高性能原子钟钟差建模及其在精密单点定位中的应用

doi:10.11947/j.AGCS.2015.20140287

测绘学报 ›› 2015, Vol. 44 ›› Issue (4): 392-398.doi: 10.11947/j.AGCS.2015.20140287

高性能原子钟钟差建模及其在精密单点定位中的应用

张小红, 陈兴汉, 郭斐

武汉大学测绘学院, 湖北武汉 430079

收稿日期:2014-06-06 修回日期:2014-09-04 出版日期:2015-04-20 发布日期:2015-04-27
作者简介:张小红(1975—),男,博士,教授,研究方向为GNSS精密单点定位及其应用.E-mail:xhzhang@sgg.whu.edu.cn
基金资助:
国家自然科学基金(41404006;41474025);中央高校基本科研业务费专项资金(2042014kf0050)

High-performance Atomic Clock Modeling and Its Application in Precise Point Positioning

ZHANG Xiaohong, CHEN Xinghan, GUO Fei

School of Geodesy and Geomatics, Wuhan University, Wuhan 430079, China

Received:2014-06-06 Revised:2014-09-04 Online:2015-04-20 Published:2015-04-27
Supported by:
The National Natural Science Foundation of China(Nos.41404006;41474025);The Foundamental Research Funds for the Central Universities(No.2042014kf0050)

摘要/Abstract

摘要： 鉴于当前许多IGS跟踪站均配置有高性能原子钟的现状,本文首先采用修正Allan方差法分析了不同IGS跟踪站的接收机钟随机噪声的时域特性,进而评估了不同类型接收机的短期稳定度及钟差建模的可行性,然后利用IGS站配有氢原子钟的观测数据,在精密单点定位算法中,通过对钟差参数进行短时建模约束接收机钟差的随机变化,进而改进精密单点定位(PPP)的定位性能.试验结果表明钟差建模方法显著降低了高程分量参数、天顶对流层延迟参数与接收机钟差参数之间的相关性,GNSS高程分量的精度可提高50%.该方法对于提升PPP技术在地壳形变监测、低轨卫星定轨、水汽监测及预报等高精度GNSS地学领域的应用水平具有一定意义.

关键词: 原子钟, 修正Allan方差, 接收机钟差建模, 精密单点定位

Abstract: Presently, many IGS tracking stations have been equipped with high performance atomic clocks. In this paper, the modified Allan variance method is used to analyze the time-domain characterization of random noise of receiver clocks from different IGS tracking stations. Then, we not only evaluate the short-term stability of different types of receiver clock and the feasibility of clock modeling, but also take advantage of the observational data of Active Hydrogen Maser from IGS station in order to constrain random variation of receiver clock offset by implementing short-term clock modeling in precise point positioning(PPP) algorithm and improve positioning performance of PPP. The experiment results show that the method of clock modeling reduces the correlation between the height component, the zenith path delay and receiver clock offset parameter, the accuracy of height component can be improved by 50%. The proposed method can improve the PPP performance in crustal deformation monitoring, LEO satellite orbit determination, GNSS methodology and many other high precise GNSS geoscience fields when a high-performance atomic clock is deployed.

Key words: atomic clock, modified Allan variance, receiver clock modeling, precise point positioning

中图分类号:

P228

张小红, 陈兴汉, 郭斐. 高性能原子钟钟差建模及其在精密单点定位中的应用[J]. 测绘学报, 2015, 44(4): 392-398.

ZHANG Xiaohong, CHEN Xinghan, GUO Fei. High-performance Atomic Clock Modeling and Its Application in Precise Point Positioning[J]. Acta Geodaetica et Cartographica Sinica, 2015, 44(4): 392-398.

