2021
DOI: 10.1016/j.asr.2019.11.034
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Assessing the effects of sea-state related errors on the precision of high-rate Jason-3 altimeter sea level data

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Cited by 24 publications
(24 citation statements)
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“…In a preliminary study, Smith et al [12] examined the cross-spectra of sea surface height and SWH, noting that the magnitude squared coherence (equivalent to the correlation coefficient, r 2 ) was high (around 0.4) for all scales smaller than 50 km. These results have been corroborated more recently by Tran et al [13] in a detailed analysis of the MLE-4 retracker (4-parameter Maximum Likelihood Estimator) on Jason-3.…”
Section: Covariant Errors Of Properties Of Leading Edgesupporting
confidence: 66%
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“…In a preliminary study, Smith et al [12] examined the cross-spectra of sea surface height and SWH, noting that the magnitude squared coherence (equivalent to the correlation coefficient, r 2 ) was high (around 0.4) for all scales smaller than 50 km. These results have been corroborated more recently by Tran et al [13] in a detailed analysis of the MLE-4 retracker (4-parameter Maximum Likelihood Estimator) on Jason-3.…”
Section: Covariant Errors Of Properties Of Leading Edgesupporting
confidence: 66%
“…In this paper, we demonstrated the implementation of an "adjustment" to Hs using a constant value of Γ as an approximation to the variation shown in Figure 3a. In a similar analysis, which only focused on MLE-4 applied to Jason-3, Tran et al [13] modelled the variation as a simple linear function of Hs. With their adjustment, they achieved a reduction in σ Hs of 38% at Hs = 2 m, which is larger than the 22% achieved here (see Figure 6, for example).…”
Section: Conclusion and Discussionmentioning
confidence: 99%
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“…spectral ringing), and requires setting of a cut-off wavelength or filter window length that is difficult to determine adequately for a global data set. As for approaches that infer a correction to eliminate correlated errors from other aspects of the waveform data (Quartly, 2019;Tran et al, 2019), it also leaves a substantial amount of low-and medium-frequency noise in the data. To overcome these difficulties, an adaptive noise elimination method is used, based on the non-parametric Empirical Mode Decomposition (EMD) method developed to analyze non-stationary and non-linear signals (Huang et al, 1998).…”
Section: Data Denoisingmentioning
confidence: 99%