大地测量学与导航

南极中山站的重力和区域海洋潮汐特征

  • 刘清超 ,
  • 孙和平 ,
  • 王泽民 ,
  • 陈晓东 ,
  • 张胜凯 ,
  • 徐建桥
展开
  • 1. 中国科学院测量与地球物理研究所大地测量与地球动力学国家重点实验室, 湖北 武汉 430077;
    2. 中国科学院大学, 北京 100049;
    3. 武汉大学中国南极测绘研究中心, 湖北 武汉 430079
刘清超(1990-),男,博士生,研究方向为重力场理论、方法及应用。E-mail:liuqch1990@163.com

收稿日期: 2017-03-16

  修回日期: 2017-07-24

  网络出版日期: 2018-03-29

基金资助

国家自然科学基金(41621091;41674083;41531069;41374084;41574072)

The Characteristics of Gravity and Regional Ocean Tides at Zhongshan Station in Antarctic

  • LIU Qingchao ,
  • SUN Heping ,
  • WANG Zemin ,
  • CHEN Xiaodong ,
  • ZHANG Shengkai ,
  • XU Jianqiao
Expand
  • 1. State Key Laboratory of Geodesy and Earth's Dynamics, Institute of Geodesy and Geophysics, CAS, Wuhan 430077, China;
    2. University of Chinese Academy of Sciences, Beijing 100049, China;
    3. Chinese Antarctic Center of Surveying and Mapping, Wuhan University, Wuhan 430079, China

Received date: 2017-03-16

  Revised date: 2017-07-24

  Online published: 2018-03-29

Supported by

The National Natural Science Foundation of China (Nos. 41621091;41674083;41531069;41374084;41574072)

摘要

本文利用中山站弹簧重力仪记录的重力潮汐时间序列、验潮站数据、CATS2008区域和Eot11a全球海潮模型研究重力和海洋潮汐特征。结果表明,在周日频段,潮波O1的海潮振幅达到28 cm,4个主要潮波(Q1、O1、P1和K1)的全球模型与验潮站潮高差之和为4.2 cm,区域模型与验潮站潮高差之和为4.4 cm;在半日频段,潮波M2的海潮振幅达到20 cm,4个主要潮波(N2、M2、S2和K2)的潮高差之和分别为7.7 cm和5.1 cm,说明利用区域模型修正全球模型的重要性。经区域模型修正的全球海潮负荷改正后,重力主波K1、M2和S2的最终残差振幅分别下降了9.84%、56.14%和37.08%,说明区域海潮模型更能反映海洋潮汐的真实特征,用区域模型修正全球海潮模型的有效性得到验证。

本文引用格式

刘清超 , 孙和平 , 王泽民 , 陈晓东 , 张胜凯 , 徐建桥 . 南极中山站的重力和区域海洋潮汐特征[J]. 测绘学报, 2018 , 47(3) : 316 -323 . DOI: 10.11947/j.AGCS.2018.20170123

Abstract

This study investigates the characteristics of gravity and ocean tides using time series recorded with the spring gravimeter and tide gauge at Zhongshan station, CATS2008 regional ocean tide model, and Eot11a global ocean tide model. The results show that the ocean tidal amplitude of O1 wave reaches 28 cm in the diurnal tidal bands. The sum of four tidals (Q1, O1, P1 and K1) difference between the global model and the tide gauge station is 4.2 cm, and that between the regional model and the tide gauge station is 4.4 cm. In contrast, the tidal amplitude of M2 wave reaches 20 cm in the semi-diurnal bands, and the sum of four tidals (N2, M2, S2 and K2) difference are 7.7 cm and 5.1 cm, respectively. This shows that correcting global ocean tide model using regional models is important. Subsequent to the correction of global oceanic loading using the regional model, the amplitudes of final residuals for the main gravity waves K1, M2, and S2 decreased by 9.84%, 56.14%, and 37.08%, respectively, which indicates that the regional ocean tide model can better reflect the true characteristics of ocean tides. Moreover, the validity of correcting global ocean tide model using the regional model is verified.

