1982
DOI: 10.1109/joe.1982.1145535
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A semi-empirical sea-spectrum model for scattering coefficient estimation

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Cited by 196 publications
(112 citation statements)
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“…This involved physics is usually described (at least as long as remote sensing applications are concerned) by means of a sea surface energy spectrum [2], [21], [22], and of the following classical dispersion relation [2] An exhaustive discussion on problems involved in the whole ocean spectrum definition, use, and meaning is beyond the aim of this paper and can be found in the specialized literature [14]- [17]. We emphasize, hereafter, only shape and signatures of some common spectra and their relevance to electromagnetic studies and SAR image formation, as detailed in the Section III.…”
Section: Concepts Of Ocean Modelingmentioning
confidence: 99%
“…This involved physics is usually described (at least as long as remote sensing applications are concerned) by means of a sea surface energy spectrum [2], [21], [22], and of the following classical dispersion relation [2] An exhaustive discussion on problems involved in the whole ocean spectrum definition, use, and meaning is beyond the aim of this paper and can be found in the specialized literature [14]- [17]. We emphasize, hereafter, only shape and signatures of some common spectra and their relevance to electromagnetic studies and SAR image formation, as detailed in the Section III.…”
Section: Concepts Of Ocean Modelingmentioning
confidence: 99%
“…In the high frequency bands, the TSM [34] is used for the calculation of sea surface scattering, which reckons that the waves contributing to the Bragg process are locally tilted by large-scale waves [35]. The two scale scattering coefficient is simply a weighted average of the local small perturbations coefficients, the weight being proportional to the probability of the slope's probability distribution.…”
Section: Phase-modified Two-scale Methodsmentioning
confidence: 99%
“…k is the spatial wavenumber vector, which is equivalent to (k x , k y ) and (k, ϕ). P ( k) is the sea spectrum, which is chosen as Pierson-Moskowitz (PM) [24]. For gravity waves, ω satisfies the dispersion relation ω 2 = gk and g is the gravity acceleration constant.…”
Section: Linear Sea Surface Modelmentioning
confidence: 99%