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Dynamical modeling and excitation reconstruction as fundamental of Earth rotation prediction

Autorzy
Identyfikatory
Warianty tytułu
Konferencja
Proceedings of the IERS Workshop on EOP Combination and Prediction, Warsaw, 19-21 October 2009
Języki publikacji
EN
Abstrakty
EN
Though pure mathematical approximations such as regression models and neural networks show good results in Earth rotation forecasting, dynamical modeling remains the only base for the physically meaningful prediction. That assumes the knowledge of cause-effect relationships and physical model of the rotating Earth. Excitation reconstruction from the observed Earth orientation parameters (EOP) is a crucial stage, needed for comparison with known causes, such as tidal forcing, atmospheric (AAM), oceanic (OAM) angular momentum changes, and uncovering unknown ones. We demonstrate different approaches, which can be used to avoid ill-conditionality and amplification of noises during the inversion. We present amplitude and phase studies of the model and reconstructed excitations of Chandler wobble. We found out, that modulation of Chandler excitation is synchronous with 18-yr tidal effects in the Earth's rotation rate changes. The results of the study can be used for excitation and EOP forecast. The key issues of the EOP prediction are discussed.
Rocznik
Strony
95--110
Opis fizyczny
Bibliogr. 37 poz., rys., tab.
Twórcy
autor
  • Sternberg Astronomical Institute of Moscow State University, Russia
Bibliografia
  • Avsyuk Yu.N. (1996) Tidal forces and natural processes Moscow RAS Shmidt IPE.
  • Bougeard M. L. N. Rouveyrollis D. Gambis (2002) Comparison study of EOF techniques in the determination of episodic terms of polar motion Proc. Journees 2001. Brussels.
  • Bizouard C. L. Seoane (2010) Atmospheric and oceanic forcing of the rapid polar motion J Geod. Vol. 84 19-30 DOI 10.1007/s00190-009-0341-2.
  • Brzezinski A. and J. Nastula (2002) Oceanic excitation of the Chandler wobble Adv. Space Res. Vol. 30 195-200 doi:10.1016/S0273-1177(02)00284-3.
  • Brzezinski A. (2007) A simple digital filter for the geophysical excitation of nutation J. Geod. Vol. 81 543-551.
  • Carter M. S. Carter W. E. (2000) Setho Carlo Chandler Jr.: the discovery of variation of latitude Astronomical society of the pacific (ASP) conference series "Polar motion historical and scientific problems" Vol. 208 109.
  • Chandler S. C. (1891) On the variation of latitude I II Astron. J. Vol. 248 59 Vol. 249 65.
  • Dill R. Dobslaw H. (2010): Short-term Polar Motion Forecasts from Earth System Modeling Data J Geod. Vol. 84 9 529-536.
  • Furuya M. and B. F. Chao (1996) Estimation of period and Q of the Chandler wobble Geophys. J. Int. Vol. 127 693-702.
  • Gibert II». and Le Mouel J-L. (2008) Inversion of polar motion data: Chandler wobble phase jumps and geomagnetic jerks J. Geophys. Res. Vol. 113 B10405 doi:10.1029/2008JB005700.
  • Golyadina S. A. (2004) Method "Caterpillar-SSA": prediction of the time series St-Petersburg (in Russian).
  • Gorshkov V. Shcherbakova N. Miller N. Prudnikova E. (2003) Tidal variations from local astrometric EOP sets Proc. Journes 2003 St-Petersburg 237-240.
  • Gross R. S. (2000) The excitation of the Chandler wobbleGeophysical Research Letters Vol. 27 No. 15 2329-2332.
  • Gubanov V. S. (1997) The generalized method of least squares Snt-Petersburg (in Russian).
  • Guo J. Y. H. Greiner-Mai L. Ballani H. Jochmann C. K. Shum (2005) On the doublepeak spectrum of the Chandler wobble J. Geod. Vol. 78 654-659 doi:10.1007/s00190-004-0431-0.
