Javascript must be enabled to continue!
A multiple-parameter regularization approach for filtering monthly GRACE/GRACE-FO gravity models
View through CrossRef
The Gravity Recovery and Climate Experiment (GRACE) and its subsequent GRACE Follow-On (GRACE-FO) missions have been instrumental in monitoring Earth’s mass changes through time-variable gravity field models. However, these models suffer from high-frequency noise and significant north-south striping (NSS) noise. The most widely used spectral filter for addressing these issues is the decorrelation and denoising kernel (DDK) filter, utilized by official processing agencies. The key operation of DDK filtering is to regularize the normal equation built by the Level-1b data. However, the regularization parameter used in original DDK filters is empirically determined by the signal-to-noise ratios and remains unchanged across all months. This is improper due to the heterogeneity of the monthly covariance matrix. Additionally, a single regularization parameter may not effectively address the ill-posedness of the inversion equation. For this reason, we propose a multiple-parameter regularization approach for filtering GRACE gravity field models, with regularization parameters determined by minimizing the mean squared error (MSE) for each month. The proposed method is used to process the ITSG-Grace2018 and ITSG-Grace_operational Level-2 spherical harmonic coefficients with degree/order 96 from April 2002 to December 2022. The results show that our method produces the filtered mass anomalies, global trend, and annual signal amplitudes that align better with three mascon solutions (CSR, JPL, and GSFC) compared to DDK filters and ordinary Tikhonov regularization with a single regularization parameter. In some typical areas with significant signals, our approach retains more detailed characteristics in filtered signals compared to DDK filters and ordinary Tikhonov regularization. Repeated simulations demonstrate that the filtered signals by our approach are closer to the simulated true signals than those by other methods.
Title: A multiple-parameter regularization approach for filtering monthly GRACE/GRACE-FO gravity models
Description:
The Gravity Recovery and Climate Experiment (GRACE) and its subsequent GRACE Follow-On (GRACE-FO) missions have been instrumental in monitoring Earth’s mass changes through time-variable gravity field models.
However, these models suffer from high-frequency noise and significant north-south striping (NSS) noise.
The most widely used spectral filter for addressing these issues is the decorrelation and denoising kernel (DDK) filter, utilized by official processing agencies.
The key operation of DDK filtering is to regularize the normal equation built by the Level-1b data.
However, the regularization parameter used in original DDK filters is empirically determined by the signal-to-noise ratios and remains unchanged across all months.
This is improper due to the heterogeneity of the monthly covariance matrix.
Additionally, a single regularization parameter may not effectively address the ill-posedness of the inversion equation.
For this reason, we propose a multiple-parameter regularization approach for filtering GRACE gravity field models, with regularization parameters determined by minimizing the mean squared error (MSE) for each month.
The proposed method is used to process the ITSG-Grace2018 and ITSG-Grace_operational Level-2 spherical harmonic coefficients with degree/order 96 from April 2002 to December 2022.
The results show that our method produces the filtered mass anomalies, global trend, and annual signal amplitudes that align better with three mascon solutions (CSR, JPL, and GSFC) compared to DDK filters and ordinary Tikhonov regularization with a single regularization parameter.
In some typical areas with significant signals, our approach retains more detailed characteristics in filtered signals compared to DDK filters and ordinary Tikhonov regularization.
Repeated simulations demonstrate that the filtered signals by our approach are closer to the simulated true signals than those by other methods.
Related Results
A Mixed Regularization Method for Ill-Posed Problems
A Mixed Regularization Method for Ill-Posed Problems
In this paper we propose a mixed regularization method for ill-posed problems. This method combines iterative regularization methods and continuous regularization methods effective...
Gravity data reduction, Bouguer anomaly, and gravity disturbance
Gravity data reduction, Bouguer anomaly, and gravity disturbance
Each point on the earth has a gravity and gravity potential value. Surfaces formed by connecting points with equal gravity potential values are called equipotential surfaces or lev...
Using spherical scaling functions in scalar and vector airborne gravimetry
Using spherical scaling functions in scalar and vector airborne gravimetry
<p>Airborne gravimetry is capable to provide Earth&#8217;s gravity data of high accuracy and spatial resolution for any area of interest, in particular for ha...
Combined Gravity Solution from SLR and GRACE/GRACE-FO
Combined Gravity Solution from SLR and GRACE/GRACE-FO
Abstract
The recovery of Earth’s time variable gravity field from satellite data relied heavily on Satellite Laser Ranging (SLR) before the recent GRACE and GRACE Follow-...
Nonlinear Drift of the Spring Gravimeter Caused by Air Pressure from the Kunming GS15 Gravimeters
Nonlinear Drift of the Spring Gravimeter Caused by Air Pressure from the Kunming GS15 Gravimeters
Abstract
In order to monitor and correct the meteorological factors of the spring gravity meter, the characteristics of the time varying gravity changes caused by m...
WHU‐GRACE‐GPD01s: A Series of Constrained Monthly Gravity Field Solutions Derived From GRACE‐Based Geopotential Differences
WHU‐GRACE‐GPD01s: A Series of Constrained Monthly Gravity Field Solutions Derived From GRACE‐Based Geopotential Differences
AbstractTo suppress the correlated noise of Gravity Recovery and Climate Experiment (GRACE) spherical harmonic (SH) solutions, we developed a series of constrained monthly gravity ...
VALIDATION OF A TAILORED GRAVITY FIELD MODEL FOR PRECISE QUASIGEOID MODELLING OVER LIMPOPO PROVINCE IN SOUTH AFRICA
VALIDATION OF A TAILORED GRAVITY FIELD MODEL FOR PRECISE QUASIGEOID MODELLING OVER LIMPOPO PROVINCE IN SOUTH AFRICA
Recently, a tailored gravity field model was developed to fit local terrestrial gravity data by integrating Global Gravitational Models (GGMs), terrestrial gravity data, and Digita...
An adaptive spatiotemporal filtering method for GNSS coordinate time series in CMONOC
An adaptive spatiotemporal filtering method for GNSS coordinate time series in CMONOC
Abstract
Common mode errors (CMEs) are a persistent challenge in regional GNSS coordinate time series, becoming more difficult to extract as distance increases. Thi...

