The solution of Kepler's equation, III

DOI10.1007/BF01235847zbMath0647.70011OpenAlexW2168629463MaRDI QIDQ3792310

J. M. Anthony Danby

Publication date: 1987

Published in: Celestial Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01235847

zbMATH Keywords

Kepler's equationmethod of Laguerre-Conway

Mathematics Subject Classification ID

Computational methods for problems pertaining to mechanics of particles and systems (70-08) Two-body problems (70F05)

Related Items (11)

Robust resolution of Kepler's equation in all eccentricity regimes ⋮ Kepler equation solver ⋮ On solving Kepler's equation for nearly parabolic orbits ⋮ Dynamic discretization method for solving Kepler's equation ⋮ The theory of asynchronous relative motion. II: Universal and regular solutions ⋮ The rectilinear three-body problem as a basis for studying highly eccentric systems ⋮ The hyperbolic Kepler equation (and the elliptic equation revisited) ⋮ Kepler equation and accelerated Newton method ⋮ Fast switch and spline scheme for accurate inversion of nonlinear functions: the new first choice solution to Kepler's equation ⋮ Methods for the Study of the Dynamics of the Oort Cloud Comets I: Modelling the Stellar Perturbations ⋮ Solving Kepler's equation via Smale's \(\alpha\)-theory

Cites Work

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• The solution of Kepler's equation, I
• The solution of Kepler's equation, II
• Procedures for solving Kepler's equation
• An improved algorithm due to laguerre for the solution of Kepler's equation

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