GRACE Data-based High Accuracy Global Static Earth's Gravity Field Model

  • CHEN Qiujie ,
  • SHEN Yunzhong ,
  • ZHANG Xingfu ,
  • CHEN Wu ,
  • XU Houze
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  • 1. College of Surveying and Geo-Informatics, Tongji University, Shanghai 200092, China;
    2. Department of Land Surveying and Geo-Informatics, Hong Kong Polytechnic University, Hong Kong, China;
    3. Center for Spatial Information Science and Sustainable Development, Shanghai 200092, China;
    4. Departments of Surveying and Mapping, Guangdong University of Technology, Guangzhou 510006, China;
    5. State Key Laboratory of Geodesy and Earth's Dynamics, Institute of Geodesy and Geophysics, Wuhan 430077, ChinaAbstract

Received date: 2015-08-13

  Revised date: 2015-12-31

  Online published: 2016-04-28

Supported by

The National Basic Research Program of China(973 Program)(No.2012CB957703);The National Natural Science Foundation of China(Nos.41474017;41274035);State Key Laboratory of Geodesy and Earth's Dynamics(No.SKLGED2014-1-3-E);State Key Laboratory of Geo-information Engineering(No.SKLGIE2014-M-1-2)

Abstract

To recover the highly accurate static earth's gravity field by using GRACE satellite data is one of the hot topics in geodesy. Since linearization errors of dynamic approach quickly increase when extending satellite arc length, we established a modified dynamic approach for processing GRACE orbit and range-rate measurements in this paper, which treated orbit observations of the twin GRACE satellites as approximate values for linearization. Using the GRACE data spanning the period Jan. 2003 to Dec. 2010, containing satellite attitudes, orbits, range-rate, and non-conservative forces, we developed two global static gravity field models. One is the unconstrained solution called Tongji-Dyn01s complete to degree and order 180; the other one is the Tongji-Dyn01k model computed by using Kaula constraint. The comparisons between our models and those latest GRACE-only models (including the AIUB-GRACE03, the GGM05S, the ITSG-Grace2014k and the Tongji-GRACE01) published by different international groups, and the external validations with marine gravity anomalies from DTU13 product and height anomalies from GPS/levelling data, were performed in this study. The results demonstrate that the Tongji-Dyn01s has the same accuracy level with those of the latest GRACE-only models, while the Tongji-Dyn01k model is closer to the EIGEN6C2 than the other GRACE-only models as a whole.

Cite this article

CHEN Qiujie , SHEN Yunzhong , ZHANG Xingfu , CHEN Wu , XU Houze . GRACE Data-based High Accuracy Global Static Earth's Gravity Field Model[J]. Acta Geodaetica et Cartographica Sinica, 2016 , 45(4) : 396 -403 . DOI: 10.11947/j.AGCS.2016.20150422

