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Preliminary design and characteristic analysis of cycler orbits in Earth-Moon system
Received date: 2014-08-01
Revised date: 2014-12-16
Online published: 2014-12-24
According to arcs that belong to the generating orbit of the second species and direction of motion, five types of period orbits are designed by patched conic technique based on planar circular restricted three-body problem (CR3BP) model. Characteristics of five types of period orbits are analyzed from the aspects of period time, perigee distance, perilune distance, the speed of rendezvous and docking, as well as stability of the orbits. A proper type of orbits is selected for the mission considering the engineering constraints of cycler architecture. Then the cycler orbit selected from the proper type is optimized to meet the requirements of the mission. This study and survey about cycler orbits in the Earth-Moon system could provide a new insight into and reference for the manned lunar landing project of China in future.
ZHANG Wenbo , CHENG Yue , WANG Ningfei . Preliminary design and characteristic analysis of cycler orbits in Earth-Moon system[J]. ACTA AERONAUTICAET ASTRONAUTICA SINICA, 2015 , 36(7) : 2197 -2206 . DOI: 10.7527/S1000-6893.2014.0349
[1] Schwaniger A J. Trajectories in the Earth-Moon space with symmetrical free return properties[M]. Washington, D.C.: NASA, 1963.
[2] Berry R L. Launch window and translunar, lunar orbit, and transearth trajectory planning and control for the Apollo 11 lunar landing mission, AIAA-1970-0024[R]. Reston: AIAA, 1970.
[3] Jesick M, Ocampo C. Automated generation of symmetric lunar free-return trajectories[J]. Journal of Guidance, Control, and Dynamics, 2011, 34(1): 98-106.
[4] Li J Y, Gong S, Baoyin H. Generation of multisegment lunar free-return trajectories[J]. Journal of Guidance, Control, and Dynamics, 2013, 36(3): 765-775.
[5] Aldrin B. Cyclic trajectory concepts[C]//SAIC Presentation to the Interplanetary Rapid Transit Study Meeting. Pasadena: Jet Propulsion Laboratory, 1985.
[6] Friedlander A L, Niehoff J C, Byrnes D V, et al. Circulating transportation orbits between Earth and Mars, NASA7-918 and NASW-3622[R]. Washington, D.C.: NASA, 1986.
[7] Lo M W, Parker J S. Unstable resonant orbits near Earth and their applications in planetary missions, AIAA-2004-5304[R]. Reston: AIAA, 2004.
[8] Vaquero M, Howell K C. Design of transfer trajectories between resonant orbits in the Earth-Moon restricted problem[J]. Acta Astronautica, 2014, 94(1): 302-317.
[9] Poincaré H. Les méthodes nouvelles de la mécanique céleste: Méthodes de MM. Newcomb, Glydén, Lindstedt et Bohlin[M]. Paris: Gauthier-Villars et fils, 1893.
[10] Broucke R A. Periodic orbits in the restricted three-body problem with Earth-Moon masses[R]. Pasadena: California Institute of Technology, 1968.
[11] Henrard J. On Poincaré's second species solutions[J]. Celestial Mechanics, 1980, 21(1): 83-97.
[12] Perko L. Periodic orbits in the restricted three-body problem: existence and asymptotic approximation[J]. SIAM Journal on Applied Mathematics, 1974, 27(1): 200-237.
[13] Guillaume P. Linear analysis of one type of second species solutions[J]. Celestial Mechanics, 1975, 11(2): 213-254.
[14] Guillaume P. The restricted problem: an extension of Breakwell-Perko's matching theory[J]. Celestial Mechanics, 1975, 11(4): 449-467.
[15] Bruno A. On periodic flybys of the moon[J]. Celestial Mechanics, 1981, 24(3): 255-268.
[16] Font J, Nunes A, Simó C. Consecutive quasi-collisions in the planar circular RTBP[J]. Nonlinearity, 2002, 15(1): 115.
[17] Barrabés E, Gómez G. Three-dimensional p-q resonant orbits close to second species solutions[J]. Celestial Mechanics and Dynamical Astronomy, 2003, 85(2): 145-174.
[18] Casoliva J, Mondelo J M, Villac B F, et al. Two classes of cycler trajectories in the Earth-Moon system[J]. Journal of Guidance, Control, and Dynamics, 2010, 33 (5): 1623-1640.
[19] McConaghy T T, Yam C H, Landau D F, et al. Two synodic-period Earth-Mars cyclers with intermediate Earth encounter, AAS 03-509[R]. San Diego: AAS Publications Office, 2003.
[20] Russell R P, Ocampo C A. Systematic method for constructing Earth-Mars cyclers using free-return trajectories[J]. Journal of Guidance, Control, and Dynamics, 2004, 27(3): 321-335.
[21] Russell R P, Ocampo C A. Global search for idealized free-return Earth-Mars cyclers[J]. Journal of Guidance, Control, and Dynamics, 2005, 28(2): 194-208.
[22] McConaghy T T, Longuski J M. Analysis of a class of Earth-Mars cycler trajectories[J]. Journal of Spacecraft and Rockets, 2004, 41(4): 622-628.
[23] Szebehely V. Theory of orbits: the restricted problem of three bodies[M]. New York: Academic Press, 1967.
[24] Celletti A, Stefanelli L, Lega E, et al. Some results on the global dynamics of the regularized restricted three-body problem with dissipation[J]. Celestial Mechanics and Dynamical Astronomy, 2011, 109(3): 265-284.
[25] Pavlak T A. Trajectory design and orbit maintenance strategies in multi-body dynamical regimes[D]. Lafayette: Purdue University, 2013.
[26] Hénon M. Generating families in the restricted three-body problem[M]. Berlin: Springer, 1997.
[27] Edery A. Analytical expressions for the semimajor axis and eccentricity after a lunar gravity assist[R]. Lanham: a. i-solutions Inc., 2002.
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