Jian Li
Beihang University
5 Papers
9 Citations
Jian Li is an academic researcher from Beihang University. The author has contributed to research in topics: Calibration (statistics) & Star (graph theory). The author has an hindex of 3, co-authored 5 publications.
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Papers
Exposure Time Optimization for Highly Dynamic Star Trackers
TL;DR: The summarized regularities in this paper should prove helpful in the system design and dynamic performance evaluation of the highly dynamic star tracker and the effect of exposure time on attitude accuracy is determined.
Patent
Start point centroid error compensation method in high dynamic situation
Xinguo Wei,Guangjun Zhang,Jiang Jie,Tan Wei,Jian Li +4 more
- 28 Jan 2015
TL;DR: In this article, a start point centroid error compensation method in a high dynamic situation was proposed, where the angular velocities of the three axes of a star sensor were calculated using a first-order polynomial, and a second-order Taylor expansion approximation on the rotation matrix was performed.
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Patent
Code-type sun sensor error modeling and calibration method
Fan Qiaoyun,Zhang Guangjun,Wei Xinguo,Jian Li,Mo Yanan,Cui Jian,Chen Ran +6 more
- 12 Jun 2013
TL;DR: In this paper, a code-type sun sensor error modeling and calibration method is presented, which includes the steps of carrying out analysis on error factors of a code type sun sensor, building an error compensation model which contains fine code signal processing algorithm errors and structural errors.
2
Error modeling and calibration for encoded sun sensors.
TL;DR: An ESS error compensation model containing structural errors and fine-code algorithm errors is established, and the corresponding calibration method for model parameters is proposed, so that the model parameters can be calibrated accurately.
Star sensor calibration based on integrated modelling with intrinsic and extrinsic parameters
TL;DR: In this article, a star sensor calibration method based on integrated modelling with intrinsic and extrinsic parameters is proposed to overcome the inherent disadvantages of the existing methods, such as the imaging model method with intrinsic parameters and the polynomial fitting method.