翟国君. Hotine函数法的椭球面积分解[J]. 武汉大学学报 ( 信息科学版), 1993, 18(2): 63-70.
引用本文: 翟国君. Hotine函数法的椭球面积分解[J]. 武汉大学学报 ( 信息科学版), 1993, 18(2): 63-70.
Zhai Guojun. The Ellipsoidal Solutions of Hotine's Approaches[J]. Geomatics and Information Science of Wuhan University, 1993, 18(2): 63-70.
Citation: Zhai Guojun. The Ellipsoidal Solutions of Hotine's Approaches[J]. Geomatics and Information Science of Wuhan University, 1993, 18(2): 63-70.

Hotine函数法的椭球面积分解

The Ellipsoidal Solutions of Hotine's Approaches

  • 摘要: 本文给出了Hotine函数法的椭球面积分解,以应用于计算精确的大地水准面起伏。计算表明,当积分半径为20°时,我国近海的椭球改正只有10cm,远比stokes公式的椭球改正要小。

     

    Abstract: Geoid undulation can be computed from gravity anomalies using Stokes tech-nique. In addition, we can also compute the geoid undulation from gravity disturbances using Hotine's technique. However,even only the gravity anomalies are avalaible we can compute the geoid undulation using modified Hotine's approaches. In this paper, the ellipsoidal solu-tions of the three kinds of Hotine's approaches are presented, Meanwhile, the author also gives a numerical example to illustrate the amplitude of the ellipsoidal corrections of Hotine's formula.

     

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