Periodic orbits and their gravitational waves in EMRIs: supermassive black hole affected by galactic dark matter halos
Guo-He Li, Chen-Kai Qiao, Jun Tao

TL;DR
This paper explores how different dark matter halo models influence the periodic orbits and gravitational wave signals in extreme-mass-ratio inspirals around black holes, revealing significant deviations from the Schwarzschild case depending on dark matter parameters.
Contribution
It systematically analyzes the effects of NFW, Beta, and Moore dark matter halo models on periodic orbits and gravitational waves in EMRIs, highlighting model-specific signatures.
Findings
Larger dark matter mass and smaller halo radius cause greater deviations in orbits and waveforms.
Increasing halo radius makes orbits and waveforms approach Schwarzschild black hole results.
Moore model produces distinct gravitational wave signatures compared to NFW and Beta models.
Abstract
Periodic orbits exhibiting zoom-whirl behavior have become attractive topics for studying particle dynamics and gravitational wave emission in extreme-mass-ratio inspirals (EMRIs). This study systematically investigates periodic orbits around black holes and their gravitational wave radiation in three dark matter halo environments: NFW, Beta, and Moore models. The dark matter distribution in these models can be effectively incorporated using two parameters -- the dark matter characteristic mass and halo characteristic radius. Our results reveal that for a larger dark matter mass and a smaller characteristic radius, the shapes of the periodic orbits and the corresponding gravitational waveforms show more significant deviations from the Schwarzschild case. As the halo characteristic radius increases, the orbital shapes and waveform characteristics gradually converge with the Schwarzschild…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
