2021
DOI: 10.1103/physrevd.103.124013
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Quasinormal modes of growing dirty black holes

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Cited by 22 publications
(13 citation statements)
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“…Let us first consider the spherically symmetric ( = 0) case. In general, the perturbation to the metric due to the effect of a small spherically symmetric accretion flow can be expressed as [82,83] ds 2 = −F e 2δλ(v,r) dv 2 + 2e δλ(v,r) dvdr + r 2 dΩ 2 , (4) in terms of the perturbation of the metric δλ(v, r) and…”
Section: Spherical Casementioning
confidence: 99%
See 1 more Smart Citation
“…Let us first consider the spherically symmetric ( = 0) case. In general, the perturbation to the metric due to the effect of a small spherically symmetric accretion flow can be expressed as [82,83] ds 2 = −F e 2δλ(v,r) dv 2 + 2e δλ(v,r) dvdr + r 2 dΩ 2 , (4) in terms of the perturbation of the metric δλ(v, r) and…”
Section: Spherical Casementioning
confidence: 99%
“…Assuming that accretion onto the BH occurs from an asymptotically constant energy density ρ = −T v v , one can solve the perturbed Einstein equations to find [82,83]…”
Section: Spherical Casementioning
confidence: 99%
“…The interaction of a black hole binary and a scalar field environment in the early-inspiral regime, where the separation is large and almost constant with time, has been explored via effective field theory [110,111], weak field approximations [112][113][114][115][116][117][118][119][120]; perturbative schemes [100,102,[121][122][123][124][125][126], and N-body and mesh numerical simulations [29,80,[127][128][129]. The effect of a non-vacuum environment on the post-merger "ringdown" regime, particularly the effect on the frequencies of the characteristic quasi-normal modes has also been explored by a number of authors [130][131][132][133][134]. To model the highly relativistic and dynamical merger one must use full numerical relativity.…”
Section: Introductionmentioning
confidence: 99%
“…According to his paper for a set of complex-valued frequencies, it is possible to consider outgoing and incoming waves in the spatial infinity and in the vicinity of the event horizon, respectively. Soon afterward these frequencies are called the quasinormal (Q-N) modes [9] and have been extensively examined [10][11][12][13].…”
Section: Introductionmentioning
confidence: 99%