Statistics – Computation
Scientific paper
Jul 1997
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1997balta...6..145e&link_type=abstract
Baltic Astronomy, vol. 6, p. 145
Statistics
Computation
Astronomical Coordinates, Equators, Computational Astrophysics, Polynomials, Nonlinear Equations, Angles (Geometry), Astronomy, Approximation
Scientific paper
Vectors are precessed between the systems of the mean equators at 'epoch' to and 'date' t(o), respectively by xQm(t) = M(t0,t)xQm(t0). One of the arguments of M is the angle J between the mean equators of epoch and date, respectivley. Andoyer (1911) and recent authors approximate J by third-order polynomials in time. For long periods, however, this is inadequate because J varies nonlinearly with time. In this paper, I represent J in the form of a product of an analytical approximation J*, which remains accurate for much larger t - t(o).
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