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Solving Three Types of Satellite Gravity Gradient Boundary Value Problems by Least-Squares
作者姓名:XU  Xinyu  LI  Jiancheng  ZOU  Xiancai  CHU  Yonghai
作者单位:School of Geodesy and Geomatics Wuhan University,129 Luoyu Road Wuhan 430079China
摘    要:The principle and method for solving three types of satellite gravity gradient boundary value problems by least-squares are discussed in detail. Also, kernel function expressions of the least-squares solution of three geodetic boundary value problems with the observations {Γ zz },{Γ xz , Γ yz} and {Γ xx -Γ yy ,2 Γxy}are presented. From the results of recovering gravity field using simulated gravity gradient tensor data, we can draw a conclusion that satellite gravity gradient integral formulas derived from least-squares are valid and rigorous for recovering the gravity field.

关 键 词:卫星  重力倾斜度  最小平方  边值问题
文章编号:1009-5020(2007)03-168-05
收稿时间:13 June 2007
修稿时间:2007-06-13

Solving three types of satellite gravity gradient boundary value problems by least-squares
XU Xinyu LI Jiancheng ZOU Xiancai CHU Yonghai.Solving Three Types of Satellite Gravity Gradient Boundary Value Problems by Least-Squares[J].Geo-Spatial Information Science,2007,10(3):168-172.
Authors:Xu Xinyu  Li Jiancheng  Zou Xiancai  Chu Yonghai
Institution:(1) School of Geodesy and Geomatics, Wuhan University, 129 Luoyu Road, Wuhan, 430079, China
Abstract:The principle and method for solving three types of satellite gravity gradient boundary value problems by least-squares are discussed in detail. Also, kernel function expressions of the least-squares solution of three geodetic boundary value problems with the observations {Г zz}, {Г xz, Г yz} and {Г xxГ yy, 2Г xy} are presented. From the results of recovering gravity field using simulated gravity gradient tensor data, we can draw a conclusion that satellite gravity gradient integral formulas derived from least-squares are valid and rigorous for recovering the gravity field.
Keywords:least-square  GBVP  kernel function  satellite gravity gradient
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