Tidal effects on magnetic gyration of a charged particle in Fermi coordinates
arXiv:gr-qc/0509084 · doi:10.1088/0264-9381/23/3/004
Abstract
We examine the gyration motion of a charged particle, viewed from a reference observer falling along the Z axis into a Schwarzschild black hole. It is assumed that the magnetic field is constant and uniform along the Z axis, and that the particle has a circular orbit in the X-Y plane far from the gravitational source. When the particle as well as the reference observer approaches the black hole, its orbit is disrupted by the tidal force. The final plunging velocity increases in the non-relativistic case, but decreases if the initial circular velocity exceeds a critical value, which is approximately 0.7c. This toy model suggests that disruption of a rapidly rotating star due to a velocity-dependent tidal force may be quite different from that of a non-relativistic star. The model also suggested that collapse of the orbit after the disruption is slow in general, so that the particle subsequently escapes outside the valid Fermi coordinates.
arXiv comment10 pages, 12 figures
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Cited by in corpus (10)
- Explicit Fermi Coordinates and Tidal Dynamics in de Sitter and Goedel Spacetimes
- Tidal Dynamics in Kerr Spacetime
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- Beyond Gravitoelectromagnetism: Critical Speed in Gravitational Motion
- Double-Kasner Spacetime: Peculiar Velocities and Cosmic Jets
- Extended Fermi coordinates
- Gravitomagnetic Accelerators
- A fully relativistic radial fall
- Indirect (source-free) integration method. II. Self-force consistent radial fall
- Relativistic Tidal Accelerations in the Exterior Schwarzschild Spacetime