It is identical in purpose to Leibniz's planetary orbital equation.
2.
The orbital equation can be derived from the Hamilton & ndash; Jacobi equation.
3.
Those who had been trying to reject the planetary orbital equation in 2008 clearly knew nothing about the topic.
4.
If on the other hand d \ rho / ds is not identically 0, then its zeroes are isolated and the reduced equations can be combined to yield the orbital equation
5.
If you can come up with an orbital equation based on spirals that comes as near to matching observations as does the standard Newtonian derivation of Kepler's model, then perhaps someone will take your theory seriously.
6.
From what I remember ( it's been a long time since I took astrodynamics, hopefully someone will correct me if I'm wrong ), in the orbital equations for a two-body problem you should use the reduced mass of the system.
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