Spatial Variations of Stochastic Noise Properties in GPS Time Series

The noise in position time series of 568 GPS (Global Position System) stations across North America with an observation span of ten years has been investigated using solutions from two processing centers, namely, the Pacific Northwest Geodetic Array (PANGA) and New Mexico Tech (NMT). It is well know...

Descripción completa

Guardado en:
Detalles Bibliográficos
Autores principales: Xiaoxing He, Machiel Simon Bos, Jean-Philippe Montillet, Rui Fernandes, Tim Melbourne, Weiping Jiang, Wudong Li
Formato: article
Lenguaje:EN
Publicado: MDPI AG 2021
Materias:
GPS
Q
Acceso en línea:https://doaj.org/article/6e5c7490c08643f18879a717772d7827
Etiquetas: Agregar Etiqueta
Sin Etiquetas, Sea el primero en etiquetar este registro!
id oai:doaj.org-article:6e5c7490c08643f18879a717772d7827
record_format dspace
spelling oai:doaj.org-article:6e5c7490c08643f18879a717772d78272021-11-25T18:54:00ZSpatial Variations of Stochastic Noise Properties in GPS Time Series10.3390/rs132245342072-4292https://doaj.org/article/6e5c7490c08643f18879a717772d78272021-11-01T00:00:00Zhttps://www.mdpi.com/2072-4292/13/22/4534https://doaj.org/toc/2072-4292The noise in position time series of 568 GPS (Global Position System) stations across North America with an observation span of ten years has been investigated using solutions from two processing centers, namely, the Pacific Northwest Geodetic Array (PANGA) and New Mexico Tech (NMT). It is well known that in the frequency domain, the noise exhibits a power-law behavior with a spectral index of around −1. By fitting various noise models to the observations and selecting the most likely one, we demonstrate that the spectral index in some regions flattens to zero at long periods while in other regions it is closer to −2. This has a significant impact on the estimated linear rate since flattening of the power spectral density roughly halves the uncertainty of the estimated tectonic rate while random walk doubles it. Our noise model selection is based on the highest log-likelihood value, and the Akaike and Bayesian Information Criteria to reduce the probability of over selecting noise models with many parameters. Finally, the noise in position time series also depends on the stability of the monument on which the GPS antenna is installed. We corroborate previous results that deep-drilled brace monuments produce smaller uncertainties than concrete piers. However, if at each site the optimal noise model is used, the differences become smaller due to the fact that many concrete piers are located in tectonic/seismic quiet areas. Thus, for the predicted performance of a new GPS network, not only the type of monument but also the noise properties of the region need to be taken into account.Xiaoxing HeMachiel Simon BosJean-Philippe MontilletRui FernandesTim MelbourneWeiping JiangWudong LiMDPI AGarticleGPSgeodetic time seriesstochastic noiseepisodic tremor and slipmonumentstectonic rateScienceQENRemote Sensing, Vol 13, Iss 4534, p 4534 (2021)
institution DOAJ
collection DOAJ
language EN
topic GPS
geodetic time series
stochastic noise
episodic tremor and slip
monuments
tectonic rate
Science
Q
spellingShingle GPS
geodetic time series
stochastic noise
episodic tremor and slip
monuments
tectonic rate
Science
Q
Xiaoxing He
Machiel Simon Bos
Jean-Philippe Montillet
Rui Fernandes
Tim Melbourne
Weiping Jiang
Wudong Li
Spatial Variations of Stochastic Noise Properties in GPS Time Series
description The noise in position time series of 568 GPS (Global Position System) stations across North America with an observation span of ten years has been investigated using solutions from two processing centers, namely, the Pacific Northwest Geodetic Array (PANGA) and New Mexico Tech (NMT). It is well known that in the frequency domain, the noise exhibits a power-law behavior with a spectral index of around −1. By fitting various noise models to the observations and selecting the most likely one, we demonstrate that the spectral index in some regions flattens to zero at long periods while in other regions it is closer to −2. This has a significant impact on the estimated linear rate since flattening of the power spectral density roughly halves the uncertainty of the estimated tectonic rate while random walk doubles it. Our noise model selection is based on the highest log-likelihood value, and the Akaike and Bayesian Information Criteria to reduce the probability of over selecting noise models with many parameters. Finally, the noise in position time series also depends on the stability of the monument on which the GPS antenna is installed. We corroborate previous results that deep-drilled brace monuments produce smaller uncertainties than concrete piers. However, if at each site the optimal noise model is used, the differences become smaller due to the fact that many concrete piers are located in tectonic/seismic quiet areas. Thus, for the predicted performance of a new GPS network, not only the type of monument but also the noise properties of the region need to be taken into account.
format article
author Xiaoxing He
Machiel Simon Bos
Jean-Philippe Montillet
Rui Fernandes
Tim Melbourne
Weiping Jiang
Wudong Li
author_facet Xiaoxing He
Machiel Simon Bos
Jean-Philippe Montillet
Rui Fernandes
Tim Melbourne
Weiping Jiang
Wudong Li
author_sort Xiaoxing He
title Spatial Variations of Stochastic Noise Properties in GPS Time Series
title_short Spatial Variations of Stochastic Noise Properties in GPS Time Series
title_full Spatial Variations of Stochastic Noise Properties in GPS Time Series
title_fullStr Spatial Variations of Stochastic Noise Properties in GPS Time Series
title_full_unstemmed Spatial Variations of Stochastic Noise Properties in GPS Time Series
title_sort spatial variations of stochastic noise properties in gps time series
publisher MDPI AG
publishDate 2021
url https://doaj.org/article/6e5c7490c08643f18879a717772d7827
work_keys_str_mv AT xiaoxinghe spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT machielsimonbos spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT jeanphilippemontillet spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT ruifernandes spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT timmelbourne spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT weipingjiang spatialvariationsofstochasticnoisepropertiesingpstimeseries
AT wudongli spatialvariationsofstochasticnoisepropertiesingpstimeseries
_version_ 1718410594506244096