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自转微椭、非均匀地球的潮汐变形
引用本文:李国营, 彭龙辉, 许厚泽. 自转微椭、非均匀地球的潮汐变形[J]. 地球物理学报, 1996, 39(05): 672-678,
作者姓名:李国营  彭龙辉  许厚泽
作者单位:中国科学院测量与地球物理研究所, 武汉 430077
摘    要:鉴于当前国际上关于自转微椭、非均匀地球(SREHI)的固体潮汐响应的结果之间存在明显分歧,特别是Love数k及重力潮汐因子δ对纬度的依赖情况截然不同,本文借助于摄动法与张量正则分量的广义球谐展开建立起来的侧向非均匀、自转微椭、粘弹地球的潮汐模拟理论,计算了SREHI地球的潮汐形变及相应的引力位变化.结果表明,描述径向位移的Love数的纬度依赖部分系数h+与球对称部分h0+δh0之比不大于1.0‰;对O1波为0.27‰;对M2波为0.19‰;对M3波为0.49‰;对M4波为0.88‰.描述地球引力位变化的Love数的纬度依赖部分系数k+与球对称部分k0+δk0之比小于3.0‰;对O1波为2.67‰;对M2波为1.89‰;对M3波为2.24‰;对M4波为2.70‰.

关 键 词:自转微椭   地球潮汐   摄动法   广义球谐函数
收稿时间:1995-05-02
修稿时间:1996-03-08

TIDAL DEFORMATION OF A SELF-ROTATING,ELLIPTICAL, HETEROGENEOUS EARTH
LI GUO-YING, PENG LONG-HUI, XU HOU-ZE. TIDAL DEFORMATION OF A SELF-ROTATING,ELLIPTICAL, HETEROGENEOUS EARTH[J]. Chinese Journal of Geophysics (in Chinese), 1996, 39(05): 672-678,
Authors:LI GUO-YING  PENG LONG-HUI  XU HOU-ZE
Affiliation:Institute of Geodesy and Geophysics, Academia Sinica, Wuhan 430077, China
Abstract:At present, there are obvious difference between the results given by different authors about the tidal response of a self-rotating, elliptical,heterogeneous earth (SREHI). In particular, the latitude dependece of Love number and tidal gravimetric factor given by different authors are quite different.D this work,we use our tidal modeling theory for a laterally heterogeneous,self-rotating, elliptical, viscoeiastic earth to investigate ,as a particular case,the tidal deformation and gravitational potential variation of the SREHI earth. The results indicate that the ratio between Love number h+,which describe the latitude dependence of th radial displacement ,and the spherical symmetric part of Love number,h0+ δh0,are smaller than 0‰ :0.27‰ for O1 wave, 0.19‰ for M2 wave, 0.49‰ for M3 wave,0.88‰ for M4 wave;The ratio between the Love number k+, which depict the latitude dependence of potential variation due to deformation,and the spherical symmetric part of Lovenumber,k0+δk0, are smauer than 3.0‰:2.67‰ for O1 wave; 1.89‰ for M2 wave; 2.24‰ for M3 wave, 2.70‰ for M4 wave.
Keywords:Self-rotating and elliptical  Earth tides  Perturbation method  Generalized spherical harmonics
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