1994
DOI: 10.1029/93rs03444
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Full wave solutions for rough‐surface bistatic radar cross sections: Comparison with small perturbation, physical optics, numerical, and experimental results

Abstract: In this paper, full wave solutions are derived for the like‐ and cross‐polarized electromagnetic fields diffusely scattered by two‐dimensional rough surfaces. These expressions for the diffuse scattered fields are used to obtain the random rough‐surface cross sections. The rough surface is characterized by a Gaussian joint probability density function for the surface heights and slopes at two points. These full wave results are compared with the associated small‐perturbation results and physical optics results… Show more

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Cited by 40 publications
(20 citation statements)
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“…Many well-known wave scattering models (e.g., the Kirchhoff approximation model (Ishimaru, 1978;Tsang et al, 1985); the full wave solutions model (Bahar and Lee, 1994;Bahar and Zhang, 1996;Bahar and Shi, 1998); etc.) used in the remote sensing of the sea surface were derived with the assumption that both the one-point distribution and the two-point joint distribution of instantaneous sea surface elevations are described by the Gaussain distribution laws.…”
Section: Introductionmentioning
confidence: 99%
“…Many well-known wave scattering models (e.g., the Kirchhoff approximation model (Ishimaru, 1978;Tsang et al, 1985); the full wave solutions model (Bahar and Lee, 1994;Bahar and Zhang, 1996;Bahar and Shi, 1998); etc.) used in the remote sensing of the sea surface were derived with the assumption that both the one-point distribution and the two-point joint distribution of instantaneous sea surface elevations are described by the Gaussain distribution laws.…”
Section: Introductionmentioning
confidence: 99%
“…At K a -Band frequencies this is not true for the plates considered here, so one would use small perturbation theory to describe the effect of slight roughness on the plate backscatter. The first order perturbation on the PO fields can be determined assuming Gaussian surface statistics (10)(11)(12)(13). The perturbation term depends on the surface statistics through the twodimensional spectral power density function, and the large scale roughness (waviness) would dominate the influence of the irregular surface compared to a smooth plate.…”
Section: Comparing Normal and Exponential Surface Distributions At K mentioning
confidence: 99%
“…11 are given by The matrix P involves reflection coefficients in the local reference system [7]. Assuming the magnetic permeability ,ur = 1 where (20) in which So, CO (real), SI and C1 (complex) are sine and cosine of incident and transmitted field angles, accounting for the complex relative dielectric constant…”
Section: Appendixmentioning
confidence: 99%