Gravitational magnetic monopoles and Majumdar-Papapetrou stars
Jose' P. S. Lemos, Vilson T. Zanchin

TL;DR
This paper compares gravitational magnetic monopoles and Majumdar-Papapetrou stars, exploring their near-horizon behavior and similarities to black holes, to gain insights into black hole entropy and spacetime structure.
Contribution
It introduces a detailed comparison between monopole solutions and Majumdar-Papapetrou systems, highlighting their quasi-black hole behavior and potential implications for black hole physics.
Findings
Both systems exhibit quasi-black hole states close to true horizons.
Magnetic monopoles and Majumdar-Papapetrou stars show similar near-horizon properties.
Insights into black hole entropy through entanglement are discussed.
Abstract
A large amount of work has been dedicated to studying general relativity coupled to non-Abelian Yang-Mills type theories. It has been shown that the magnetic monopole, a solution of the Yang-Mills-Higgs equations can be coupled to gravitation. For a low Higgs mass there are regular solutions, and for a sufficiently massive monopole the system develops an extremal magnetic Reissner-Nordstrom quasi-horizon. These solutions, called quasi-black holes, although non-singular, are arbitrarily close to having a horizon. However, at the critical value the quasi-black hole turns into a degenerate spacetime. On the other hand, for a high Higgs mass, a sufficiently massive monopole develops also a quasi-black hole, but it turns into an extremal true horizon, with matter fields outside. One can also put a small Schwarzschild black hole inside the magnetic monopole, an example of a non-Abelian black…
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