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1.
低轨道人造卫星(CHAMP、GRACE、GOCE)与高精度地球重力场——卫星重力大地测量的最新发展及其对地球科学的重大影响 总被引:33,自引:26,他引:7
孙文科 《大地测量与地球动力学》2002,22(1):92-100
评述了卫星重力大地测量的最新发展及其对地球科学的重大影响。为了更好地理解地球内部物理构造与海洋动力学,以及大陆,冰川和海洋的相互作用,改善现有地球重力场模型(包括精度和空间解析度)是非常重要的。IUGG等国际组织对此已经强调了很多年。最近,由德国的GFZ(GeoForschungsZentrum),美国的NASA(National Aeronautics and Space Adminitration)以及欧洲宇航局ESA(European Space Agency)开发研制了最先进的地球监测技术-SST(Satellite-to-Sateilite Tracking)。其主要特点是利用现有的GPS连续追踪新发射低轨道卫星,并由低轨道卫星对地球重力场作精密观测。已经发射和即将发射的卫星有3颗:GHAMP(Challenging Mini-Satellite Payload for Geophysical Research an Application)已经于2000年发射;GRACE(Gravity Recovery and Climate Experimert)定于2002年发射;GOCE(Gravity Field and Steady-state Ocean Cirulation Explorer)计划2004年发射,它们可以统称为重力卫星。载有SST技术的人造卫星的主要目的是获得具有前所未有的高精度和高空间解析度的全球重力场和大地水准面模型,加强人们对地球内部构造的理解并为海洋和气象研究提供更好地参考。上述3个重力卫星工作在有明显区别的不同波谱内,它们有不同的科学应用,仅有一小部分重合。所以,就应用而言它们是完全互补的。它们在地球科学中的应用将是广泛的,特别对于固体地球物理学,海洋学以及大地测量学等领域,它们将会带来革命性的变化,其意义不亚于GPS。 相似文献
2.
初轨计算中的病态分析 总被引:5,自引:0,他引:5
本文对现有初轨计算方法进行病态性分析与误差分析;研究结果表明:病态对现有初轨算法的影响,主要来源于法方程系数中包含观测误差.系数行列式愈大,定轨精度的损失愈多,当■被随机误差项△μ淹盖时,现有初轨算法将失效.此外,仿真结果还显示:■与△μ的大小还极大地依赖观测弧段的空间位置,当观测弧段包含近站点作为中点时,■最大,而■小,此时定轨精度较高;当观测弧段位于近站点的某一侧时,■小,而■大,此时定轨精度较低,观测弧段愈偏离近站点,病态影响愈大;因而在观测时,应尽量使观测弧段与近站点对称(此时μ值较大),这是提高短弧定轨的一种有效途径. 相似文献
3.
对于改进的Encke方法,选择适当的参考轨道是一个关键.然而,对于人造地球卫星长弧轨道计算,目前所给出的几种参考轨道均需要逐段校正,这将给定轨问题带来附加的复杂性.本文将仔细探讨如何选择参考轨道和减少校正次数. 相似文献
4.
The concept of closest approach is analyzed in Hill’s problem, resulting in a partitioning of the position space. The different
behavior between the direct and retrograde motion is explained analytically, resulting in a simple estimate of the variation
of Hill’s periodic and quasi-circular orbits as a function of the Jacobi constant. The local behavior of the orbits on the
zero velocity surfaces and an analytical definition of local escape and capture in Hill’s problem are also given. 相似文献
5.
6.
7.
Ch. Skokos G. Contopoulos C. Polymilis 《Celestial Mechanics and Dynamical Astronomy》1996,65(3):223-251
We numerically investigate the projections of non periodic orbits in a 4-dimensional (4-D) symplectic map composed of two coupled 2-dimensional (2-D) maps. We describe in detail the structures that are produced in different planes of projection and we find how the morphology of the 4-D orbits is influenced by the features of the 2-D maps as the coupling parameter increases. We give an empirical law that describes this influence. 相似文献
8.
Zoran Knežević 《Celestial Mechanics and Dynamical Astronomy》1993,55(4):387-404
Leverrier's development of the indirect part of the disturbing function has been extended to include terms up to degree 4 in eccentricity and inclination; the resulting series has been expressed with respect to a fixed plane, and in a computer readable form (a list of integers). Tests have been performed for the relative significance of the terms of degrees 2, 3 and 4, and estimates have been obtained for the accuracy of the short periodic perturbations of a minor planet, and of the corresponding mean orbital elements. It was found that: (i) even in extreme cases, the indirect part of the disturbing function gives rise to very small short periodic perturbations; (ii) bodies of very high eccentricity/inclination and those close to mean motion resonances are most significantly affected; (iii) indirect perturbations for minor planets can be computed up to the degree 2 terms only, without any significant loss of accuracy; and (iv) higher degree indirect perturbations appear to be important only for their contribution to the long periodic effects of higher order (with respect to the perturbing mass). 相似文献
9.
In this paper the second order characteristic (discontinuous bifurcation) condition is derived for the granular flow (fully plastic) equations. This second order bifurcation equation is shown to be formally identical to the first order localization requirement during steady elastoplastic deformation provided the elastic compliance tensor is substituted for the product of the plastic multiplier with the flow Hessian. For isotropic yield and flow functions the invariant form of the characteristic condition is given in detail, as well as an alternative expression in adapted co‐ordinates. The characteristic condition can be regarded as defining a hardening function which is maximized to identify the critical angles. When the method is applied to 3D Coulomb flow, Mohr's 3D fracture plane conditions are obtained uniquely. Copyright © 2003 John Wiley & Sons, Ltd. 相似文献
10.
C. Polymilis G. Contopoulos A. Dokoumetzidis 《Celestial Mechanics and Dynamical Astronomy》2003,85(2):105-144
We study in great detail the geometry of the homoclinic tangle, with respect to the energy, corresponding to an unstable periodic orbit of type 1:2, on a surface of section representing a 2-D Hamiltonian system. The tangle consists of two resonance areas, in contrast with the tangles of type-l or -{l, m, k, x = 0} considered in previous studies, that consist of only one resonance area. We study the intersections of the inner and outer lobes of the same resonance area and of the two resonance areas. The intersections of the lobes follow certain rules. The detailed study of these rules allows us to derive quantitative relations about the number of intersections and to understand the complex behavior of the higher order lobes by studying the lower order lobes. We find 1st, 2nd, 3rd, etc. order intersections formed by lobes making 1, 2, 3, etc. turns around an island. After a sufficiently high order of iterations a lobe may intersect its image and thus produce a Poincaré recurrence. Numerical results for a wide interval of energies are presented. The number of intersections changes through tangencies. In any finite interval of the energy between two tangencies of 1st order, an infinite number of higher order tangencies occur and thus, according to the Newhouse theorem, there exist nearby islands of stability. 相似文献