Quasinormal modes of black holes in 5D Gauss-Bonnet gravity combined with non-linear electrodynamics
M. S. Churilova, Z. Stuchlik

TL;DR
This paper calculates the quasinormal modes of a massive scalar field around five-dimensional black holes in Einstein-Gauss-Bonnet gravity coupled with non-linear electrodynamics, revealing violations of Hod's inequality and the existence of long-lived quasiresonances.
Contribution
It combines non-linear electrodynamics and Gauss-Bonnet gravity to analyze scalar perturbations and explores their quasinormal modes, including analytical and numerical methods.
Findings
Violates Hod's inequality for scalar perturbations.
Identifies long-lived quasiresonances in the system.
Suggests gravitational perturbations may restore Hod's inequality.
Abstract
Quasinormal modes of black holes were previously calculated in a non-linear electrodynamics and in the Gauss-Bonnet gravity theory. Here we take into consideration both of the above factors and find quasinormal modes of a (massive) scalar field in the background of a black hole in the five-dimensional Einstein-Gauss-Bonnet gravity coupled to a non-linear electrodynamics having Maxwellian weak-field limit. For the non-linear electrodynamics we considered the high frequency (eikonal) regime of oscillations analytically, while for the lower multipoles the higher order WKB analysis with the help of Pad\'{e} approximants and the time domain integration were used. We found that perturbations of a test scalar field violate the inequality between the damping rate of the least damped mode and the Hawking temperature, known as the Hod's proposal. This does not exclude the situation in which…
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