On Numerical methods for determination of Earth gravity field model using mass satellite gravity gradiometry data  

On Numerical methods for determination of Earth gravity field model using mass satellite gravity gradiometry data

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作  者:Zhu Guangbin Chang Xiaotao Li Xinfa Zhang Xinhang Li Yuxing 

机构地区:[1]Satellite Surveying and Mapping Application Center, NASG, Bejing 100830, China [2]The First Institute of Surveying and Mapping of Hebei Province, Shijiazhuang 050031, China

出  处:《Geodesy and Geodynamics》2012年第1期57-62,共6页大地测量与地球动力学(英文版)

基  金:supproted by the National Natural Science Foundation of China(40874012,40904003,40974016,41004007)

摘  要:On the basis of Space-Wise Least Square method, three numerical methods including Cholesky de- composition, pre-conditioned conjugate gradient and Open Multi-Processing parallel algorithm are applied into the determination of gravity field with satellite gravity gradiometry data. The results show that, Cholesky de- composition method has been unable to meet the requirements of computation efficiency when the computer hardware is limited. Pre-conditioned conjugate gradient method can improve the computation efficiency of huge matrix inversion, but it also brings a certain loss of precision. The application of Open Multi-Processing parallel algorithm could achieve a good compromise between accuracy and computation efficiency.On the basis of Space-Wise Least Square method, three numerical methods including Cholesky de- composition, pre-conditioned conjugate gradient and Open Multi-Processing parallel algorithm are applied into the determination of gravity field with satellite gravity gradiometry data. The results show that, Cholesky de- composition method has been unable to meet the requirements of computation efficiency when the computer hardware is limited. Pre-conditioned conjugate gradient method can improve the computation efficiency of huge matrix inversion, but it also brings a certain loss of precision. The application of Open Multi-Processing parallel algorithm could achieve a good compromise between accuracy and computation efficiency.

关 键 词:satellite gravity gradiometry Cholesky decomposition pre-conditioned conjugate gradient open multi-processing parallel algorithm data processing 

分 类 号:O241.81[理学—计算数学] P312.1[理学—数学]

 

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