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题名

Residual Terrain Modelling: The Harmonic Correction for Geoid Heights

作者
通讯作者Feng,Wei; Zhong,Min
发表日期
2022
DOI
发表期刊
ISSN
0169-3298
EISSN
1573-0956
卷号43页码:1201-1231
摘要
The harmonic correction (HC) is one of the key quantities when using residual terrain modelling (RTM) for high-frequency gravity field modelling. In the RTM technique, high-frequency topographic gravitational signals are obtained through removing gravitational effects of a long-wavelength reference surface, e.g., MERIT2160. There might be points located below the reference surface. In such cases, the RTM gravity field is calculated in the non-harmonic condition, HC is therefore required. Over past decades, though various methods have been proposed to handle the HC issue for the RTM technique, most of them were focused on the HC for RTM gravity anomaly rather than for other gravity functionals, such as RTM geoid height. In practice, the HC for RTM geoid height was generally assumed to be negligible, but a detailed quantification was missing for present-day RTM computations. This might cause large errors in the regional geoid determination over rugged areas. In this study, we derive HC expressions for the RTM geoid height in the framework of the classical condensation method. The HC terms are derived under four different assumptions separately: residual masses approximated by an unlimited Bouguer plate, residual masses approximated by a limited Bouguer plate which overcomes the mass inconsistency effect, residual masses approximated by a Bouguer shell which overcomes the effect of planar approximation, and residual masses approximated by a limited Bouguer shell which overcomes the errors induced by both planar approximation and mass-inconsistency. The errors due to various approximations in HC terms are investigated through comparison among various terms. Besides, HC terms are computed using an expansion up to degree and order 2159. Our results show that HC for RTM geoid height is less 1 mm and could be ignored over ∼ 99 % of continental areas, but be of great significance for regional geoid determination over mountain areas, e.g., more than 10 cm effect over very rugged areas. The validation through comparison with terrestrial measurements and a baseline solution of the RTM technique proves that the HC terms provided in this study can improve the accuracy of RTM geoid heights and are expected to be useful for applications of the RTM technique in regional and global gravity field modelling.
关键词
相关链接[Scopus记录]
收录类别
SCI ; EI
语种
英语
学校署名
其他
WOS记录号
WOS:000765189900001
EI入藏号
20221011752892
EI主题词
Errors ; Gravitation ; Landforms
EI分类号
Geology:481.1 ; Numerical Methods:921.6 ; Gravitation, Relativity and String Theory:931.5
ESI学科分类
GEOSCIENCES
Scopus记录号
2-s2.0-85125616710
来源库
Scopus
引用统计
被引频次[WOS]:7
成果类型期刊论文
条目标识符http://sustech.caswiz.com/handle/2SGJ60CL/327867
专题理学院_地球与空间科学系
作者单位
1.School of Geospatial Engineering and Science,Sun Yat-Sen University,Zhuhai,519082,China
2.Institute for Astronomical and Physical Geodesy and Institute for Advanced Study,Technical University of Munich,Munich,80333,Germany
3.School of Mathematics,Sun Yat-Sen University,Guangzhou,510275,China
4.Department of Earth and Space Sciences,Southern University of Science and Technology,Shenzhen,518055,China
5.Department of Geodesy and Surveying,Aristotle University of Thessaloniki,Thessaloniki,54124,Greece
6.State Key Laboratory of Geodesy and Earth’s Dynamics,Institute of Geodesy and Geophysics,Innovation Academy for Precision Measurement Science and Technology,Chinese Academy of Sciences,Wuhan,430077,China
推荐引用方式
GB/T 7714
Yang,Meng,Hirt,Christian,Wu,Bin,et al. Residual Terrain Modelling: The Harmonic Correction for Geoid Heights[J]. SURVEYS IN GEOPHYSICS,2022,43:1201-1231.
APA
Yang,Meng.,Hirt,Christian.,Wu,Bin.,Deng,Xiao Le.,Tsoulis,Dimitrios.,...&Zhong,Min.(2022).Residual Terrain Modelling: The Harmonic Correction for Geoid Heights.SURVEYS IN GEOPHYSICS,43,1201-1231.
MLA
Yang,Meng,et al."Residual Terrain Modelling: The Harmonic Correction for Geoid Heights".SURVEYS IN GEOPHYSICS 43(2022):1201-1231.
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