Hostname: page-component-7479d7b7d-c9gpj Total loading time: 0 Render date: 2024-07-11T20:23:01.582Z Has data issue: false hasContentIssue false

New Time Scales: Removing Ambiguities

Published online by Cambridge University Press:  30 March 2016

V.A. Brumberg*
Affiliation:
Institute of Applied Astronomy, 197042 St-Petersburg, Russia

Extract

Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.

The new (1991) IAU recommendations on reference systems and time scales are based completely on general relativity. But the metric forms determining the corresponding reference systems are specified in these recommendations not sufficiently definitive to take into account non-geodesic accelerations in the motion of the geocentre or topocentre, to distinguish between relativistic dynamically or kinematically non-rotating systems and to exclude a possible ambiguity in the time scales due to the relativistic coordinate gauge. There is a hidden ambiguity in the relativistic definition of the geocentre due to the difference bewteen Newtonian-type and Blanchet-Damour multipole moments used, respectively, in Brumberg-Kopejkin (Brumberg and Kopejkin, 1989; Kopejkin, 1991a; Brumberg et al., 1993; Klioner, 1993; Klioner and Voinov, 1993) and Damour-Soffel-Xu (1991-1994) approach to construct relativistic hierarchy of reference systems. In using TAI as physical realization of TT one should specify the constant LG (Fukushima, 1994) once for ever not introducing the relativistic ill-defined notion of the geoid (Kopejkin, 1991b). It might be reasonable not to separate this constant at all (as having no sense for moving clocks on the surface of the Earth or in the circumterrestrial space) and to use TAIM as physical realization of TCG itself relating TCG directly with the observer’s proper time avoiding the intermediate scale TT (Brumberg, 1992).

Type
II. Joint Discussions
Copyright
Copyright © Kluwer 1995

References

Brumberg, V.A.: 1992, in: Bergeron, J. (ed.), Highlights on Astronomy, 9, 133 Google Scholar
Brumberg, V.A. and Kopejkin, S.M.: 1989, in: Kovalevsky, J., Mueller, I.I. and Kolscsek, B. (eds.), Reference Frames, Kluwer, Dordrecht, 115 CrossRefGoogle Scholar
Brumberg, V.A., Bretagnon, P. and Francou, G.: 1993, A & A, 275, 651Google Scholar
Damour, T., Soffel, M. and Xu, C.: 1991, Phys. Ref. D, 43, 3273 CrossRefGoogle Scholar
Damour, T., Soffel, M. and Xu, C.: 1992, Phys. Ref. D, 45, 1017 CrossRefGoogle Scholar
Damour, T., Soffel, M. and Xu, C.: 1993, Phys. Ref. D, 47, 3124 Google Scholar
Damour, T., Soffel, M. and Xu, C.: 1994, Phys. Ref. D, 49, 618 Google Scholar
Fukuskima, T., in: Kinoshita, H. and Nakai, H. (eds.), Proc. 86th Symp. on Celestial Mechanics, NAO, Tokyo, 149 Google Scholar
Klioner, S.A.: 1993, A & A, 279, 273 Google Scholar
Klioner, S.A. and Voinov, A.V.: 1993, Phys. Ref. D, 48, 1451 CrossRefGoogle Scholar
Kopejkin, S.M.: 1991a, in Saskia, V. (ed.), Itogi Nauki i Tekhniki, Nauka, Moscow, 87 Google Scholar
Kopejkin, S.M.: 1991b, Manuscripta Geodaetica, 16, 301 Google Scholar