Velocity scaling method to correct individual Kepler energies

The use of integrals in numerical integrations of theN-body problem

P. E. Nacozy · Astrophysics and Space Science · 1971 · 92 citations

Numerical Analysis, Method Of Fundamental Solution, Numerical Computation +9

Numerical stabilization of the differential equations of Keplerian motion

J. Baumgarte · Celestial Mechanics and Dynamical Astronomy · 1972 · 85 citations

Celestial Mechanic, Numerical Stability, Geometric Singular Perturbation Theory +2

Efficient Orbit Integration by Scaling for Kepler Energy Consistency

Toshio Fukushima · The Astronomical Journal · 2003 · 58 citations · Full text

Numerical Analysis, Orbit Determination, Manifold Correction +15

Comparison among Correction Methods of Individual Kepler Energies in<i>n</i>-Body Simulations

Xin Wu, Tian-Yi Huang, Xiao-Sheng Wan et al. · The Astronomical Journal · 2007 · 48 citations · Full text

Numerical Analysis, Orbit Determination, Manifold Correction +14

Chaotic Dynamics in a Superposed Weyl Spacetime

Xin Wu, Hong Zhang · The Astrophysical Journal · 2006 · 46 citations

Black Hole Dynamic, Relativistic Astrophysics, Superposed Weyl Spacetime +9