Acknowledgment. We thank our colleagues at CSR, J. Ries, C. Shum, and M. Cheng for
many helpful discussions, V. Slabinski for information about the non··gravitational force
models, and J. Wahr for advice concerning the constraints on anelasticity. We also
acknowledge the helpful comments in a review by S. Klosko and R. Williamson. This
research was supported by NASA contracts NAGW-2615 and NAGW-2941.
REFERENCES
Bettadpur, S. and Eanes, R. (1994). Geographical representation of radial orbit
perturbations due to ocean tides: implications for satellite altimetry, J. Geophys. Res.,
99(C12),24883-24894.
Cartwright, D. and Edden, A. (1973). Corrected tables of tidal harmonics, Geophys. J. R.
Astr. Soc., 33, 253-264.
Cartwright, D. and Tayler, R. (1971). New computations of the tide-generating potential,
Geophys. J. R. Astr. Soc., 23,45-74.
Chao, B. and Eanes, R. (1995). Global gravitational changes due to atmospheric mass
redistribution as observed by Lageos' nodal residuals, Geophys. J. Inti., in press.
Cheng, M., Eanes, R., Shum, C., Schutz, B. and Tapley, B. (1989). Temporal variations
in low degree zonal harmonics from Starlette orbit analysis, Geophys. Res. Lett., 16(5),
393-396.
Cheng, M., Eanes, R. and Tapley, B. (1992). Tidal deceleration of the Moon's mean
motion, Geophys. J.Int., 108,401-409.
Degnan, J. (1993). Millimeter accuracy satellite laser ranging: a review, Contributions of
Space Geodesy to Geodynamics: Technology, Geodynamics Series .25, 133-162, AGU,
Washington, DC.
Douglas, B., Klosko, S., Marsh, J. and Williamson, R. (1974). Tidal parameters from the
variation of inclination of Geos-l and Geos-2, Celestial Mech., 10, 165-178.
Eanes, R., Tapley, B. and Schutz, B. (1981). Earth and ocean tide em~cts on Lageos and
Starlette, Proceedings of the Ninth International Symposium of Earth Tides, J.T. Kuo,
Ed., E. Schweizerbart'sche Verlagsbuchhandlung.
Eanes, R. (1995). A study of temporal variations in Earth's gravitational field using
Lageos-l laser range observations, Doctoral Dissertation, University of Texas at
Austin.
Felsentreger, T., Marsh, J. and Williamson, R. (1978). Tidal perturbations on the satellite
1967-92A, J. Geophys. Res., 83(B4), 1837-1842.
Gegout, P. and Cazenave, A. (1993). Temporal variations of the Earth's gravity field for
1985-1989 derived from Lageos, Geophys. J.Int., 114, 347-359.
Goad, C. and Douglas, B. (1978). Lunar tidal acceleration obtained from satellite-derived
ocean tide parameters, J. Geophys. Res., 96(B5), 2306-2310.
Lambeck, K., Cazenave, A. and Balmino, G. (1974). Solid earth and ocean tides estimated
from satellite orbit analyses, Rev. Geophys. Space Phys., 12, 421-434.
Lambeck, K. (1977). Tidal dissipation in the oceans: Astronomical, geophysical and
oceanographic consequences, Phil. Trans. R. Soc. London, 287(1347), 545-594.
Lambeck, K. and Nakiboglu, S. (1983). Long period Love numbers and their frequency
dependence due to dispersion effects, Geophys. Res. Lett., 10, 857-860.
Martin, C. and Rubincam, D. (1995). Effects of Earth albedo on the Lageos-l satellite, J.
Geophys. Res., submitted.
McCarthy, D. ed. (1992). IERS standards (1992), IERS Technical Note 13, Observatoire
de Paris, Paris.
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