The gravitational larmor precession of the earth’s artificial satellite orbital motion;La precessione gravitazionale di larmor del moto orbitale di un satellite artificiale terrestre

Bollettino di Geodesia e Scienze Affini

Volumn 57, Issue 4, 1998, Pages 453-460

  You, Rey Jer ^a  

^a NATIONAL CHENG KUNG UNIVERSITY   (Taiwan)

Author keywords

Gravitomagnetic field; Larmor frequency; Orbit

Indexed keywords

EID: 11944272596     PISSN: 00066710     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (22)

1. N. ASHBY, B. BERTOTTI (1984), Relativistic perturbations of an Earth satellite. Phys. Rev. Lett., 52, pp. 485-488.
2. N. ASHBY (1987), Relativistic effects in the Global Positioning System. IAG Symp. Vancouver, Canada.
3. G. BACKUS, F. GILBERT (1961), The rotational splitting of the free oscillations of the Earth. Proc. Nat. Acad. Sci. USA, 47, pp. 362-371.
4. I. CIUFOLINI (1987), The Lageos Lense-Thirring precession and the Lageos nongravitational nodal perturbations-I. Celes. Mech., 40, pp. 19-33.
5. I. CIUFOLINI, J.A. WHEELER (1995), Gravitation and Inertia. Princeton University Press.
6. S.L. COFFEY, A. DEPRIT, B. MILLER, C.A. WILLIAMS (1986), The quadratic Zeeman effect in moderately strong magnetic field. Annals New York Academy of Sciences, 497, pp. 22-36.
7. H. GOLDSTEIN (1980), Classical mechanics, 2nd edition. Addison Wesley, Massachusetts.
8. E.W. GRAFAREND (1991), Relativistic effects in geodesy. Report special Study Group 4.119 IAG Contribution to «Geodetic Theory and Methodology», e.d. F. Sansò, pp. 163-175, Politecnico di Milano.
9. E.W. GRAFAREND, G. JOOS (1991), Relativistic computation of geodetic satellite orbits. In K. Linkwitz and U. Hangleiter (eds.): High precision navigation, 91, Dummler Verlag Bonn, pp. 19-30.
10. E.W. GRAFAREND, V.S. SCHWARZE (1991), Relativistic GPS positioning. Atti dell’Accademia Nazionale dei Lincei, Classe di Scienze Fisiche, Matematiche e Naturali - Convegno commemorazione Marussi.
11. S. KLIONER, T. FUKUSHIMA (1994), Relativistic effects in two-way time transfer via artificial satellites using laser technique. Manuscripta Geodaetica, 19, pp. 294-299.
12. B. MASHHOON (1993), On the gravitational analogue of Larmor’s theorem. Phys. Lett. A173, pp. 347-354.
13. W. RINDLER (1994), The Lense-Thirring effect exposed as anti-Machian. Phys. Lett. A187, pp. 236-238.
14. M. SCHMIDT (1991), Relativistische Modellbildung satellitengeodätischer Laufzeitbeobachtungen in einer erdgebundenen Raumzeit. ZfV, 12/1991, pp. 570-582.
15. V.S. SCHWARZE, T. HARTMANN, M. LEINS, M.H. SOFFEL (1993), Relativistic effects in satellite positioning. Manuscripta Geodaetica, 18, pp. 306-316.
16. P. TEYSSANDIER (1977), Rotating nonspherical masses and their effects on the precession of a gyroscope. Phys. Rev. D, 16, pp. 946-952.
17. D.S. THEISS (1985), A general relativistic effect of a rotating spherical mass and the possibility of measuring it in a space experiment. Phys. Lett. A109, pp. 19-22.
18. H. THIRRING, J. LENSE (1918), Über den Einfluss der Eigenrotation der Zentralkörper auf die Bewegung der Planeten und Monde nach der Einsteinschen Gravitationstheorie. Phys. Zeits., 19, pp. 156-163. See also B. Mashhoon, F. W.
19. Hehl, D.S. Theiss (1984), «On the gravitational effects of rotating masses: the Thirring-Lense papers». Gen. Rel. Grav., 16, pp. 711-750.
20. A.V. VIONOV (1990), Relativistic equations of motion of an Earth satellite. Manuscripta Geodaetica, 15, pp. 65-73.
21. R.J. YOU (1997), Relativistic preturbations of an Earth artificial satellite motion based on KS regularization. J. Chinese Inst. Civil Hydr. Eng. 9, pp. 315-320. (In Chinese).
22. S.Y. ZHU, E. GROTEN, R.S. PAN, H.J. YAN, Z.Y. CHENG, W.Y. ZHU, C. HUANG, M. YAO (1988), Motion of satellites - The choice of reference frames. In J. Valtonen (ed.), «The few body problem». Kluwer Academic Publ. Norwell, MA, pp. 207-210.