This analysis combines collision avoidance with station-keeping in geostationary settings, suggesting a new optimization approach.
This work tackles the problem of combining collision avoidance maneuvers with station-keeping planning in the geostationary regime when dealing with low-thrust propulsion systems. Firstly, a fast and reliable algorithm inverts the Chan collision probability function for a given threshold to a square Mahalanobis distance constraint. An analytical solution to the maneuver design problem for short-term encounters is attained by adopting a three-point boundary value problem to satisfy conditions on the collision probability and final desired state. The dynamics are framed in equinoctial orbital elements encompassing the [Formula: see text] term. They are specifically tailored to the motion of objects in this region, enabling a more straightforward station-keeping terminal state targeting and reducing the overall computational burden.
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Vittori et al. (2025) studied this question.
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