Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. III - Analytical and computational developments of the functions

Astronomy and Astrophysics – Astrophysics

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Elliptical Orbits, Orbital Mechanics, Series Expansion, Trigonometric Functions, Algorithms, Coefficients, Convergence, Proving, Recursive Functions, Tables (Data)

Scientific paper

Expansions of the functions H1, H2 and H3 are established both analytically and computationally for m positive integer, q real number, and Xi, epsilon which are both positive and less than unity. The treatment of each of these functions is divided into (1) the analytical developments for which the trigonometric series representation of the function and the literal analytical expressions of the coefficients will be given, (2) the computational developments of the coefficients, (3) a tabulation of the numerical results of the computational algorithms, and (4) proofs of the formulae.

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