Low frequency Delaunay variables
Absolute difference in orbital energy m*(E-E_0), angular momentum m*(G-G_0),
and its vertical component m*(H-H_0) calculated by the low-pass filtered
orbital elements of each planet in each of our numerical integrations.
$m$ is the mass of each planet.
Here, the total $E$ is calculated from a Delauney element L as
E = -sqr(mu)/2sqr(L).
The unit of m*(E-E_0) is 10^(-12)*Msun*AU^2/day^(-2),
and that of m*(G-G_0), m*(H-H_0) is 10^(-12)*Msun*AU^2/day^(-1),
where Msun is the Sun's mass.
N+1
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
N+2
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
N+3
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
N-1
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
N-2
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
N-3
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
50G+
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)
50G-
m*(E-E_0)
m*(G-G_0)
m*(H-H_0)