2008
DOI: 10.1109/taes.2008.4517002
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On-board vision-based spacecraft estimation algorithm for small body exploration

Abstract: A methodology is summarized for designing on-board state estimators in support of spacecraft exploration of small bodies such as asteroids and comets. This paper focuses on an estimation algorithm that incorporates two basic computer-vision measurement types: a landmark table (LMT) and a paired feature table (PFT). Several innovations are developed to incorporate these measurement types into the on-board state estimation algorithm. Simulations are provided to demonstrate the feasibility of the approach.

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Cited by 21 publications
(8 citation statements)
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References 11 publications
(28 reference statements)
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“…Such method is called implicit bias method by delay state augmentation [4], it is referred to as "stochastic cloning" in the machine vision literature [13]. For the sake of completeness, implicit bias method will be developed in this section.…”
Section: Unconstrained Estimation Using An Implicit Bias Methodsmentioning
confidence: 99%
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“…Such method is called implicit bias method by delay state augmentation [4], it is referred to as "stochastic cloning" in the machine vision literature [13]. For the sake of completeness, implicit bias method will be developed in this section.…”
Section: Unconstrained Estimation Using An Implicit Bias Methodsmentioning
confidence: 99%
“…One is an implicit bias method without estimating landmark's position. Such method combines two or more observations at different times into a single one that does not depend upon the landmark's position [2], [3] and spacecraft's orbital information is estimated using a kalman filter by delay-state augmentation [4]. Another approach is augmenting landmark's position with the spacecraft's position and velocity vector to form a new state vector and then a Kalman filter is used to estimate spacecraft's state as well as the landmark's position [5].…”
Section: Introductionmentioning
confidence: 99%
“…is the condition number of H], which renders the algorithm (8)- (9) numerically less robust [21], [22].…”
Section: State and Covariance Updatementioning
confidence: 99%
“…An effective strategy to overcome the numerical instability of the Information filter [see (8)- (9)] is to apply thin QR factorization [22] on H k [21], i.e.,…”
Section: State and Covariance Update Through Qr Factorizationmentioning
confidence: 99%
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