References

[1] REIGBER C, BALMINO G, SCHWINTZER P, et al. A High-quality Global Gravity Field Model from CHAMP GPS Tracking Data and Accelerometry (EIGEN-1S)[J]. Geophysical Research Letters, 2002, 29(14):1-4.
[2] TAPLEY B D, BETTADPUR S, WATKINS M, et al. The Gravity Recovery and Climate Experiment:Mission Overview and Early Results[J]. Geophysical Research Letters, 2004, 31(9):278-282.
[3] DRINKWATER M R, FLOBERGHAGEN R, HAAGMANS R, et al. GOCE:ESA's First Earth Explorer Core Mission[C]//BEUTLER G, DRINKWATER M R, RUMMEL R, et al. Proceedings of the Earth Gravity Field from Space-From Sensors to Earth Sciences. The Netherlands:Springer, 2006, 6-8.
[4] TAPLEY B D,BETTADPUR S,RIES J C, et al. GRACE Measurements of Mass Variability in the Earth System[J]. Science, 2004, 305(5683):503-505.
[5] BOUMAN J, FIOROT S, Fuchs M, et al. GOCE Gravitational Gradients along the Orbit[J]. Journal of Geodesy, 2011, 85(11):791-805.
[6] TAPLEY B D, FLECHTNER F, BETTADPUR S V, et al. The Status and Future Prospect for GRACE after the First Decade[C]//AGU Fall Meeting.[S.l]:AGU, 2013:9-12.
[7] JÄGGI A,BEUTLER G,MEYER U,et al. AIUB-GRACE02S:Status of GRACE Gravity Field Recovery Using the Celestial Mechanics Approach[J]. Geodesy for Planet Earth, 2012:161-169.
[8] MAYER-GVRR T,ZEHENTNER N,KLINGER B, et al. ITSG-Grace 2014:A New GRACE Gravity Field Release Computed in Graz[C]//Oral Presentation at the GRACE Science Team Meeting. Potsdam:[s.n.], 2014, 29.
[9] SHEN Yunzhong,CHEN Qiujie,HSU H,et al. A Modified Short Arc Approach for Recovering Gravity Field Model[C]//Oral Presentation at the GRACE Science Team Meeting. Austin:University of Texas, 2013:22-25.
[10] 沈云中. 应用CHAMP卫星星历精化地球重力场模型的研究[D]. 武汉:中国科学院测量与地球物理研究所, 2000. SHEN Yunzhong. Study of Recovering Gravitational Potential Model from the Ephemerides of CHAMP[D]. Wuhan:The Institute of Geodesy and Geophysics, Chinese Academy of Sciences, 2000.
[11] 王正涛. 卫星跟踪卫星测量确定地球重力场的理论与方法[D]. 武汉:武汉大学, 2005. WANG Zhengtao. Theory and Methodology of Earth Gravity Field Recovery by Satellite-to-Satellite Tracking Data[D]. Wuhan:Wuhan University, 2005.
[12] 徐天河. 利用CHAMP卫星轨道和加速度计数据推求地球重力场模型[D]. 郑州:信息工程大学, 2004. XU Tianhe. Gravity Field Recovery from CHAMP Orbit and Accelerometer Data[D]. Zhengzhou:The PLA Information Engineering University, 2004.
[13] 肖云. 基于卫星跟踪卫星数据恢复地球重力场的研究[D]. 郑州:信息工程大学, 2006. XIAO Yun. Analysis of Earth Gravity Field Recovery by Satellite-to-Satellite Tracking Data[D]. Zhengzhou:The PLA Information Engineering University, 2006.
[14] 游为. 应用低轨卫星数据反演地球重力场模型的理论和方法[D]. 成都:西南交通大学, 2011. YOU Wei. Theory and Methodology of Earth's Gravitational Field Model Recovery by LEO Data[D]. Chengdu:Southwest Jiaotong University, 2011.
[15] 张兴福. 应用低轨卫星跟踪数据反演地球重力场模型[D]. 上海:同济大学, 2007. ZHANG Xingfu. The Earth's Field Model Recovery on the Basis of Satellite-to-Satellite Tracking Missions[D]. Shanghai:Tongji University, 2007.
[16] 周旭华. 卫星重力及其应用研究[D]. 武汉:中国科学院测量与地球物理研究所, 2005. Zhou Xuhua. Study of Satellite Gravity and Its Application[D]. Wuhan:Institute of Geodesy and Geophysics, Chinese Academy of Sciences, 2005.
