2015
DOI: 10.1093/gji/ggv092
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Desmoothing of averaged periodical signals for geodetic applications

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Cited by 7 publications
(7 citation statements)
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“…where a is bias, b is trend, c and d are annual and semi-annual amplitudes, φ c and φ d are annual and semi-annual phases, ω annual = 1 and ω semi-annual = 1/2 correspond to annual and semi-annual variations and t is the actual date. The 1/sinc multipliers in equation 2are applied to restore the temporal averaging of the GRACE measurements (Földváry, 2015).…”
Section: Resultsmentioning
confidence: 99%
“…where a is bias, b is trend, c and d are annual and semi-annual amplitudes, φ c and φ d are annual and semi-annual phases, ω annual = 1 and ω semi-annual = 1/2 correspond to annual and semi-annual variations and t is the actual date. The 1/sinc multipliers in equation 2are applied to restore the temporal averaging of the GRACE measurements (Földváry, 2015).…”
Section: Resultsmentioning
confidence: 99%
“…Using ( 14) and (29), the maximal L1-norm sampling error becomes 2.27%, while the maximal L2-norm error is 2.49%. According to Földváry (2015), the annual amplitude is underestimated due to the averaging over the sampling period by 1.15%, thus the effect of the sampling error exceeds this phenomenon. Nevertheless, the GRACE and GRACE-FO models notably scatter from the annual characteristics (c.f.…”
Section: Example In the Time Domain: Grace Monthly Solutionsmentioning
confidence: 99%
“…The linear trend is described by parameter C, the acceleration (or trend rate) is described by coefficient D while the coefficient E is the bias of the mass trend time series. According to Földváry (2015), due to the temporal averaging of the monthly solutions, Eq. (2) underestimates the amplitude of the periodical terms, so the adequate formula for periodic estimations should contain a sinc(1/12) and a sinc(1/6) multiplier for the annual and for the semi-annual terms, respectively (Földváry 2012).…”
Section: Trend and Trend Rate Estimationmentioning
confidence: 99%