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The problem of contingency return from the low lunar orbit is studied. A novel two-maneuver indirect return strategy is proposed. By effectively using the Earth’s gravity to change the orbital plane of the transfer orbit, the second maneuver in the well-known three-maneuver return strategy can be removed, so the total delta-v is reduced. Compared with the single-maneuver direct return, our strategy has the advantage in that the re-entry epoch for the minimum delta-v cost can be advanced in time, with a minimum delta-v value similar to that of the direct return. The most obvious difference between our strategy and the traditional single- or multiple- maneuver strategies is that the complete transfer orbit is a patch between a two-body conic orbit and a three-body orbit instead of two conic orbits. Our strategy can serve as a useful option for contingency return from a low lunar orbit, especially when the delta-v constraint is stringent for a direct return and the contingency epoch is far away from the return window.
Kelly TJ, Adornato RJ. Determination of abort way-stations on a nominal circumlunar trajectory. Ars J 1962;32(6):887–93.
Xi XN, Huang WD, Wang W. Review on abort trajectory for manned lunar landing mission. Sci China Technol Sci 2010;53(10):2691–8.
Cheng L, Shi P, Gong SP, et al. Real-time trajectory optimization for powered planetary landings based on analytical shooting equations. Chin J Aeronaut 2022;35(7):91–9.
Dong CJ, Yang HW, Li S, et al. Convex optimization of asteroid landing trajectories driven by solar radiation pressure. Chin J Aeronaut 2022;35(12):200–11.
Hur SW, Lee SH, Nam YH, et al. Direct dynamic-simulation approach to trajectory optimization. Chin J Aeronaut 2021;34(10):6–19.
Piprek P, Hong HC, Holzapfel F. Optimal trajectory design accounting for the stabilization of linear time-varying error dynamics. Chin J Aeronaut 2022;35(7):55–66.
Lu L, Li HY, Zhou WM, et al. Design and analysis of direct abort orbits in the earth-moon transfer phase of crewed lunar exploration missions. Int J Aerosp Eng 2022;2022(3):7026823.
Miele A, Wang T, Mancuso S. Optimal free-return trajectories for moon missions and Mars missions. J Astronaut Sci 2000;48(2):183–206.
Baoyin HX. High-latitude-landing circumlunar free return trajectory design. Aircr Eng Aerosp Technol 2015;87(4):380–91.
Lu L, Li HY, Zhou WM, et al. Three-impulse point return orbit design for the manned lunar high-latitude exploration mission. Acta Astronaut 2021;179:88–98.
Hou XY, Liu L. On quasi-periodic motions around the triangular libration points of the real Earth-Moon system. Celest Mech Dyn Astr 2010;108(3):301–13.
He SM, Zhu ZF. Efficient design techniques for cislunar-space VLBI spacecraft formation in GTOC8. Astrodyn 2021;5(1):61–76.
McCarthy BP, Howell KC. Leveraging quasi-periodic orbit for trajectories in cislunar space. Astrodynamics 2021;5:139–65.
Gunther P. Asymptotically optimum two-impulse transfer from lunar orbit. AIAA J 1966;4(2):346–52.
Shen HX, Zhou JP, Peng QB, et al. Point return orbit design and characteristics analysis for manned lunar mission. Sci China Technol Sci 2012;55(9):2561–9.
Li JY, Gong SP, Wang X. Analytical design methods for determining Moon-to-Earth trajectories. Aerosp Sci Technol 2015;40:138–49.
Deerwester JM, McLaughlin JF, Wolfe JF. Earth-departure plane change and launch window considerations for interplanetary missions. J Spacecr Rockets 1966;3(2):169–74.
Zhang G, Zhang XY, Cao XB. Tangent-impulse transfer from elliptic orbit to an excess velocity vector. Chin J Aeronaut 2014;27(3):577–83.
Duan JH, Liu YF. Two-dimensional launch window method to search for launch opportunities of interplanetary missions. Chin J Aeronaut 2020;33(3):965–77.
Lu L, Zhou JP, Li HY, et al. Design of contingency point return trajectory in the lunar orbit insertion phase for crewed lunar exploration missions. Proc Inst Mech Eng Part G J Aerosp Eng 2022(4):095441002211381.
Gobetz FW, Doll JR. A survey of impulsive trajectories. AIAA J 1969;7(5):801–34.
Edelbaum TN. Optimal nonplanar escape from circular orbits. AIAA J 1971;9(12):2432–6.
Gavrikova NM, Golubev YF. Using a three-impulse maneuvering scheme for returning from the lunar orbit to the reentry point of the earth’s atmosphere. J Comput Syst Sci Int 2020;59(2):276–88.
Jones DR, Ocampo C. Optimization of impulsive trajectories from a circular orbit to an excess velocity vector. J Guid Control Dyn 2012;35(1):234–44.
Ocampo C, Saudemont RR. Initial trajectory model for a multi-maneuver Moon-to-Earth abort sequence. J Guid Control Dyn 2010;33(4):1184–94.
Shen HX, Casalino L. Indirect optimization of three-dimensional multiple-impulse Moon-to-Earth transfers. J of Astronaut Sci 2014;61(3):255–74.
Shen HX, Casalino L. High-accuracy optimal finite-thrust trajectories for Moon escape. Acta Astronaut 2017;131:102–9.
Villac BF, Scheeres DJ. New class of optimal plane change maneuvers. J Guid Control Dyn 2003;26(5):750–7.
Villac BF, Scheeres DJ. Optimal plane changes using third-body forces. Ann N Y Acad Sci 2004;1017(1):255–66.
Capdevila LR, Howell KC. A transfer network linking Earth, Moon, and the triangular libration point regions in the Earth-Moon system. Adv Space Res 2018;62(7):1826–52.
Circi C, Graziani F, Teofilatto P. Moon assisted out of plane maneuvers of Earth spacecraft. J of Astronaut Sci 2001;49(3):363–83.
Trofimov S, Shirobokov M, Tselousova A, et al. Transfers from near-rectilinear halo orbits to low-perilune orbits and the Moon’s surface. Acta Astronaut 2020;167:260–71.
Wang Y, Zhang RK, Zhang C, et al. Transfers between NRHOs and DROs in the Earth-Moon system. Acta Astronaut 2021;186:60–73.
Zhang RK, Wang Y, Zhang C, et al. The transfers from lunar DROs to Earth orbits via optimization in the four body problem. Astrophys Space Sci 2021;366(6):49.
Dei Tos DA, Topputo F. Trajectory refinement of three-body orbits in the real solar system model. Adv Space Res 2017;59(8):2117–32.
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