Is it possible to calculate the load deformation of terrestrial water using this package? How do I get started? #164
Replies: 4 comments 3 replies
-
The data from the three institutions have been subjected to the removal of signals such as seabed pressure [17]. In order to obtain more accurate terrestrial water storage and surface load deformation caused by atmospheric and non-tidal ocean changes, the data are averaged to obtain better quality observation data [18]. The specific operations of data processing include correcting the first-order terms of spherical harmonic coefficients [19], replacing the C20 term [20], performing ChenP4M6 [21] and 300 km [22] Gaussian smoothing, and correcting the Glacial Isostatic Adjustment (GIA) [23]. The amplitude of the data will be weakened during the GRACE data processing. In order to restore the original amplitude of the data, the GRACE RL06 mass concentration (Masscon) data released by CSR after various corrections are used, and the scale factor method [24] is used to restore the reduction of the GRACE data amplitude caused by leakage. The scale factor calculated in this paper is 1.26, and the scale factor is used to restore the GRACE load deformation data. |
Beta Was this translation helpful? Give feedback.
-
Hello, this is an excerpt from a paper. I'm a beginner and don't know if it can be implemented. |
Beta Was this translation helpful? Give feedback.
-
hey @q1165600785, ![]() More in the weeds.. Scaling GRACE/GRACE-FO data to restore amplitudes requires building what are known as "synthetics" (so that you can know "what is real" and how it is affected by the signal processing). I have separate bits of software (in So it should be possible to put the pieces together. However, some care must be taken to make sure that your final estimates are reliable. |
Beta Was this translation helpful? Give feedback.
-
@tsutterley Hello, researcher I am using the script podaac_cumulus.py to download grace files |
Beta Was this translation helpful? Give feedback.
Uh oh!
There was an error while loading. Please reload this page.
-
Since the noise of high-order spherical harmonic coefficients will cause greater impact, the spherical harmonic coefficients truncated to the 60th order are used to calculate the load deformation of land water. The calculation formula is as follows: ∑6 ∑n Def. = R h′ n 1 + k′ n 0 n = 1 wn Pnm (cosθ) [ΔCnm cos (mλ) + ΔSnm sin (mλ)] m = 0 (1) Where: R is the radius of the earth, h′ n and k′ n are the nth order load Love numbers, Pnm (cosθ) is the associated Legendre series, θ is the colatitude, λ is the longitude, ΔCnm and ΔSnm are the differences between the processed spherical harmonic coefficients of the lunar gravity field and the spherical harmonic coefficients of the mean gravity field, and wn is the nth order isotropic Gaussian smoothing factor.
Beta Was this translation helpful? Give feedback.
All reactions