  • Jeffreys H. (1940) The variation of latitude. Mon Not Roy Astr. Soc.Vol. 100 139-155.
  • Jollife I. T. (2002) Principal component analysis Springer series in statistics.
  • Liao D. Xinhao Liao and Yonghong Zhou (2003) Oceanic and atmospheric excitation of the Chandler wobble Geophys. J. Int. Vol. 152 215-227.
  • Malkin Z. and Miller N. (2009) Chandler wobble: two more large phase jumps revealed arXiv:0908.3732.
  • Munk W. H. and G. J. F. MacDonald (1960) The Rotation of the Earth: A Geophysical Discussion Cambridge Univ. Press.
  • Panteleev V. L. (2001a) Algorithms of smoothing of aerogravimetric observations correcting dynamical errors of the measurementsIzvestiya RAS Physics of the solid Earth Vol. 3.
  • Panteleev V. L. (2001b) Observation and modelling of the dynamicalal objects MSU http://lnfm1.sai.msu.ru/grav/russian/lecture/lecture.htm (lectures in Russian). http://lnfm1.sai.msu.ru/grav/russian/lecture/lecture.htm
  • Panteleev V. L. Chesnokova T. S. (2004) Mathematical modeling of gravitational data Proceedings of Higher educational establishment. Geology and exploration Vol. 3. 80-81 (in Russian).
  • Salstein D. (2000) Atmospheric excitation of polar motion ASP Conference Series Vol. 208 437-446.
  • Sidorenkov N. S. (2009) The Interaction Between Earth's Rotation and Geophysical Processes Wiley-VCH Verlag.
  • Spiridonov E. A. and I. Ya. Tsurkis (2008) On the Period and Quality Factor of the Chandler Wobble Izvestiya physics of the solid EarthPleiades Publishing No. 8 670-690.
  • Takens F. (1981) Detecting strange attractors in turbulenceDynamical Systems and Turbulence Springer-Verlag New York 366-381.
  • Tikhonov A. N. Arsenin V. Y. (1977) Solution of ill-posed problemsJohn Wiley and Soc.
  • Vicente R. Wilson C. (1997) On the variability of the Chandler frequency J. Geophys. Res. Vol. 102(B9) 20439-20445.
  • Vicente R. Wilson C. (2002) On long-period polar motion J. of Geod.Vol. 76 No. 4 199-208.
  • Vityazev V. V. (2001) Wavelet analysis of time series Snt-Petersburg www.astro.spbu.ru/astro/publications/vityazev/wavelet.pdf (lectures in Russian).www.astro.spbu.ru/astro/publications/vityazev/wavelet.pdf
  • Vondrak J. (1999) Earth rotation parameters 1899.7-1992.0 after reanalysis within the Hipparcos frame Surveys in Geophysics Vol. 20 169-195.
  • Wilson C. (1985) Discrete polar motion equations Geophys J. Roy. Astr. Soc. Vol. 80 551-554.
  • Wilson C. and Chen J. (1996) Discrete polar motion equations for high frequencies J. of Geod. Vol. 70 No. 9 581-585.
  • Yatskiv Y. (2000) Chandler Motion Observatios ASP Conference Series Vol. 208 383.
  • Zotov L. V. (2005) Earth rotation: variations and their predictionMoscow http://lnfm1.sai.msu.ru/tempus/disser/Dissertation.pdf (Dissertation in Russian).http://lnfm1.sai.msu.ru/tempus/disser/Dissertation.pdf
  • Zhou Y. H. J. L. Chen X. H. Liao and C. R. Wilson (2005) Oceanic excitations on polar motion: a cross comparison among modelsGeophys. J. Int. Vol. 162 390-398.
Uwagi
Opracowanie rekordu ze środków MNiSW, umowa Nr 461252 w ramach programu "Społeczna odpowiedzialność nauki" - moduł: Popularyzacja nauki i promocja sportu (2020).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-2455b57a-96f5-41ac-a10c-473f96267b28
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