and A K Fung (1978), Numerical computation of scattering from a perfectly conducting random surface, IEEE Trans Antennas Propagat, 26(3), 482-488 Berizzi, F, E D DaIle Mese, and G Pinelli (1999), One dimensional fractal Illodel of the sea surface, lEE Proc-Radar, Sonar, and Nav'ig, 146, 55-64 Brown, S R and C H Scholz (1985), Broad bandwidth study of the topography of natural rock surfaces, J Geophys Res, 90(B14), 12575-12582 Chan, C H, S H Lou, L Tsang, and J A.

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Kong (1991), Electromagnetic scattering of waves by random rough surface: a finite-difference time-domain approach, Micmwove Opt Technol Lett, 4, 355-359 Chen, J, T K L Lo, H Leung, and J Litva (1996), The use of fractals for modeling EM waves scattering from rough sea surface, IEEE Trans Geosci Remote Sens, 34, 966-972 Chen, M F and A K Fung (1988), A numerical study of the regions of validity of the Kirchhoff and small-perturbation rough surface scattering models, Radio Sci, 23, 163170 Devayya, R and D J Wingham (1992), The numerical calculation of rough surface scattering by the conjugate gradient method, IEEE Trans Geosci Remote Sens, 30(3), 645 648 Franceschetti, G, A Iodice, M Migliaccio, and D Riccio (1999), Scattering from natural rough surfaces modeled by fractional browning motion two-dimensional process, IEEE Trans Antennas Propagat, 47(9), 1405-1415 Franceschetti, G, A Iodice, and D.

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Riccio (2000), Scattering from dielectric random fractal surfaces via method of moments, IEEE Trans Geosci Remote Sens, 38(4),1644-1655 Fung, A K and M F Chen (1985), Numerical simulation of scattering from simple and composite random surfaces, J Opt Soc Am 1,2,2274 2284 Garcia, N and E Stoll (1984), Monte Carlo calculation for electromagnetic-wave scattering from random rough surfaces, Phys Rev Lett, 52, 1798-1801 Irisov, V G (2000) Azimuthal variations of the microwave radiation from a slightly nonGaussian sea surface Radio Sci, 35(1), 65-82 Ishirnaru, A (1978), Wave Propagation and Scattering in Random Media, 1 and 2, Academic Press, New York laggard, D L (1990), On fractal electromagnetics, Recent Advances in Eleetmrnagnetic Theory, H N Kritios and D L laggard, Eds, Springer-Verlag, Berlin, Germany, 183 223 laggard, D 1 and X Sun (1990), Scattering from fractally corrugated surfaces, J Opt Soc Am A, 7, 1131-1139 Johnson, l.

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