In orbital mechanics, Kepler's equation relates various geometric properties of the orbit of a body subject to a central force. Transcendental equation · Mean anomaly · Eccentric anomaly |
Kepler's equation gives the relation between the polar coordinates of a celestial body (such as a planet) and the time elapsed from a given initial point. |
His method involves the solution of a transcendental equation called Kepler's equation. ... Division by a2/2 gives Kepler's equation M = E − ε sin E . Kepler's equation · Focus (geometry) · Semi-major and semi-minor axes |
Kepler's equation, E = M + e sin E, is solved for E by use of a second-order Newton-Raphson iterative algorithm. The derivation of this algorithm is discussed ... |
Kepler's equation makes it easy to compute the mean anomaly, whenever the eccentric anomaly is given, however, the other way round is difficult. |
Here, the Bessel solution of the elliptic Kepler equation is explored from a new perspective offered by the theory of the Stieltjes series. In particular, it ... |
Kepler's equation. (astronomy, celestial mechanics) the mathematical relationship between the mean anomaly (M) and the eccentric anomaly (E) of a planet in ... |
Некоторые результаты поиска могли быть удалены в соответствии с местным законодательством. Подробнее... |
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