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Axial perturbations of black holes in scalar-tensor gravity: near-horizon behaviour
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We consider axial (or odd-parity) perturbations of non-spinning hairy black holes (BH) in shift-symmetric DHOST (Degenerate Higher-Order Scalar-Tensor) theories, including terms quartic and cubic in second derivatives of the scalar field. We give a new formulation of the effective metric in which axial perturbations propagate as in general relativity. We then introduce a generic parametrization of the effective metric in the vicinity of the background BH horizon. Writing the dynamics of the perturbations in terms of a Schr\"odinger-like operator, we discuss in which cases the operator is (essentially) self-adjoint, thus leading to an unambiguous time evolution, according to the choice of parameters characterizing the near-horizon effective metric. This is in particular useful to investigate the stability of the perturbations. We finally illustrate our general analysis with two examples of BH solutions.
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Neutron stars in degenerate higher-order scalar-tensor theories: Axial perturbations
Axial quasinormal modes of neutron stars in a one-parameter DHOST gravity family deviate from general relativity and obey a Regge-Wheeler-like equation in an effective conformal metric.
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