Published 1987 | Version v1
Miscellaneous

An alanytical approach to the time transformation TDB-TDT

Creators

  • 1. Bureau des Longitudes, Paris (France)

Description

An analytical formula for the time transformation TDB-TDT (Temps Dynamique Terrestre, Temps Dynamique Barycentrique) valid over a few thousand years around J2000 has been computed with accuracy at 1 ns level. This computation was carried out by integrating the differential equation derived from a general metric. The transformation TDB-TDT is independent of the PPN (Parametrised Post Newtonian) parameters, γ and β, and of the 3 most commonly-used coordinate systems (standard, isotropic, Painleve), at least at the 1 ns level. The analytical theories ELP2000 (lunar) and VSOP82 (planetary) developed at the Bureau des Longitudes were used for motions of the solar system bodies. Furthermore, the numerical procedures described by Hellings and Davis to calculate this transformation yield results differing from our own procedure. These differences are due to the long-period terms of the planetary theories which are averaged out in numerical procedures. These terms are generated by resonances in the Solar System. (author). 13 refs

Part of:
Dynamics of the solar system

Additional details

Additional titles

Augmented title (English)
Temps Dynamique Terrestre; Temps Dynamique Barycentrique

Publishing Information

Imprint Title
Dynamics of the solar system
Imprint Pagination
211 p.
Journal Page Range
p. 99-101.
Report number
INIS-mf--11400

Conference

Title
10. European regional astronomy meeting of the IAU.
Dates
24-29 Aug 1987.
Place
Prague (Czechoslovakia).

INIS

Country of Publication
Serbia and Montenegro
Country of Input or Organization
Serbia and Montenegro
INIS RN
20035805
Subject category
S79: ASTROPHYSICS, COSMOLOGY AND ASTRONOMY;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ANALYTICAL SOLUTION; EQUATIONS OF MOTION; NUMERICAL SOLUTION; RESONANCE; SOLAR SYSTEM; SPACE-TIME; TIME DEPENDENCE; TIME MEASUREMENT; TRANSFORMATIONS
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; PARTIAL DIFFERENTIAL EQUATIONS

Optional Information