A graph-based framework of low-energy transfer design

被引:0
作者
Oshima, Kenta [1 ]
机构
[1] Hiroshima Inst Technol, Dept Mech Syst Engn, 2-1-1 Miyake, Hiroshima 7315193, Japan
关键词
Trajectory; Graph; Low-energy transfer; Multi-objective analysis; Optimization; Circular restricted three-body problem; TRAJECTORY DESIGN; MISSION; ORBITS;
D O I
10.1016/j.actaastro.2025.01.050
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
Exploring the solution space of low-energy transfer trajectories in the multi-body gravitational environment is a challenging task. The highly nonlinear dynamics and many degrees of freedom of control inputs lead to avast variety and number of possible solutions. This paper develops a graph-based framework for computing low- energy transfer trajectories in a multi-objective fashion. The graph nodes are represented by the periapsis states and their connectivity is evaluated by the fixed-time-of-arrival method. This paper introduces special apsis conditions, with which pivotal dynamical objects in the low-energy regime such as the zero-velocity surface, the recently identified barrier surface, and symmetric periodic orbits associate, to generate the periapsis states in a practical manner. Initial guess solutions are obtained as shortest paths in the graphs that are optimized to minimize the fuel cost. The framework is shown to be effectively applicable to distinct phase-space regions in a unified manner demonstrating its versatility in the complex dynamical environment. This paper finds new Pareto solutions in the halo-to-halo transfer problem as well as the high-energy excursion technique that enhances the flyby effect in the multi-flyby transfer problem as by-products of the applications.
引用
收藏
页码:644 / 661
页数:18
相关论文
共 36 条
[1]  
Battin R. H., 1987, AIAA ED SERIES
[2]   Multiobjective Design of Gravity-Assist Trajectories via Graph Transcription and Dynamic Programming [J].
Bellome, Andrea ;
Sanchez, Joan-Pau ;
Felicetti, Leonard ;
Kemble, Stephen .
JOURNAL OF SPACECRAFT AND ROCKETS, 2023, 60 (05) :1381-1399
[3]   Endgame Problem Part 2: Multibody Technique and the Tisserand-Poincare Graph [J].
Campagnola, Stefano ;
Russell, Ryan P. .
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 2010, 33 (02) :476-486
[4]   Basics of regularization theory [J].
Celletti, Alessandra .
CHAOTIC WORLDS: FROM ORDER TO DISORDER IN GRAVITATIONAL N-BODY DYNAMICAL SYSTEMS, 2006, 227 :203-230
[5]   Rapid trajectory design in complex environments enabled by reinforcement learning and graph search strategies [J].
Das-Stuart, A. ;
Howell, K. C. ;
Folta, D. C. .
ACTA ASTRONAUTICA, 2020, 171 :172-195
[6]  
Davis K.E., 2009, Ph.D. Dissertation
[7]   Transfers to Earth-Moon L3 halo orbits [J].
Davis, Kathryn ;
Born, George ;
Butcher, Eric .
ACTA ASTRONAUTICA, 2013, 88 :116-128
[8]   Optimal transfers between unstable periodic orbits using invariant manifolds [J].
Davis, Kathryn E. ;
Anderson, Rodney L. ;
Scheeres, Daniel J. ;
Born, George H. .
CELESTIAL MECHANICS & DYNAMICAL ASTRONOMY, 2011, 109 (03) :241-264
[9]  
Dijkstra E.W., 1959, NUMERISCHE MATH, V1, P269, DOI [10.1007/BF01386390, DOI 10.1007/BF01386390]
[10]   Interior methods for nonlinear optimization [J].
Forsgren, A ;
Gill, PE ;
Wright, MH .
SIAM REVIEW, 2002, 44 (04) :525-597