2019
DOI: 10.1016/j.actaastro.2019.05.004
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A new shape-based multiple-impulse strategy for coplanar orbital maneuvers

Abstract: A new shape-based geometric method (SBGM) is proposed for generation of multi-impulse transfer trajectories between arbitrary coplanar oblique orbits via a heuristic algorithm. The key advantage of the proposed SBGM includes a significant reduction in the number of design variables for an Nimpulse orbital maneuver leading to a lower computational effort and energy requirement. The SBGM generates a smooth transfer trajectory by joining a number of confocal elliptic arcs such that the intersections share common … Show more

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Cited by 7 publications
(4 citation statements)
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“…Therefore, rapid initial trajectory design is very important for trajectory optimization. And SB methods are presented in initial low-thrust trajectory design due to the rapidity of their calculations [13]- [23]. Recently, the FFS approximation of the trajectory shape was developed [24]- [28].…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, rapid initial trajectory design is very important for trajectory optimization. And SB methods are presented in initial low-thrust trajectory design due to the rapidity of their calculations [13]- [23]. Recently, the FFS approximation of the trajectory shape was developed [24]- [28].…”
Section: Introductionmentioning
confidence: 99%
“…Shape-based approaches are the other popular trajectory design methods that are applicable in both continuous and impulsive transfer types [28]. The popularity of these approaches is because they reduce the computational costs by imposing geometric constraints on the trajectories [29,30]. The solution to the trajectory optimization problem can be achieved from two different approaches, i.e., analytical or numerical.…”
Section: On-orbit Servicingmentioning
confidence: 99%
“…The distinguished feature of shape-based approaches is having fewer design variables comparing to their counterparts that do not consider constraints. Shakouri et al propose a set of constraint equations to generate multi-impulse shape-based transfer trajectories between eccentric orbits in a central gravity [20]. A favorite geometry for designing continuous Figure 2.2: Velocity increments applied to a trajectory shape-based maneuvers is the use of spiral functions [21].…”
Section: Transfer Typementioning
confidence: 99%
“…A trajectory is called smooth, if the curves before and after an impulse intersect and share an identical tangent direction at the intersection point [69]. The smoothness condition at the intersection of any two sequential arcs can be formulated in the polar coordinates as follows [20]:…”
Section: Multi-impulse Smooth Trajectoriesmentioning
confidence: 99%