WANG Rui, LI Houpu. Calculation of Innermost Area Effects in Altimetry Gravity Recovery Based on the Inverse Stokes Formula[J]. Geomatics and Information Science of Wuhan University, 2010, 35(4): 467-471.
Citation: WANG Rui, LI Houpu. Calculation of Innermost Area Effects in Altimetry Gravity Recovery Based on the Inverse Stokes Formula[J]. Geomatics and Information Science of Wuhan University, 2010, 35(4): 467-471.

Calculation of Innermost Area Effects in Altimetry Gravity Recovery Based on the Inverse Stokes Formula

Funds: 国家自然科学基金资助项目(40774002,40904018);国家杰出青年科学基金资助项目(40125013)
More Information
  • Received Date: February 21, 2010
  • Revised Date: February 21, 2010
  • Published Date: April 04, 2010
  • In order to improve the precision of the altimetry gravity computed by the inverse Stokes formula,the geoidal height of the innermost area is expressed as double cubic polynomial,and a formula to calculate gravity anomaly of this area is derived after the non-singular transformation is introduced.The analysis based on the theoretical model of the geoidal height shows that the accuracy of this formula is quite high.A practical calculation is done based on the geoidal height data with a resolution of 2′×2′,and the results indicate that the contribution of the innermost area to the gravity anomaly recover should not be ignored.The formula derived in this paper could provide theoretical basis for the gravity anomaly recovery with high precision.
  • Related Articles

    [1]NIU Jiqiang, XU Feng, YAO Gaowei, FAN Yong, LIN Hao. Quantitative Evaluation Model of the Uncertainty of Multi-scale Space Topological Relations Based on Rough-Set[J]. Geomatics and Information Science of Wuhan University, 2017, 42(6): 756-761, 781. DOI: 10.13203/j.whugis20140904
    [2]WANG Xingfeng, WANG Yunjia. Organization and Scheduling of Indoor Three-Dimensional Geometric Model Based on Spatial Topological Relation[J]. Geomatics and Information Science of Wuhan University, 2017, 42(1): 35-42. DOI: 10.13203/j.whugis20140798
    [3]HUANG Xueping, DENG Min, WU Jing, MA Hangying. Integrated Representation and Description of Natural-language Spatial Relations Between a Line and an Area[J]. Geomatics and Information Science of Wuhan University, 2013, 38(2): 230-234.
    [4]SHEN Jingwei, LUE Guonian, WEN Yongning, WU Mingguang. Integrating Representation of Topological Relationships and Direction Relationships and Their Inter-restriction[J]. Geomatics and Information Science of Wuhan University, 2011, 36(11): 1305-1308.
    [5]DU Shihong, GUO Luo. Deriving Direction Relations Between Uncertain Regions from Topological Relations[J]. Geomatics and Information Science of Wuhan University, 2010, 35(4): 388-393.
    [6]WANG Xili, QIN Jingchan, CAO Han, SHI Jun. Extensive Representation and Realization of Spatial Topological Relation Based on SRC-Ontology[J]. Geomatics and Information Science of Wuhan University, 2009, 34(3): 339-343.
    [7]GUOQingsheng, LIUXiaoli, CHENYujian. Combinational Reasoning of Topological Spatial Relations Between Two Lines[J]. Geomatics and Information Science of Wuhan University, 2006, 31(1): 39-42.
    [8]GUO Qingsheng, DING Hong, LIU Hao, LIU Xiaoli. Combinational Reasoning of Spatial Topological Relations between Two Areas Based on Basic Spatial Relations[J]. Geomatics and Information Science of Wuhan University, 2005, 30(8): 728-731.
    [9]GUO Qingsheng, CHEN Yujian, LIU Hao. Combinational Reasoning of Spatial Topological Relations Between a Line and an Area[J]. Geomatics and Information Science of Wuhan University, 2005, 30(6): 529-532.
    [10]Chen Jun, Guo Wei. A Matrix for Describing Topological Relationships Between 3D Spatial Features[J]. Geomatics and Information Science of Wuhan University, 1998, 23(4): 359-363.

Catalog

    Article views PDF downloads Cited by()
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return