Document Type

Article

Publication Date

7-12-2019

Publication Title

Monthly Notices of the Royal Astronomical Society

Publisher

Oxford University Press

Volume

488

Issue

2

First page number:

2722

Last page number:

2731

Abstract

For non-spinning, charged (Reissner–Nordström) black holes, the particles with an opposite sign of charge with respect to that of the black hole will be pulled into the black hole by the extra electromagnetic force. Such a hole will be quickly neutralized so that there should not exist significantly charged, non-spinning black holes in the universe. The case of spinning, charged (Kerr–Newmann, KN) black holes is more complicated. For a given initial position and initial velocity of the particle, an oppositely charged particle does not always more easily fall into the black hole than a neutral particle. The possible existence of a magnetosphere further complicate the picture. One therefore cannot straightforwardly conclude that a charged spinning black hole will be neutralized. In this paper, we make the first step to investigate the neutralization of KN black holes without introducing a magnetosphere. We track the particle trajectories under the influence of the curved space–time and the electromagnetic field carried by the spinning, charged black hole. A statistical method is used to investigate the neutralization problem. We find a universal dependence of the falling probability into the black hole on the charge of the test particle, with the oppositely charged particles having a higher probability of falling. We therefore conclude that charged, spinning black holes without a magnetosphere should be quickly neutralized, consistent with people’s intuition. The neutralization problem of KN black holes with a corotating force-free magnetosphere is subject to further studies.

Keywords

Black hole physics, gravitational waves; Methods: analytical; Stars: kinematics and dynamics

Disciplines

Stars, Interstellar Medium and the Galaxy

File Format

pdf

File Size

670 KB

Language

English

Download

UNLV article access

Search your library

Share

COinS