参考文献

[1] SHEPHERD A,PEACOCK N R.Ice Shelf Tidal Motion Derived from ERS Altimetry[J].Journal of Geophysical Research,2003,108(C6):3189.
[2] VELICOGNA I,WAHR J.Measurements of Time-variable Gravity Show Mass Loss in Antarctica[J].Science,2006,311(5768):1754-1756.
[3] 张胜凯,雷锦韬,李斐.全球海潮模型研究进展[J].地球科学进展,2015,30(5):579-588. ZHANG Shengkai,LEI Jintao,LI Fei.Advances in Global Ocean Tide Models[J].Advances in Earth Science,2015,30(5):579-588.
[4] 刘清超,孙和平,徐建桥,等.南极中山与昭和站重力海潮负荷效应及背景噪声研究[J].地球物理学报,2016,59(8):2773-2782. LIU Qingchao,SUN Heping,XU Jianqiao,et al.The Research of Ocean Tide Loading Effects on Gravity and Ambient Noise at Zhongshan and Syowa Station in Antarctic[J].Chinese Journal of Geophysics,2016,59(8):2773-2782.
[5] KIM T H,SHIBUYA K,DOI K,et al.Validation of Global Ocean Tide Models Using the Superconducting Gravimeter Data at Syowa Station,Antarctica,and in Situ Tide Gauge and Bottom-pressure Observations[J].Polar Science,2011,5(1):21-39.
[6] 周江存,孙和平.用东海和南海潮汐资料修正全球海潮模型对中国及邻区重力场负荷计算的影响[J].地震学报,2005,27(3):332-338. ZHOU Jiangcun,SUN Heping.Influence of the Modified Global Ocean Tide Model with Local Tides of East and South China Seas on Load Gravity in China and Its Neighbor Area[J].Acta Seismologica Sinica,2005,27(3):332-338.
[7] PADMAN L,KOTTMEIER C.High-frequency Ice Motion and Divergence in the Weddell Sea[J].Journal of Geophysical Research,2000,105(C2):3379-3400.
[8] 孙和平,许厚泽,徐建桥,等.重力场的潮汐变化观测及其研究[J].地球科学进展,2000,15(1):53-57. SUN Heping,XU Houtze,XU Jianqiao,et al.Observation and Study of the Tidal Variation in Gravity Field[J].Advance in Earth Sciences,2000,15(1):53-57.
[9] 徐建桥,孙和平,周江存.南极中山站重力潮汐观测的海潮负荷效应[J].测绘学报,2002,31(3):228-233. XU Jianqiao,SUN Heping,ZHOU Jiangcun.Loading Effects of the Ocean Tides on the Tidal Gravity Observations at Zhongshan Station in the Antarctic[J].Acta Geodaetica et Cartographica Sinica,2002,31(3):228-233.
[10] 胡胜利.南极中山站天气系统和气象要素变化[J].海洋预报,2001,18(1):34-39. HU Shengli.The Variation of Weather System and Meteorological Elements[J].Marine Forecasts,2001,18(1):34-39.
[11] 黄继锋,鄂栋臣,张胜凯,等.南极中山验潮站的数据处理与分析[J].大地测量与地球动力学,2012,32(5):63-67. HUANG Jifeng,E Dongchen,ZHANG Shengkai,et al.Processing and Analysis of Tidal Data for Zhongshan Station,East Antarctica[J].Journal of Geodesy and Geodynamics,2012,32(5):63-67.
[12] VAN CAMP M,VAUTERIN P.Tsoft:Graphical and Interactive Software for the Analysis of Time Series and Earth Tides[J].Computers & Geosciences,2005,31(5):631-640.
[13] WAHR J M.Deformation Induced by Polar Motion[J].Journal of Geophysical Research,1985,90(B11):9363-9368.
[14] WENZEL H G.The Nanogal Software:Earth Tide Data Processing Package ETERNA 3.30[J].Bulletin d'Informations Mareés Terrestres,1996,124:9425-9439.
[15] DEHANT V,DEFRAIGNE P,WAHR J M.Tides for a Convective Earth[J].Journal of Geophysical Research,1999,104(B1):1035-1058.
[16] IWANO S,FUKUDA Y,SATO T,et al.Long-period Tidal Factors at Antarctica Syowa Station Determined from 10 Years of Superconducting Gravimeter Data[J].Journal of Geophysical Research,2005,110(B10):B10403.
[17] FOREMAN M G G,CHERNIAWSKY J Y,BALLANTYNE V A.Versatile Harmonic Tidal Analysis:Improvements and Applications[J].Journal of Atmospheric and Oceanic Technology,2009,26(4):806-817.
[18] CARTWRIGHT D E,TAYLER R J.New Computations of the Tide-generating Potential[J].Geophysical Journal International,1971,23(1):45-73.
[19] FOREMAN M G G.Manual for Tidal Heights Analysis and Prediction[R]. Victoria:Institute of Ocean Sciences, 1977.
[20] GOLUB G H,VAN LOAN C F.Matrix Computations[M].Baltimore:The Johns Hopkins University Press,1983.
[21] 鄂栋臣,黄继锋,张胜凯.南极中山站潮汐特征分析[J].武汉大学学报(信息科学版),2013,38(4):379-382,464. E Dongchen,HUANG Jifeng,ZHANG Shengkai.Analysis of Tidal Features of Zhongshan Station,East Antarctic[J].Geomatics and Information Science of Wuhan University,2013,38(4):379-382,464.
[22] FARRELL W E.Deformation of the Earth by Surface Loads[J].Reviews of Geophysics,1972,10(3):761-797.
[23] 许厚泽.固体地球潮汐[M].武汉:湖北科学技术出版社,2010. XU Houze.Solid Earth Tide[M].Wuhan:Hubei Science and Technology Press,2010.
[24] SAVCENKO R,BOSCH W.EOT11A-empirical Ocean Tide Model from Multi-mission Satellite Altimetry[R].München:Deutsches Geodätisches Forschungs Institut (DGFI),2012.
[25] PADMAN L,EROFEEVAR L,FRICHER H,et al.CATS2008a_opt:Circum-Antarctic Tidal Simulation Inverse Model Version 2008a.2008.
[26] AGNEW D C.SPOTL:Some Programs for Ocean-tide Loading[R].[S.l.]:Scripps Institution of Oceanography,2012.
[27] 孙和平,许厚泽,罗少聪,等.用超导重力仪的潮汐观测资料研究海潮模型[J].测绘学报,1999,28(2):115-120. SUN Heping,XU Houze,LUO Shaocong,et al.Study of the Ocean Models Using Tidal Gravity Observations Obtained with Superconducting Gravimeter[J].Acta Geodaetica et Cartographica Sinica,1999,28(2):115-120.
文章导航

/