SpaceOps 2006 Conference 2006
DOI: 10.2514/6.2006-5654
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Designing Star Trackers to Meet Micro-Satellite Requirements

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Cited by 20 publications
(9 citation statements)
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“…Considering x-and y-axes of boresight coordinate equal to zero in the charge-coupled device (CCD) frame, boresight coordinate in body frame is as follows: (13) Also, assuming that star identification has been done in the pattern recognition phase and its identification is known, unit vector of all stars in star catalog is clear as follows: (14) FOV dimension is 8 0 × 8 0 , so the angle of stars and boresight in the CCD coordinate could not be greater than 4°. Thus, the angle of the boresight vector in the inertial frame and all of the star vectors in the catalog are calculated at any time, and stars in each frame are recognized as follows: (15) Then, for star mapping on the CCD frame, star coordinates (in millimeters) are calculated as follows: (16) Also, star place in the CCD according to and is as follows and shown in Figure 3: (17) Because the N vector method is selected for attitude determination in this article, its relation will be introduced later.…”
Section: Attitude Determination By Star Trackermentioning
confidence: 99%
See 1 more Smart Citation
“…Considering x-and y-axes of boresight coordinate equal to zero in the charge-coupled device (CCD) frame, boresight coordinate in body frame is as follows: (13) Also, assuming that star identification has been done in the pattern recognition phase and its identification is known, unit vector of all stars in star catalog is clear as follows: (14) FOV dimension is 8 0 × 8 0 , so the angle of stars and boresight in the CCD coordinate could not be greater than 4°. Thus, the angle of the boresight vector in the inertial frame and all of the star vectors in the catalog are calculated at any time, and stars in each frame are recognized as follows: (15) Then, for star mapping on the CCD frame, star coordinates (in millimeters) are calculated as follows: (16) Also, star place in the CCD according to and is as follows and shown in Figure 3: (17) Because the N vector method is selected for attitude determination in this article, its relation will be introduced later.…”
Section: Attitude Determination By Star Trackermentioning
confidence: 99%
“…After another century had passed, scientists again noticed celestial navigation, and the first star sensor was invented and manufactured by NASA to be used in the Mars missions [14], [15]. As star catalogs and star sensors evolved, a wide utilization of this sensor on satellite and spacecraft began.…”
Section: Introductionmentioning
confidence: 99%
“…After removing the star streaks, the precise centre of the satellite is calculated by using centroiding algorithms with subpixel accuracy. The centre of an object is extracted by algorithms such as a Weighted Sum (WS) technique and a Maximum Likelihood Estimator (MLE) technique (Samaan, 2011;Huffman, 2006). Once the image coordinate is extracted, the precise celestial coordinate of the satellite is calculated by transformation parameters between two celestial and image coordinates systems.…”
Section: S θ = Radon (Abs (Fft (I)))mentioning
confidence: 99%
“…Next, a program must be written to calculate the position of star on the detector pixels. For this purpose, the interpolation algorithms are generally used [9,11,22]. For precise attitude determination, the location of star in celestial sphere (Fig.…”
Section: Optical System and Image Processingmentioning
confidence: 99%
“…Star sensor is an important and high precision attitude control system [4][5][6][7][8][9]. It is an electro-optical system taking a picture from a set of stars (as point sources at infinity [6,7]) in celestial sphere and comparing it with the same star pattern from reference star catalogue to calculate the angular deviation of the satellite to a specific reference [9][10][11]. Finally, this information is sent to inertial guidance and control system to attitude correction of satellite [12,13].…”
Section: Introductionmentioning
confidence: 99%