On the HU Aquarii planetary system hypothesis
Krzysztof Gozdziewski, Ilham Nasiroglu, Aga Slowikowska, Klaus, Beuermann, Gottfried Kanbach, Bartosz Gauza, Andrzej J. Maciejewski, Robert, Schwarz, Axel D. Schwope, Tobias C. Hinse, Nader Haghighipour, Vadim Burwitz,, Mariusz Slonina, Arne Rau

TL;DR
This study re-analyzes the eclipse timing data of HU Aquarii, suggesting that a single circumbinary planet best explains the observed deviations, challenging previous multi-planet hypotheses.
Contribution
It improves the LTT model, incorporates new high-precision data, and demonstrates that a single planet can explain the timing variations, questioning earlier multi-planet interpretations.
Findings
A single ~7 Jupiter-mass planet at ~4.5 AU explains the data.
Previous multi-planet models are inconsistent with high-precision observations.
New data reduces uncertainties in eclipse timing measurements.
Abstract
In this work, we investigate the eclipse timing of the polar binary HU Aquarii that has been observed for almost two decades. Recently, Qian et al. attributed large (O-C) deviations between the eclipse ephemeris and observations to a compact system of two massive jovian companions. We improve the Keplerian, kinematic model of the Light Travel Time (LTT) effect and re-analyse the whole currently available data set. We add almost 60 new, yet unpublished, mostly precision light curves obtained using the time high-resolution photo-polarimeter OPTIMA, as well as photometric observations performed at the MONET/N, PIRATE and TCS telescopes. We determine new mid--egress times with a mean uncertainty at the level of 1 second or better. We claim that because the observations that currently exist in the literature are non-homogeneous with respect to spectral windows (ultraviolet, X-ray, visual,…
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.
