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Signal Biases Calibration for Precise Orbit Determination of the Chinese Area Positioning System using SLR and C-Band Transfer Ranging Observations

Published online by Cambridge University Press:  19 April 2016

Cao Fen ,
Yang Xuhai ,
Li Zhigang ,
Chen Liang  and
Feng Chugang
Cao Fen*
Affiliation:
(National Time Service Center, Chinese Academy of Sciences, China) (Key laboratory of Precision Navigation and Timing Technology, National Time Service Center of Chinese Academy of Sciences, China) (Graduate University of Chinese Academy of Sciences, China)
Yang Xuhai
Affiliation:
(National Time Service Center, Chinese Academy of Sciences, China) (Key laboratory of Precision Navigation and Timing Technology, National Time Service Center of Chinese Academy of Sciences, China)
Li Zhigang
Affiliation:
(National Time Service Center, Chinese Academy of Sciences, China) (Key laboratory of Precision Navigation and Timing Technology, National Time Service Center of Chinese Academy of Sciences, China)
Chen Liang
Affiliation:
(National Time Service Center, Chinese Academy of Sciences, China) (Key laboratory of Precision Navigation and Timing Technology, National Time Service Center of Chinese Academy of Sciences, China)
Feng Chugang
Affiliation:
(Shanghai Astronomical Observatory of Chinese Academy of Sciences, China)
*
(E-mail: [email protected])
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Abstract

In C-Band transfer measuring systems, the Precise Orbit Determination (POD) precision of Geostationary Earth Orbit (GEO) satellites is limited by signal biases such as the station delay biases, transponder delay biases, the ionospheric delay model bias, etc. In order to improve the POD precision, the signal biases of the Chinese Area Positioning System (CAPS) are calibrated using Satellite Laser Ranging (SLR) and C-Band Transfer Ranging (CBTR) observations. Since the Changchun SLR site and C-Band station are close to each other, the signal biases of the Changchun C-Band station are calibrated using the co-location comparison method. Then the signal biases of the other two CAPS C-Band stations, located in Linton and Kashi, are calibrated using the combined POD method, with the signal biases of the Changchun C-Band station being fixed. After the signal biases are calibrated, the RMS of the line-of-sight residuals of the Changchun SLR observations decrease by 0·4 m, with the percentage improvement being 75·19%.

Keywords

Geostationary Earth Orbit (GEO) satelliteSignal biases calibrationCo-location comparison methodCombined Precise Orbit Determination (POD)
Type
Research Article
Information
The Journal of Navigation , Volume 69 , Issue 6 , November 2016 , pp. 1234 - 1246
Copyright
Copyright © The Royal Institute of Navigation 2016 

