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Numerical investigation of the Earth and Moon rotational motion dynamics is carried out at a long time intervals. In our previous studies (Pashkevich, 2013), (Pashkevich and Eroshkin, 2011) the high-precision Rigid Earth Rotation Series (designated RERS2013) and Moon Rotation Series (designated MRS2011) were constructed. RERS2013 are dynamically adequate to the JPL DE422/LE422 (Folkner, 2011) ephemeris over 2000 and 6000 years and include about 4113 periodical terms (without attempt to estimate new subdiurnal and diurnal periodical terms). MRS2011 are dynamically adequate to the JPL DE406/LE406 (Standish, 1998) ephemeris over 418, 2000 and 6000 years and include about 1520 periodical terms. In present research have been improved the Rigid Earth Rotation Series RERS2013 and Moon Rotation Series MRS2011, and as a result have been constructed the new high-precision Rigid Earth Rotation Series RERS2014 and Moon Rotation Series MRS2014 dynamically adequate to the JPL DE422/LE422 ephemeris over 2000 and 6000 years, respectively. The elaboration of RERS2013 is carried out by means recalculation of sub-diurnal and diurnal periodical terms. The residuals in Euler angles between the numerical solution and RERS2014 do not surpass 3 μas over 2000 years. Improve the accuracy of the series MRS2011 is obtained by using the JPL DE422/LE422 ephemeris. The residuals in the perturbing terms of the physical librations between the numerical solution and MRS2014 do not surpass 8 arc seconds over 6000 years.
Rocznik
Tom
Strony
35--40
Opis fizyczny
Bibliogr. 9 poz., rys.
Twórcy
autor
- Central (Pulkovo) Astronomical Observatory of RAS Pulkovskoe shosse, 65/1, 196140, St.Petersburg, Russia
Bibliografia
- Eroshkin G.I., Pashkevich V.V. (1997) Numerical Simulation of the Rotational Motion of the Earth and Moon, Dynamics and Astrometry of Natural and Artificial Celestial Bodies. IAU Colloquium 165 (I.M.Wytrzyszczak, J.H.Lieske, R.A.Feldman, eds), Kluwer, Dordrecht, pp. 275-280.
- Standish E.M. (1998) JPL Planetary and Lunar Ephemerides, DE405/LE405, JPL IOM 312.F-98-048.
- Eroshkin G.I.: (2000) High-Precision method of the Numerical Solution of the Celestial Mechanic problems based on Chebishev Polynomial Interpolation, Proc. Astrometry, Geodynamics and Celestial Mechanics at the turn of XXIth century, (The Conference of the St.Petersburg in the IPA RAS, 19-23 June 2000), pp. 229-230 (in Russian).
- Eroshkin G.I., Pashkevich V.V. and Brzezinski A., (2002) Extension of the high-precision numerical theory of the rigid Earth rotation to the case of a long time interval, Artificial Satellites. Vol. 37., No. 4, pp. 169-183.
- Pashkevich V.V., Eroshkin G.I. (2005) Choice of the optimal spectral analysis scheme for the investigation of the Earth rotation problem, Proc. Journées Systèmes de Référence Spatio-Temporels 2005, eds. Brzeziski A., Capitaine N., Kolaczek B.,Warsaw 2005, 105-109.
- Pashkevich V.V., Eroshkin G.I. (2010) Application of the spectral analysis for modeling the rotations of the Moon, Artificial Satellites, Vol. 45. No. 4. (DOI: 10.2478/v10018-011- 0004-4), pp. 153-162.
- Folkner W.F. (2011) JPL Planetary and Lunar Ephemerides : Export Information http://iaucomm4.jpl.nasa.gov/README.html
- Pashkevich V.V., Eroshkin G.I. (2011) Construction of the numerical and semi-analytical solutions of the Moon rotation, Proc. Journées Systèmes de Référence Spatio-Temporels 2011, ed. N.Capitaine, Vienna, 19-21 September 2011, pp. 205-208.
- Pashkevich V.V. (2013) Construction of the numerical and semi-analytical solutions of the rigid Earth rotation at a long time intervals, Journal of Planetary Geodesy, Artificial Satellites, Vol. 48, No. 1, (DOI: 10.2478/arsa-2013-0003), 25-37.
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-a8a2b42c-a2b4-4bc8-aea9-bf126ef71772