2012
DOI: 10.1080/01431161.2012.713144
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Dependence of mean square slope on wave state and its application in altimeter wind speed retrieval

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Cited by 17 publications
(13 citation statements)
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“…The wave age dependence of WASV is thus dominated by the gravity wave spectrum component. This is consistent with some observational results, revealing that the wave age dependence for short waves is much weaker than for gravity waves (Li et al, 2013;Vandemark et al, 2004). Kudryavtsev et al (2003) suggested that the NRCS model significantly improves the radar backscatter intensity simulation by introducing a breaking wave scattering mechanism.…”
Section: Journal Of Geophysical Research: Oceanssupporting
confidence: 89%
“…The wave age dependence of WASV is thus dominated by the gravity wave spectrum component. This is consistent with some observational results, revealing that the wave age dependence for short waves is much weaker than for gravity waves (Li et al, 2013;Vandemark et al, 2004). Kudryavtsev et al (2003) suggested that the NRCS model significantly improves the radar backscatter intensity simulation by introducing a breaking wave scattering mechanism.…”
Section: Journal Of Geophysical Research: Oceanssupporting
confidence: 89%
“…Using the deep water dispersion relationship and the Jacobian operator as in [15], the MSS can be expressed using the direction-independent frequency spectrum, F ( f ), as follows [16]:…”
Section: Rationale Of the Retrieval Of Altimeter Wave Periodmentioning
confidence: 99%
“…The waveforms reflected from an inland water body might exhibit ocean-like shapes (winds blowing over lakes) or, most commonly, a peakier shape (smoother surfaces) for small water bodies. To adapt to the latter ones, the MSS, describing the sea surface roughness [66], was used instead of the SWH as a fitting parameter; this approach is initially considered in [59], when exploiting the SAMOSA model over Tibetan plateau lakes.…”
Section: Offset Center Of Gravity (Ocog) Retrackermentioning
confidence: 99%
“…The latter was integrated in a two-step fitting procedure, exploiting both its normal operation over ocean-like waveforms, and the adaptation to peaky-like waveforms, expected from inland waters. For the second typology, the mean squared slope (MSS) describing the sea surface roughness [66] was used as a fitting parameter instead of the significant wave height (SWH), as proposed and initially evaluated in [59] over Tibetan lakes when using SAMOSA model. (In isardSAT retracker, a rough surface of Gaussian distributions is assumed to define the scattering model, such that the normalized radar cross section (NRCS) as a function of incidence angle is modeled as a Gaussian [67], where the MSS is a parameter defining the directivity of surface radiation pattern, i.e.…”
Section: Introductionmentioning
confidence: 99%