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Tsang, L., J. A. Kong, and R. T. Shin (1985), Theory of Microwave Remote Sensing, WileyInterscience, New York. Ulaby, F. T., R. K. Moore, and A. K. Fung (1981), Microwave Remote Sensing: Active and Passive, 1 and 2, Addison-Wesley, Reading, MA. Ulaby, F. T., R. K. Moore, and A. K. Fung (1986), Microwave Remote Sensing: Active and Passive, 3, Artech House, Norwood, Massachusetts. Valenzuela, G. R. (1967), Depolarization of EM waves by slightly rough surfaces, IEEE Trans. Antennas Propagat., 15, 552-557. Valenzuela, G. R. (1968), Scattering of electromagnetic waves from a tilted slightly rough surface, Radio Sci., 3, 1057-1066. Voronovich, A. G. (1994a), Small-slope approximation for electromagnetic wave scattering at a rough interface of two dielectric half-spaces, Waves in Random Media, 4(3), 337-367. Voronovich, A. G. (1994b), Wave Scattering from Rough Surfaces, Springer-Verlag, Berlin. Voronovich, A. G. (1996), A two-scale model from the point of view of the small-slope approximation, Waves in Random Media, 6(1), 73-83. Winebrenner, D. P. and A. Ishimaru (1985a), Application of the phase-perturbation technique to randomly rough surface, J. Opt. Soc. Am. A. 2, 2285-2294. Winebrenner, D. P. and A. Ishimaru (1985b), Investigation of a surface field perturbation technique for scattering from rough surface, Radio Sci., 20, 161-170. Yueh, S. H. (1997), Modeling of wind direction signal in polarimetric sea surface brightness temperatures, IEEE Trans. Geosci. Remote Sens., 35(6), 1400-1418.



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Scattering of Electromagnetic Waves: Advanced Topics. Leung Tsang, Jin Au Kong. Copyright 2001 John Wiley & Sons, Inc. ISBNs: 0-471-38801-7 (Hardback); 0-471-22427-8 (Electronic)

2

1.2 1.3

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Phase Perturbation Method Emissivity Based on Composite Surface Model References and Additional Readings

101 108

- 65-

In this chapter, we discuss Kirchhoff approach for two-dimensional surfaces. We studied both perfectly conducting surfaces and dielectric surfaces and also including higher order slope corrections. We also illustrate the phase perturbation method [Winebrenner and Ishimaru, 1985a,b] for a onedimensional Dirichlet problem. In Section 3, the composite surface model is used to calculate emissivity of a two-scale random rough surface. The composite surface model has been extensively used in ocean scattering and emission problems.

The Kirchhoff approach applies the tangent plane approximation to calculate the surface fields. This is valid if the radius of curvature of the surface is larger than a wavelength. In Volume I, we studied the case of one-dimensional surface. In this section we apply the Kirchhoff method to the vector electromagnetic case for two-dimensional random rough surface.

E i = Ci exp(iki . r)

(2.1.1)

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(k i = kixx + kiyY - kizz) impinging upon a perfectly conducting random rough surface of z = f(x, y). From Huygens' principle and the boundary condition that n x E = 0, we have Es(r') =

dSiwj-LG(r',r) n x H(r)

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(2.1.2)

The Kirchhoff approach does not use the extinction theorem equation and uses the Huygen's principle directly. This can be done by approximating the surface fields. We let

(2.1.3)

Es(r') = 2

H(r) =

Hinc(r)

(2.1.4)

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