Vector constants of the motion and orbits in the Coulomb/Kepler problem
arXiv:physics/0303106 · doi:10.1119/1.1596174
Abstract
The equation for the conic sections describing the possible orbits in a potential is obtained by means of a vector constant of the motion differing from the traditional Laplace-Runge-Lenz vector.
5 pages, no figures
Cited by in corpus (10)
- Quantum gravity, minimum length and Keplerian orbits
- Remark on orbital precession due to central-force perturbations
- A simple derivation of Kepler's laws without solving differential equations
- Test problems in mechanics and special relativity
- A shadow of the repulsive Rutherford scattering and Hamilton vector
- Elementary derivation of the Lense-Thirring precession
- Hamilton symmetry in relativistic Coulomb systems
- Mechanics and special relativity: tutorial problems with solutions
- Back to epicycles - relativistic Coulomb systems in velocity space
- The hodograph method for relativistic Coulomb systems