Translational-Rotational Motion of Earth Artificial Satellite (EAS) in Hill's Gravity Field

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The method presented below makes it possible to obtain an approximate solution to the problem of translational-rotational motion of proofmass in Hill's gravity field, as explicit functions of time.

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300-306

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June 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Kolb, E.W. and M.S. Turner, 1994. The Early Universe. Westview Press, pp: 1-283.

Google Scholar

[2] Guth, A., 1998. The Inflationary Universe. Basic, pp: 1-204.

Google Scholar

[3] Turner, M.S., 2007. Quarks and the Cosmos. Science, 315: 59-61.

Google Scholar

[4] Frieman, J., M.S. Turner and D. Huterer, 2008. Dark Energy and the Accelerating Universe. Annual Reviews of Astronomy and Astrophysics, 46: 385-432.

DOI: 10.1146/annurev.astro.46.060407.145243

Google Scholar

[5] Barcelo, C., S. Liberati, S. Sonego and M. Visser, 2008. Fate of Gravitational Collapse in Semiclassical Gravity. Physical Review, 77(4): 271-279.

DOI: 10.1103/physrevd.77.044032

Google Scholar

[6] Susskind, L., 2008. The Black Hole War: My Battle with Stephen Hawking to Make the World Safe for Quantum Mechanics. Little Brown, pp: 1-294.

DOI: 10.1063/1.3141946

Google Scholar

[7] Shchigolev, B.M., 1954. Intermediate orbits in a three-body problem. Bul. Sternberg Astronomical Institute Moscow University, 2: 59-92.

Google Scholar

[8] Hill, G.W., 1878. Researchesin the Lunar theory. Journal of Mathematics, pure and applied, 1: 25-33.

Google Scholar

[9] Shchigolev, B.M., 1960. About intermediate orbit in Hill's three-body problem. Pub. Sternberg Astronomical Institute Moscow University, 28: 91-98.

Google Scholar

[10] Shinibaev, M.D. et al, 1999. Elliptic type of body movement in second flat Hill's orbit. In the Proceedings of the 1999 Practical Conference"Auezov Readings-2", Shymkent, Vol. 2, pp: 112-115.

Google Scholar

[11] Korn, Z.G. and T. Korn, 1970. Mathematical reference book for Scientists and Engineers. Moscow: Nauka, pp: 720.

Google Scholar

[12] Aksenov, E.P., 1986. Special functions in celestial mechanics. Moscow: Nauka, pp: 320.

Google Scholar

[13] Shinibaev, M.D., 2010. Translational-rotational motion of a rigid body in stationary and non-stationary Earth's gravity field. Almaty: Gylym, pp: 132.

Google Scholar