[17] 苏勇, 范东明, 游为. 利用GOCE卫星数据确定全球重力场模型[J]. 物理学报, 2014, 63(9):099101. SU Yong, FAN Dongming, YOU Wei. Gravity Field Model Calculated by Using the GOCE Data[J]. Acta Physica Sinica, 2014, 63(9):099101.
[18] 肖云, 夏哲仁, 王兴涛. 用GRACE星间速度恢复地球重力场[J]. 测绘学报, 2007, 36(1):19-25. XIAO Yun, XIA Zheren, WANG Xingtao. Recovering the Earth Gravity Field from Inter-satellite Range-rate of GRACE[J]. Acta Geodaetica et Cartographica Sinica, 2007, 36(1):19-25.
[19] ZHU S, REIGBER C, KÖNIG R. Integrated Adjustment of CHAMP, GRACE, and GPS Data[J]. Journal of Geodesy, 2004, 78(1-2):103-108.
[20] XU Peiliang. Position and Velocity Perturbations for the Determination of Geopotential from Space Geodetic Measurements[J]. Celestial Mechanics and Dynamical Astronomy, 2008, 100(3):231-249.
[21] 陈秋杰, 沈云中, 张兴福. 基于重力卫星几何轨道线性化的地球重力场反演方法[J]. 地球物理学报, 2013, 56(7):2238-2244. Chen Qiujie, Shen Yunzhong, Zhang Xinfu. Linearization Method of Recovering Earth's Gravity Field with Respect to Gravity Satellite's Kinematic Orbits[J]. Chinese Journal of Geophysics, 2013, 56(7):2238-2244.
[22] CHEN Qiujie, SHEN Yunzhong, ZHANG Xingfu, et al. Global Earth's Gravity Field Solution with GRACE Orbit and Range Measurements Using Modified Short Arc Approach[J]. Acta Geodaetica et Geophysica, 2014, 50(2):173-185.
[23] CHEN Qiujie, SHEN Yunzhong, ZHANG Xingfu, et al. Monthly Gravity Field Models Derived from GRACE Level 1B Data Using a Modified Short-arc Approach[J]. Journal of Geophysical Research, 2015, 120(3):1804-1819.
[24] KUSCHE J, KLEES R. Regularization of Gravity Field Estimation from Satellite Gravity Gradients[J]. Journal of Geodesy, 2002, 76(6-7):359-368.
[25] ZHAO Qile, GUO Jing, HU Zhigang, et al. GRACE Gravity Field Modeling with an Investigation on Correlation Between Nuisance Parameters and Gravity Field Coefficients[J]. Advances in Space Research, 2011, 47(10):1833-1850.
[26] BETTADPUR S.Recommendation for A-Priori Bias & Scale Parameters for Level-1B ACC Data (Version 2)[EB/OL].[2015-05-01]. http://podaac.jpl.nasa.gov/gravity/grace-documentation.
[27] DAHLE C, FLECHTNER F, GRUBER C, et al. GFZ GRACE Level-2 Processing Standards Document for Level-2 Product Release 0005[EB/OL].[2015-05-01]. http://gfzpublic.gfz-potsdam.de/pubman/item/escidoc:61197:9/component/escidoc:65055/1202.
[28] FÖRSTE C,BRUINSMA S,FLECHTNER F,et al.EIGEN-6C2-A New Combined Global Gravity Field Model Including GOCE Data up to Degree and Order 1949 of GFZ Potsdam and GRGS Toulouse[C]//EGU General Assembly Conference. Vienna:[s.n.], 2013.
[29] DIEDRICH R, GENDT G. A Gravity Field Model from LAGEOS Based on Point Masses (POEM-L1)[C]//Proceedings of the 6th International Symposium "Geodesy and Physics of the Earth". Potsdam:GDR, 1989:22-27.
[30] ANDERSEN O B, KNUDSEN P, KENYON S, et al. Global and Arctic Marine Gravity Field from Recent Satellite Altimetry (DTU13)[C]//76th EAGE Conference and Exhibition 2014, Amsterdam, Netherlands:[s.n.], 2014:16-19.
[31] ANDERSEN O B, JAIN M, KNUDSEN P. The Impact of Using Jason-1 and Cryosat-2 Geodetic Mission Altimetry for Gravity Field Modeling[J]. International Association of Geodesy Symposia, 2015:1-6.
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