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References

REFERENCES

Altamimi, Z., Sillard, P. and Boucher, C. (2002). ITRF2000: A new release of the International Terrestrial Reference Frame for earth science applications. Journal of Geophysical Research, 107(B10), 2214.Google Scholar
Borderies, N. and Longaretti, P.Y. (1990). A new treatment of the albedo radiation pressure in the case of a uniform albedo and of a spherical satellite. Celestial Mechanics & Dynamical Astronomy, 49, 69–98.CrossRefGoogle Scholar
Buffett, B.A., Mathews, P.M., Herring, T.A. and Shapiro, I.I. (1993). Forced nutations of the Earth: Contributions prom the effects of ellipticity and rotation on the elastic deformations. Journal of Geophysical Research. 98(B12), 21659–21676.Google Scholar
Cao, F., Yang, X.H., Su, M.D., Li, Z.G., Feng, C.G., Sun, B.Q., Yang, Y. and Kong, Y. (2014a). Orbit Determination of Geostationary Earth Orbit Satellite by Transfer with Differenced Ranges between Slave-Slave Stations. The Journal of Navigation, 67, 163–175.Google Scholar
Cao, F., Yang, X.H., Su, M.D., Li, Z.G., Chen, L., Li, W.C., Sun, B.Q., Kong, Y., Wei, P. and Feng, C.G. (2014b). Evaluation of C-Band precise orbit determination of Geostationary Earth Orbit satellites based on the Chinese Area Positioning System. The Journal of Navigation, 67, 343–351.Google Scholar
Cao, F. (2014c). Research on Precise Orbit Determination by Transfer for GEO Navigation Satellites. Dissertation of the University of Chinese Academy of Sciences for the Degree of Doctor of Philosophy.Google Scholar
Cao, F., Yang, X.H., Li, Z.G., Sun, B.Q., Kong, Y., Chen, L. and Feng, C.G. (2014d). Orbit Determination and Prediction of GEO Satellite of BeiDou during Repositioning Maneuver. Advances in Space Research. 54, 1828–1837.Google Scholar
Eanes, R.J. and Bettaadpur, S.V. (1996). Temporal variability of Earth's gravitational field from satellite laser ranging. Global Gravity Field and Temporal Variations. International Association of Geodesy Symposia, 116, 30–41.Google Scholar
Feng, Y.M., Gu, S., Shi, C. and Rizos, C. (2013). A Reference Station-based GNSS Computing Mode to Support Unified Precise Point Positioning and Real-time Kinematic Services. Journal of Geodesy, 87, 945–960.CrossRefGoogle Scholar
Gu, D.F., Tu, X.Q. and Yi, D.Y. (2008). System Error Calibration for GPS Precise Orbit Determination with SLR Data. Journal of National University of Defense Technology, 30(6), 14–18.Google Scholar
Guo, R., Hu, X.G., Tang, B., Huang, Y., Liu, L., Chen, L.C. and He, F. (2010). Precise Orbit Determination for the Geostationary Satellite with Multiple Tracking Technique. Chinese Science Bulletin, 55(6), 428–434.Google Scholar
Hofmann-Wellenhof, B., Lichtenegger, H. and Wasle, E. (2009). GNSS-Global Navigation Satellite Systems GPS, GLONASS, Galileo & more. Beijing: Surveying and Mapping Press.Google Scholar
Huang, Y., Hu, X.G., Zhang, X.Z., Zhang, D.R., Guo, R., Wang, H. and Shi, S.B. (2011). Improvement of Orbit Determination for Geostationary Satellites with VLBI Tracking. Chinese Science Bulletin, 56(24), 2765–2772.Google Scholar
Kwak, Y., Kondo, T., Gotoh, T., Amagai, J., Takiguchi, H., Sekido, M., Ichikawa, R., Sasao, T., Cho, J. and Kim, T. (2010). The First Experiment with VLBI-GPS Hybrid System. IVS 2010 General Meeting Proceedings, 330–334.Google Scholar
Li, J.S. (1995). Satellite Orbit Determination. The People's Liberation Army Publishing House.Google Scholar
Li, Z.G., Qiao, R.C. and Feng, C.G. (2006). Two Way Satellite Time Transfer and Satellite Ranging. Journal of Spacecraft TT& C Technology, 25(3), 1–6.Google Scholar
Li, Z.G., Yang, X.H., Ai, G.X., Shi, H.L., Qiao, R.C. and Feng, C.G. (2009). A New Method for Determination of Satellite Orbits by Transfer. Science in China Series G:Physics, Mechanics & Astronomy, 52(3), 384–392.Google Scholar
Lieske, J.H., Lederle, T., Fricke, W. and Morando, B. (1977). Expressions for the Precession Quantities based upon the IAU (1976) system of Astronomical Constants. Astronomy and Astrophysics, 58(1–2), 1–16.Google Scholar
Liu, Y.Q., Zhang, Y.W. and Wu, J.X. (2007). Evaluation of GPS35 Satellite Precise Orbit with SLR Measurements. Engineering of Surveying and Mapping, 16(2), 36–38.Google Scholar
Ma, G.F. (2011). Research on the Theory and Method of Data Analysis Combined with VLBI 2010 and GNSS. Dissertation of PLA Information Engineering University for the Degree of Doctor of Engineering.Google Scholar
