1992
DOI: 10.1029/92jc01492
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Non‐Gaussian effects in the two‐scale model for rough surface scattering

Abstract: The popular two‐scale scattering model is applied to random surfaces whose probability density function of the slopes is described by the Gram‐Charlier type series. The particular form of the roughness spectrum pertains to the sea wave structure. Its angular factor is modified as to agree with the experimental data related to both the upwind and the crosswind rms slopes. A simple empirical factor, suggested earlier, is included in the spectrum to account for the modulation of the small ripples by the large wav… Show more

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Cited by 16 publications
(5 citation statements)
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“…3. The estimated PDF's are similar to the Edge-Worth expansion, demonstrated experimentally, and theoretically in [28,[39][40][41][42][43][44][45][46], and deviate from the Gaussian model as the wind speed increases. …”
Section: Generation Of a Synthetic Non-gaussian Sea Surfacementioning
confidence: 54%
“…3. The estimated PDF's are similar to the Edge-Worth expansion, demonstrated experimentally, and theoretically in [28,[39][40][41][42][43][44][45][46], and deviate from the Gaussian model as the wind speed increases. …”
Section: Generation Of a Synthetic Non-gaussian Sea Surfacementioning
confidence: 54%
“…[41,42]. Nickolae et al found that a non-Gaussian distribution of sea surface height undulations can cause an asymmetry in sea surface electromagnetic scattering in upwind and downwind directions [43]. For GNSS-R applications, initially, Estel et al proposed a new algorithm to extract the sea surface slope PDF from the sea surface reflected GNSS signal from the KA-GO model using airborne experimental data to detect the ocean wind from the perspective of the sea surface slope PDF, and found that the inverse-performed PDF is non-Gaussian without presetting the shape distribution of the PDF, which can effectively solve the 180 • ambiguity problem of wind direction detection [6].…”
Section: Introductionmentioning
confidence: 99%
“…The first commonly used ASF was put forward by Longuet-Higgins [33] which is a cosine-shape parametric function which was improved by Mitsuyasu et al [34]. Over the following decades, continuous improvements were made by Donelan et al [25], Fung and Lee [22], Nickolaev et al [35], Apel et al [23] and Elfouhaily et al [21], etc. However, these ASFs have a different noncentrosymmetry, and different spreading functions have diversities of mathematical properties.…”
Section: An Improved Directional Spectrummentioning
confidence: 99%