2012
DOI: 10.1002/rnc.2827
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Model Predictive Control approach for guidance of spacecraft rendezvous and proximity maneuvering

Abstract: Traditionally rendezvous and proximity maneuvers have been performed using open-loop maneuver planning techniques and ad hoc error corrections. In this paper, a Model Predictive Control (MPC) approach is applied to spacecraft rendezvous and proximity maneuvering problems in the orbital plane. We demonstrate that various constraints arising in these maneuvers can be effectively handled with the MPC approach. These include constraints on thrust magnitude, constraints on spacecraft positioning within Line-of-Sigh… Show more

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Cited by 214 publications
(122 citation statements)
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References 38 publications
(52 reference statements)
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“…To alleviate the concern of not meeting the problem's cone constraint as defined in Table 1, the cone range is extended in the IDVD formulation so that the original constraint is always met. Moreover, since the cone constraints are enforced on states, this issue could also be addressed by adding auxiliary slack variables in the cone constraints [7]. Figure 5 shows the simulated and experimental trajectories obtained with the re-tuned LQ-MPC controller.…”
Section: Simulation and Experimental Resultsmentioning
confidence: 99%
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“…To alleviate the concern of not meeting the problem's cone constraint as defined in Table 1, the cone range is extended in the IDVD formulation so that the original constraint is always met. Moreover, since the cone constraints are enforced on states, this issue could also be addressed by adding auxiliary slack variables in the cone constraints [7]. Figure 5 shows the simulated and experimental trajectories obtained with the re-tuned LQ-MPC controller.…”
Section: Simulation and Experimental Resultsmentioning
confidence: 99%
“…This result is expected since the IDVD approach solves the full nonlinear optimization problem without approximating the obstacle keep-out zone. The LQ-MPC only considers a part of the trajectory (receding horizon) and approximates the nonlinear constraint through the rotating hyperplane method [7,37]. The linearization of the keep-out zone tends to overconstrain the problem, leading to a less optimal solution.…”
Section: Discussionmentioning
confidence: 99%
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