Journal
CLASSICAL AND QUANTUM GRAVITY
Volume 38, Issue 1, Pages -Publisher
IOP PUBLISHING LTD
DOI: 10.1088/1361-6382/abc189
Keywords
Kerr black holes; geodesics; ultra high energy cosmic rays
Categories
Funding
- Serrapilheira Institute [Serra1708-15022]
- CNPq [307750/2017-5, 401634/2018-3]
- FAPESP [2015/15897-1]
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This article evaluates the motion of neutral and charged test particles near a near-extremal rotating black hole in the presence of magnetic fields, using Euler-Lagrange motion equations and effective potential methods. The study focuses on characterizing the motion out of the equatorial plane and perturbations that may lead to different orbital possibilities for particles initially moving around specific orbits. The research confirms the potential for ultra-high energy cosmic rays production at the center of AGNs with a specific range of magnetic field magnitudes, particularly near rotating black holes where high center-of-mass energies can be achieved.
The aim of the present article is to evaluate the motion of neutral and charged test particles in the vicinity of a near-extremal rotating black hole (BH) in the presence of magnetic fields. Euler-Lagrange motion equations and effective potential methods are used to characterize the motion out of the equatorial plane. Such approach is of peculiar significance if it is considered, e.g., accretion processes onto rotating BHs. In general, investigations concerning accretion focus mostly on the simplest case of particles moving in the equatorial plane. Here it will be considered that particles initially moving around some particular orbit may be perturbed by a kick along the theta direction, giving rise to other possible orbits. We confirm the possibility that ultra high energy cosmic rays would be produced at the very center of AGNs, for a specific range of magnetic field magnitudes, since it is possible that ultra-high center-of-mass energies can be produced by particles colliding near the horizon of rotating BHs whose angular momentum tends to the Thorne limit.
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