Abstract

To realize high-precision and high-frequency unattended site calibration and detection of satellites, automatic direction adjustment must be implemented in mirror arrays. This paper proposes a high-precision automatic calibration model based on a novel point light source tracking system for mirror arrays. A camera automatically observes the solar vector, and an observation equation coupling the image space and local coordinate systems is established. High-precision calibration of the system is realized through geometric error calculation of multipoint observation data. Moreover, model error analysis and solar tracking verification experiments are conducted. The standard deviations of the pitch angle and azimuth angle errors are 0.0176° and 0.0305°, respectively. The root mean square errors of the image centroid contrast are 2.0995 and 0.8689 pixels along the x- and y-axes, respectively. The corresponding pixel angular resolution errors are 0.0377° and 0.0144°, and the comprehensive angle resolution error is 0.0403°. The calculated model values are consistent with the measured data, validating the model. The proposed point light source tracking system can satisfy the requirements of high-resolution, high-precision, high-frequency on-orbit satellite radiometric calibration and modulation transfer function detection.

Highlights

  • With the rapid development of remote-sensing technology, China’s satellite remotesensing technology can realize global and multisatellite network observations, thereby enabling comprehensive global observation with three-dimensional and high, medium, and low-resolution imaging, which has gradually penetrated all aspects of the national economy, social life, and national security [1]

  • The advantage of this approach is that it is easy to change the number of mirrors to produce different energy levels of reflected light, which is suitable for different resolutions in satellite radiometric calibration and modulation transfer function (MTF) detection [13]

  • To realize automatic calibration of the point light source array and achieve the purpose of high-precision tracking of the point light source system, this paper focuses on the establishment of a high-precision calibration model of the point light source system

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Summary

Introduction

With the rapid development of remote-sensing technology, China’s satellite remotesensing technology can realize global and multisatellite network observations, thereby enabling comprehensive global observation with three-dimensional and high-, medium-, and low-resolution imaging, which has gradually penetrated all aspects of the national economy, social life, and national security [1]. Compared with existing foreign point light source systems, the difference is that we use a smaller convex mirror to overcome the disadvantages associated with larger convex mirrors The advantage of this approach is that it is easy to change the number of mirrors to produce different energy levels of reflected light, which is suitable for different resolutions in satellite radiometric calibration and MTF detection [13]. To ensure that the reflected light spot is reliably incident on the entrance pupil of the satellite, the key technological improvement that needs to be addressed when using a smaller convex mirror is improving the pointing accuracy. The system can realize network-based remote control, achieve high-precision pointing of the point light source array tracking system, and realize high-frequency and high-efficiency orbit radiation calibration and MTF detection of highspatial resolution satellites. The experimental verification and system tracking accuracy analysis are carried out

Equipment System Composition and Coordinate System Establishment
Mirror
Basic Calibration Model of the Turntable
High-Precision Geometric Calibration Model of the Turntable
Verification of the Model Coordinate Rotation Transformation Relationship
Model Solution
Inverse Calculation of the Calibration Model
Reliability Analysis of Measured Data
Fitting
Model Calculation and Theoretical Verification
Model Experiment Verification
Accuracy of System
Conclusions
Full Text
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