Poynting–Robertson drag invariant
= Poynting–Robertson drag invariant
{c}
{title2=$C$}
The orbit-averaged <Poynting–Robertson drag> equations preserve $C=a(1-e^2)e^{-4/5}$ for $0<e<1$. This relates shrinking <semi-major axis> to decreasing <orbital eccentricity>; a circular orbit is treated by its separate limiting solution.