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- W3036233286 abstract "Intrigued by the recent advances in research on solving Kepler's equation, we have attacked the problem too. Our contributions emphasize the unified derivation of all known bounds and several starting values, a proof of the optimality of these bounds, a very thorough numerical exploration of a large variety of starting values and solution techniques in both mean anomaly/eccentricity space and eccentric anomaly/eccentricity space, and finally the best and simplest starting value/solution algorithm: M + e and Wegstein's secant modification of the method of successive substitutions. The very close second is Broucke's bounds coupled with Newton's second-order scheme." @default.
- W3036233286 created "2020-06-25" @default.
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- W3036233286 date "1990-01-01" @default.
- W3036233286 modified "2023-09-26" @default.
- W3036233286 title "On solving Kepler's equation" @default.
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