Signatures of Quantum-Corrected Black Holes in Gravitational Waves from Periodic Orbits
Fazlay Ahmed, Qiang Wu, Sushant G Ghosh, Tao Zhu

TL;DR
This paper explores how quantum corrections to black hole spacetimes influence gravitational wave signals from orbiting particles, revealing potential observable signatures in space-based detector data.
Contribution
It introduces a framework to compute gravitational waveforms from quantum-corrected black holes and identifies distinctive features that could be detected by future space-based observatories.
Findings
Quantum corrections cause measurable phase shifts in waveforms.
Waveform features vary with orbit complexity and quantum parameters.
Signals may be detectable by LISA, Taiji, and TianQin.
Abstract
We investigate gravitational wave emission from periodic timelike orbits of a test particle around a loop quantum gravity-inspired Schwarzschild black hole. The spacetime is characterised by a holonomy-correction parameter that modifies the radial metric component while preserving asymptotic flatness and the classical location of the horizon. The bound geodesics are systematically classified using the zoom--whirl representation labelled by three integers . Gravitational waveforms are computed within a numerical framework that combines exact geodesic motion with the quadrupole approximation, which is suitable for extreme mass ratio inspirals. We demonstrate that the quantum corrections lead to distinct phase shifts, amplitude variations, and modifications to the harmonic structure of the waveforms, with increasingly complex features for orbits with larger zoom numbers. The…
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Taxonomy
TopicsNoncommutative and Quantum Gravity Theories · Quantum Electrodynamics and Casimir Effect · Pulsars and Gravitational Waves Research
