Solving Kepler's equation with high efficiency and accuracy

Author:

Nijenhuis Albert

Publisher

Springer Science and Business Media LLC

Subject

Space and Planetary Science,Astronomy and Astrophysics,Applied Mathematics,Computational Mathematics,Mathematical Physics,Modeling and Simulation

Reference10 articles.

1. Abramowitz, M. and Stegun, I.A.: 1965, Handbook of Mathematical Functions, Dover Publications, New York.

2. Carlson, B. and Goldstein, M.: 1943, Rational Approximation of Functions, Los Alamos Scientific Laboratory LA-1943, Los Alamos.

3. Conway, B.A.: 1986, ?An improved algorithm due to Laguerre for the solution of Kepler's equation?, Celest. Mech. 39, 199?211.

4. Danby, J.A. and Burkardt, T.M.: 1983, ?The solution of Kepler's equation, I?, Celest. Mech. 31, 95?107.

5. Gooding, R.H. and Odell, A.W.: 1988, ?The hyperbolic Kepler equation (and the elliptic equation revisited)?, Celest. Mech. 44, 267?282.

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