2009
DOI: 10.2514/1.36398
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Correlation of Optical Observations of Objects in Earth Orbit

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Cited by 70 publications
(46 citation statements)
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“…The angle and angle-rate, nominally in right ascension α and declination δ, at the epoch of a tracklet may be estimated via a least-squares fit of the tracklet data to a polynomial model in time. These variables plus necessary parameters, such as the latitude ϕ and longitude Θ of the observation point, are referred to collectively as the attributable vector (Maruskin et al, 2009). Thus, each point on the AR combined with the attributable vector corresponds one-to-one with a state that the observed object may have taken.…”
Section: The Direct Bayesian Admissible Region Apporoachmentioning
confidence: 99%
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“…The angle and angle-rate, nominally in right ascension α and declination δ, at the epoch of a tracklet may be estimated via a least-squares fit of the tracklet data to a polynomial model in time. These variables plus necessary parameters, such as the latitude ϕ and longitude Θ of the observation point, are referred to collectively as the attributable vector (Maruskin et al, 2009). Thus, each point on the AR combined with the attributable vector corresponds one-to-one with a state that the observed object may have taken.…”
Section: The Direct Bayesian Admissible Region Apporoachmentioning
confidence: 99%
“…Various methods applying the admissible region (AR) concept to the TSA problem for RSOs have been studied in recent years (Maruskin et al, 2009;Tommei et al, 2007;Farnocchia et al, 2010;DeMars and Jah, 2012). In this paper, we define the AR as a pdf constrained in the range ρ and rangerateρ directions via a few physical criteria such as that the orbit is elliptic, the object's range is within the sensing capabilities, and so on (Fujimoto and Scheeres, 2012a).…”
Section: The Direct Bayesian Admissible Region Apporoachmentioning
confidence: 99%
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