参考文献

[1] CRYER J D, CHAN K S. Time Series Analysis:with Applications in R[M].2nd ed.Berlin:Springer, 2008.
[2] GU Guohua. Recent Progress in Researches on Crustal Movement through GNSS(GPS) Observations[J]. Recent Developments in World Seismology, 2007, 343(7): 9-15.(顾国华. GNSS(GPS)观测研究地壳运动的新进展[J]. 国际地震动态,2007(7): 9-15.)
[3] ROTHACHER M,BEUTLER G. The Role of GPS in the Study of Global Change [J]. Physics and Chemistry of the Earth, 1998, 23(9): 1029-1040.
[4] DACH R, BEUTLER G, HUGENTOBLER U. Time Transfer Using GPS Carrier Phase: Error Propagation and Results[J].Journal of Geodesy, 2003,77(1):1-14.
[5] HESSELBARTH A,WANNINGER L. Short-term Stability of GNSS Satellite Clocks and Its Effects on Precise Point Positioning [C]//Proceedings of ION GNSS 2008. Savannah,GA:[s.n.]:1885-1863.
[6] HUANG Guanwen, ZHANG Qin,WANG Jigang. Research on Estimation and Prediction of GPS Satellite Clock Error [J]. Journal of Geodesy and Geodynamics, 2009, 29(6): 118-122.(黄观文,张勤,王继刚. GPS卫星钟差的估计与预报研究[J]. 大地测量与地球动力学,2009, 29(6): 118-122.)
[7] GUO Hairong, YANG Yuaxi, HE Haibo, et al. Determination of Covariance Matrix of Kalman Filter Used for Time Prediction of Atomic Clocks of Navigation Satellites [J]. Acta Geodaetica et Cartographica Sinica, 2010,39(2):147-149.(郭海荣,杨元喜,何海波,等. 导航卫星原子钟Kalman滤波中噪声方差-协方差的确定[J].测绘学报,2010,39(2):147-149.)
[8] DELPORTE J, BOULANGER C, MERCIER F. Short-term Stability of GNSS On-board Clocks Using the Polynomial Method [C]//European Frequency and Time Forum (EFTF).[S.l.]:IEEE,2012, 117-121.
[9] GONG Hang, YANG Wenke, LIU Zengjun,et al. Estimation Method of BDS On-board Clock Short-term Stability Combining Satellite Two-way with One-way Carrier Ranging [J]. Journal of National University of Defense Technology, 2013, 35(3): 158-163.(龚航,杨文可,刘增军,等. 卫星双向与单向载波联合的北斗星载钟短稳评估方法[J]. 国防科技大学学报,2013, 35(3): 158-163.)
[10] HAUSCHILD A, MONTENBRUCK O,STEIGENBERGER P. Short-term Analysis of GNSS Clocks[J]. GPS Solutions, 2013,17(3): 295-307.
[11] WANG K, ROTHACHER M. Stochastic Modeling of High-stability Ground Clocks in GPS Analysis [J]. Journal of Geodesy, 2013, 87(5): 427-437.
[12] DUNN C, BERTIGER W, BAR-SEVER Y, et al. Application Challenge-instrument of Grace-GPS Augments Gravity Measurements: Twin Satellites Trail Each Other in Earth Orbit. As They Pass over Contours in the Gravity Field, They First[J]. GPS World, 2003, 14(2): 16-29.
[13] WEINBACH U, SCHON S. GNSS Receiver Clock Modeling when Using High-precision Oscillators and Its Impact on PPP [J]. Advances in Space Research, 2011, 47(2): 229-238.
[14] ALLAN D W. Statistics of Atomic Frequency Standards [J]. Proceedings of the IEEE,1966,54(2):221-230.
[15] CLKLOG. A Summary File of the Deployment History for GPS Receiver, Antenna, Frequency Standards, and Other Equipment at IGS Stations[EB/OL].2010-01-20[2014-05-30]ftp://igsws.unavco.org/igscb/station/general/loghist.txt.
[16] ALLAN D W. Time and Frequency (Time-domain) Characterization,Estimation, and Prediction of Precision Clocks and Oscillators [J]. IEEE Transactions on Ultrasonics,Ferroelectrics and Frequency Control, 1987, 34(6): 647-654.
[17] ALLAN D W, WEISS M A. A Frequency-domain View of Time-domain Characterization of Clocks and Time and Frequency Distribution Systems [C]//Proceedings of the 45th Annual Symposium on Frequency Control:667-678.
[18] ALLAN D W, HOWE D A,WALLS F L.Characterization of Clocks and Oscillators[M].Gaithersburg:US Department of Commerce,National Institute of Standards and Technology,1990.
[19] WEINBACH U, SCHÖN S. Improved GRACE Kinematic Orbit Determination Using GPS Receiver Clock Modeling [J]. GPS Solutions, 2013,17(4): 511-520.
[20] GUO Hairong. Research on Theory and Method about Time-frequency Characteristic of Atomic Clocks of Navigation Satellites [D].Zhengzhou:Information Engineering University,2006:30-33.(郭海荣.导航卫星原子钟时频特性分析理论与方法研究[D]. 郑州:解放军信息工程大学,2006:30-33.)
[21] BROWN R G, HWANG P Y. Introduction to Random Signals and Applied Kalman Filtering:with MATLAB Exercise and Solutions [J]. Wiley Global Education, 2012(1):1-10.
[22] BARNES J A, CHI A R, CUTLER L S,et al. Characterization of Frequency Stability [J]. IEEE Transactions on Instrumentation and Measurement, 1971, 1001(2): 105-120.
[23] KOUBA J. A Guide to Using International GNSS Service (IGS)Products [J].International GNSS,2009,13(8):1-10.
[24] STRANG G, BORRE K. Linear Algebra, Geodesy, and GPS [M]. Siam:Wellesley-Cambridge Press, 1997.
[25] ZUMBERGE J F, HEFLIN M B, JEFFERSON D C, et al. Precise Point Positioning for the Efficient and Robust Analysis of GPS Data from Large Networks [J]. Journal of Geophysical Research,1997,102(B3): 5005-5017.
[26] HERRING T A, DAVIS J L, SHAPIRO I I. Geodesy by Radio Interferometry: The Application of Kalman Filtering to the Analysis of Very Long Baseline Interferometry Data [J]. Journal of Geophysical Research, 1990, 95(B8): 12561-12581.
[27] GELB A. Applied Optimal Estimation [M]. Cambridge:MIT Press,1974.
[28] SEEBER G. Satellite Geodesy:Foundations,Methods and Applications[M].2nd ed. New York:Walter de Gruyter, 2003.

高性能原子钟钟差建模及其在精密单点定位中的应用

High-performance Atomic Clock Modeling and Its Application in Precise Point Positioning

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