Perturbative calculation of quasi-normal modes of AdS Schwarzschild black holes
Suphot Musiri, Scott Ness, George Siopsis

TL;DR
This paper analytically computes first-order corrected quasi-normal modes of AdS Schwarzschild black holes for various perturbations, providing the first such analytic results for electromagnetic cases and confirming numerical findings.
Contribution
It introduces the first analytical calculation of electromagnetic quasi-normal modes with first-order corrections, extending previous numerical approaches.
Findings
Analytic expressions match numerical results.
First-order correction is logarithmic.
Electromagnetic modes are analytically derived for the first time.
Abstract
We calculate analytically quasi-normal modes of AdS Schwarzschild black holes including first-order corrections. We consider massive scalar, gravitational and electromagnetic perturbations. Our results are in good agreement with numerical calculations. In the case of electromagnetic perturbations, ours is the first calculation to provide an analytic expression for quasi-normal frequencies, because the effective potential vanishes at zeroth order. We show that the first-order correction is logarithmic.
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