2016
DOI: 10.1103/physrevd.94.044061
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Dynamical formation of a Reissner-Nordström black hole with scalar hair in a cavity

Abstract: In a recent Letter [Sanchis-Gual et al., Phys. Rev. Lett. 116, 141101 (2016)], we presented numerical relativity simulations, solving the full Einstein-Maxwell-Klein-Gordon equations, of superradiantly unstable Reissner-Nordström black holes (BHs), enclosed in a cavity. Low frequency, spherical perturbations of a charged scalar field trigger this instability. The system's evolution was followed into the nonlinear regime, until it relaxed into an equilibrium configuration, found to be a hairy BH: a charged hori… Show more

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Cited by 73 publications
(96 citation statements)
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“…the results reported in nonasymptotically flat setups [51][52][53]. In this case, BHs with synchronized hair and a quasi-Kerr horizon may be transient equilibrium states.…”
Section: Prl 119 261101 (2017) P H Y S I C a L R E V I E W L E T T Esupporting
confidence: 50%
“…the results reported in nonasymptotically flat setups [51][52][53]. In this case, BHs with synchronized hair and a quasi-Kerr horizon may be transient equilibrium states.…”
Section: Prl 119 261101 (2017) P H Y S I C a L R E V I E W L E T T Esupporting
confidence: 50%
“…earlier as the final states of super-radiant instabilities in [24][25][26][27], see also [28]. 2 A relevant conjecture here is that of [29].…”
Section: Jhep11(2016)041mentioning
confidence: 89%
“…2 Some of the papers in [24][25][26][27] were looking at the growth of the scalar field in the linear regime only, where it grows exponentially. So these were not true solutions to the field equations, but indicative.…”
Section: The Setupmentioning
confidence: 99%
“…We have performed fully non-linear numerical evolutions to test this scenario, following our previous work [23,24]. The initial data is a dyonic RN BH, with ADM mass M , electric charge Q and magnetic charge P , which was evolved using the numerical code described in [23,44,45], adapted to the power-law coupling h(φ) = −αφ 2 . The code uses spherical coordinates under the assumption of spherical symmetry employing the second-order Partially Implicit Runge-Kutta method developed by [46,47].…”
Section: Entropic and Dynamical Preferencementioning
confidence: 99%