scholarly journals Existence of topological hairy dyons and dyonic black holes in anti-de Sitter 𝔰𝔲(N) Einstein-Yang-Mills theory

10.1063/1.4940337 â—˝  
2016 â—˝  
Vol 57 (2) â—˝  
pp. 022505 â—˝  
Author(s):  
J. Erik Baxter
Keyword(s):  
Black Holes â—˝  
De Sitter â—˝  
Physical Review D â—˝  
2016 â—˝  
Vol 93 (6) â—˝  
Author(s):  
Ben L. Shepherd â—˝  
Elizabeth Winstanley
Keyword(s):  
Black Holes â—˝  
De Sitter â—˝  
Yang Mills â—˝  

Physics Letters B â—˝  
2015 â—˝  
Vol 747 â—˝  
pp. 205-211 â—˝  
Author(s):  
Olga Kichakova â—˝  
Jutta Kunz â—˝  
Eugen Radu â—˝  
Yasha Shnir
Keyword(s):  
Black Holes â—˝  
De Sitter â—˝  

2010 â—˝  
Vol 25 (18) â—˝  
pp. 1507-1519 â—˝  
Author(s):  
N. BOSTANI â—˝  
M. H. DEHGHANI
Keyword(s):  
Black Holes â—˝  
De Sitter â—˝  
Negative Mass â—˝  
Yang Mills â—˝  
Em Theory â—˝  

We present the topological solutions of Einstein gravity in the presence of a non-Abelian Yang–Mills field. In (n+1) dimensions, we consider the SO (n(n-1)/2-1, 1) semisimple group as the Yang–Mills gauge group, and introduce the black hole solutions with hyperbolic horizon. We argue that the four-dimensional solution is exactly the same as the four-dimensional solution of Einstein–Maxwell gravity, while the higher-dimensional solutions are new. We investigate the properties of the higher-dimensional solutions and find that these solutions in five dimensions have the same properties as the topological five-dimensional solution of Einstein–Maxwell (EM) theory although the metric function in five dimensions is different. But in six and higher dimensions, the topological solutions of EYM and EM gravities with non-negative mass have different properties. First, the singularity of EYM solution does not present a naked singularity and is spacelike, while the singularity of topological Reissner–Nordström solution is timelike. Second, there are no extreme six or higher-dimensional black holes in EYM gravity with non-negative mass, while these kinds of solutions exist in EM gravity. Furthermore, EYM theory has no static asymptotically de Sitter solution with non-negative mass, while EM gravity has.


Physical Review D â—˝  
2021 â—˝  
Vol 103 (6) â—˝  
Author(s):  
Almendra Aragón â—˝  
Ramón Bécar â—˝  
P. A. González â—˝  
Yerko Vásquez
Keyword(s):  
Black Holes â—˝  
Fine Structure â—˝  
Decay Rate â—˝  

Physical Review D â—˝  
2021 â—˝  
Vol 103 (6) â—˝  
Author(s):  
Mengjie Wang â—˝  
Zhou Chen â—˝  
Xin Tong â—˝  
Qiyuan Pan â—˝  
Jiliang Jing
Keyword(s):  
Black Holes â—˝  

2021 â—˝  
Vol 2021 (7) â—˝  
Author(s):  
Tomas Andrade â—˝  
Christiana Pantelidou â—˝  
Julian Sonner â—˝  
Benjamin Withers

Abstract General relativity governs the nonlinear dynamics of spacetime, including black holes and their event horizons. We demonstrate that forced black hole horizons exhibit statistically steady turbulent spacetime dynamics consistent with Kolmogorov’s theory of 1941. As a proof of principle we focus on black holes in asymptotically anti-de Sitter spacetimes in a large number of dimensions, where greater analytic control is gained. We focus on cases where the effective horizon dynamics is restricted to 2+1 dimensions. We also demonstrate that tidal deformations of the horizon induce turbulent dynamics. When set in motion relative to the horizon a deformation develops a turbulent spacetime wake, indicating that turbulent spacetime dynamics may play a role in binary mergers and other strong-field phenomena.


2021 â—˝  
Vol 2021 (6) â—˝  
Author(s):  
Brice Bastian â—˝  
Thomas W. Grimm â—˝  
Damian van de Heisteeg

Abstract We study the charge-to-mass ratios of BPS states in four-dimensional $$ \mathcal{N} $$ N = 2 supergravities arising from Calabi-Yau threefold compactifications of Type IIB string theory. We present a formula for the asymptotic charge-to-mass ratio valid for all limits in complex structure moduli space. This is achieved by using the sl(2)-structure that emerges in any such limit as described by asymptotic Hodge theory. The asymptotic charge-to-mass formula applies for sl(2)-elementary states that couple to the graviphoton asymptotically. Using this formula, we determine the radii of the ellipsoid that forms the extremality region of electric BPS black holes, which provides us with a general asymptotic bound on the charge-to-mass ratio for these theories. Finally, we comment on how these bounds for the Weak Gravity Conjecture relate to their counterparts in the asymptotic de Sitter Conjecture and Swampland Distance Conjecture.


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