2022
DOI: 10.1007/s10291-022-01288-2
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Modeling seasonal oscillations in GNSS time series with Complementary Ensemble Empirical Mode Decomposition

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Cited by 13 publications
(10 citation statements)
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“…The experiments in Sections 3.1 and 3.2 show that the interpolation precision of the three machine learning models did not decrease as the number of training samples decreased; instead, the precision was lower when the training samples were more adequate. The GNSS vertical time series had significant seasonal oscillations [10,36]. Therefore, the interpolation precision may be affected by seasonal oscillations in the GNSS vertical time series.…”
Section: Interpolation Of Different Seasonal Datamentioning
confidence: 99%
See 2 more Smart Citations
“…The experiments in Sections 3.1 and 3.2 show that the interpolation precision of the three machine learning models did not decrease as the number of training samples decreased; instead, the precision was lower when the training samples were more adequate. The GNSS vertical time series had significant seasonal oscillations [10,36]. Therefore, the interpolation precision may be affected by seasonal oscillations in the GNSS vertical time series.…”
Section: Interpolation Of Different Seasonal Datamentioning
confidence: 99%
“…In the experiment, we divided data into spring (March, April, and May), summer (June, July, and August), autumn (September, October, and November), and winter (December, January, and February) parts according to months, and the interpolation results of XGBoost model at the HEZJ station are presented in Figure 10. The GNSS vertical time series had significant seasonal oscillations [10,36]. Therefore, the interpolation precision may be affected by seasonal oscillations in the GNSS vertical time series.…”
Section: Interpolation Of Different Seasonal Datamentioning
confidence: 99%
See 1 more Smart Citation
“…Among them, y(t) is the GNSS vertical time series, t is the observation epoch, a is the constant term, b is the annual average vertical velocity, c, d and e, f are the annual and the semi-annual term coefficients, respectively, g j is the step coordinate mutation caused by the replacement of the antenna or the coseismic deformation, T g j represents the epoch of step, H is the Heaviside step function with H being 0 before the mutation or 1 after the mutation, and ε is the noise. Previously studies show that it is too optimistic to estimate the deformation rate with its value biased and its error underestimated if the error is assumed to be 'white noise' only [25]. Thus, in this study, noise models such as 'white noise' model, 'white noise + flicker noise' model and 'white noise + power-law noise' model, are used to estimate the parameters, respectively, and the optimal noise model is selected according to the Bayesian information criterion.…”
Section: Gnss and Data Processingmentioning
confidence: 99%
“…The main purpose of these elevation-dependent models is to reduce the contribution of the low elevation angle observations, due to the fact that typically they have a large error contribution to the parameter estimation. With the help of this advance software, when analyzing the GNSS coordinates time series, it is possible to capture the temporal variability of different physical phenomena, such as deformations in the Earth's crust, geodynamic phenomena providing information related to understanding strain and velocity fields, mass transfer, annual and semi-annual seasonal signals and other likewise phenomena [25][26][27][28].…”
Section: Introductionmentioning
confidence: 99%