Marini, J.W., Murray, C.W. (1973). Correction of Laser Range Tracking Data for Atmospheric Refraction at Elevations above 10 Degrees. NASA-TM-X-70555, Goddard Space Flight Center, Greenbelt, Md.Google Scholar
McCarthy, D.D. and Petit, G. (2004). IERS Conventions. IERS Conventions Centre.Google Scholar
Melbourne, W., Anderle, R., Fessiel, M., King, R., McCarthy, D., Smith, D., Tapley, B. and Vicente, R. (1983). Project Merit Standards, USNO Circular 167.Google Scholar
Niell, A.E. (1996). Global mapping functions for the atmospheric delay at radio wavelengths. Journal of Geophysical Research Solid Earth, 101 B2, 3227–3246.Google Scholar
Parkinson, R.W., Jones, H.M. and Shapiro, I.I. (1960). Effects of solar radiation pressure on Earth satellite orbits. Science, 131(3404), 920–921.Google Scholar
Qin, X.P., Yang, Y.X., Jiao, W.H. and Wang, G. (2003). Combined Determination of Satellite Orbit using SLR and Pseudorange Data. Geomatics and Information Sciences of Wuhan University, 28(6), 745–748.Google Scholar
Qin, X.P., Yang, Y.X., Jiao, W.H. and Wang, G. (2004). Determination of Navigation Satellite Clock Bias using SLR and Pseudorange Data. Acta Geodaetica et Cartographica Sinica, 33(3), 205–209.Google Scholar
Qu, F., Wang, T.Q., Chen, X.J., Liu, N.L. and Cheng, B.H. (2003). Precise Orbit Determination of GPS35 Satellite using SLR Data. Acta Geodaetica et Cartographica Sinica, 32(3), 224–228.Google Scholar
Saastamonien, J. (1973). Contributions to the Theory of Atmospheric Refraction. Bulletin Geodesique, 105, 279–298.Google Scholar
Schonemann, E., Becker, M. and Springer, T. (2011). A New Approach for GNSS Analysis in a Multi-GNSS and Multi-signal Environment. Journal of Geodetic Science, 1(3), 204–214.Google Scholar
Sehnal, L. (1980). The Radiation Pressure and the Motion of the Artificial Satellites. Publications of the Department of Astronomy, 10, 15–22.Google Scholar
Seidelmann, P.K. (1982). 1980 IAU theory of nutation: the final report of the IAU working group on nutation. Celestial Mechanics, 27(1), 79–106.CrossRefGoogle Scholar
Shapiro, I.I. (1964). Fourth Test of General Relativity. Physical Review Letters, 26(13), 789–791.Google Scholar
Song, X.Y., Mao, Y. and Jia, X.L. (2012). Calibrating the Station Biases for the C-Band Transfer Measuring System. Acta Geodaetica et Cartographica Sinica, 41(4), 517–522.Google Scholar
Tapley, B.D., Watkins, M.M., Ries, J.C., Davis, G.W., Eanes, R.J., Poole, S.R., Rim, H.J., Schutz, B.E., Shum, C.K., Nerem, R.S., Lerch, F.J., Marshall, J.A., Klosko, S.M., Pavlis, N.K. and Williamson, R.G. (1996). The joint gravity model 3. Journal of Geophysical Research. 101(B12), 28029–28049.Google Scholar
Tapley, B.D., Schutz, B.E., Born, G.H., (2004). Statistical Orbit Determination. Elsevier Academic Press.Google Scholar
Wahr, J.M. (1981). Body tides on an elliptical, rotating, elastic and oceanless Earth. The Geophysical Journal of the Royal Astronomical Society, 64, 677–703.Google Scholar
Xu., G.C. (2007). GPS-Theory, Algorithms and Applications, 2nd Edition, Springer Heidelberg.Google Scholar
Xu., G.C. and Xu, J. (2013). Orbits-2nd order singularity-free solutions, 2nd Edition, Springer Heidelberg.Google Scholar
Yang, X.H., Li, Z.G., Feng, C.G., Guo, J., Shi, H.L., Ai, G.X., Wu, F.L. and Qiao, R.C. (2009). Methods of rapid orbit forecasting after manoeuvres for geostationary satellites. Science in China Series G:Physics, Mechanics & Astronomy, 52(3), 333–338.Google Scholar
Yang, Y., Li, Z.G., Yang, X.H., Feng, C.G. and Cao, F. (2012). Satellite orbit determination by transfer with differenced ranges. Chinese Science Bulletin, 57, 1–6.Google Scholar
Ye, S.H. and Huang, C. (2000). Astrogeodynamics. Shandong Science and Technology Press.Google Scholar
Zhang, Q. and Li, J.Q. (2006). GPS Measuring Principle and Application. Beijing: Science Press.Google Scholar
Zhang, Z.P., Yang, F.M. and Chen, W.Z. (1990). The Internal Feedback Calibration of the SLR System. Annals of Shanghai Observatory Academia Sinica, 11, 169–173.Google Scholar
Zhao, Y., Pan, F., Wang, M.L. and Luo, K.K. (2010). SLR System Framework and Design based on Satellite Navigation Position System. Laser & Infrared, 40(3), 241–245.Google Scholar
Zheng, Y. (1999). Geodetic Measurement using VLBI. PLA Publishing House.Google Scholar
Zhou, J.H., Chen, L.C., Hu, X.G., Chen, J.P. and Wang, J.H. (2010). The Precise Orbit Determination of GEO Navigation Satellite with Multi-types Observation. Science in China Series G : Physics, Mechanics and Astronomy, 40(5), 520–527.Google Scholar