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This analysis demonstrates the link between renormalized angular momentum and geodesic radial action, suggesting a generalization in hypergeometric functions.
We show that for a topological star the renormalized angular momentum parameter, ν, appearing in the Mano-Suzuki-Takasugi-type or in the quantum-Seiberg-Witten-type approaches of the perturbation equations, (1) has a direct link with the geodesic radial action computed along the null orbits of the background and (2) admits an exact resummation in terms of hypergeometric functions, generalizing previous results valid in the Schwarzschild case; see [M. M. Ivanov, Y. Z. Li, J. Parra-Martinez, and Z. Zhou, Resummation of universal tails in gravitational waveforms, arXiv:2504.07862.].
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Bini et al. (2025) studied this question.
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