A highly mutually-inclined, compact warm-Jupiter system KOI-984 ?
Leilei Sun, Panagiotis Ioannidis, Shenghong Gu, J\"urgen H. M. M., Schmitt, Xiaobin Wang, M. B. N. Kouwenhoven, Volker Perdelwitz, Francesco, Flammini Dotti, Stefan Czesla

TL;DR
This paper reports the discovery of a highly mutually-inclined, compact warm-Jupiter system (KOI-984) with unique orbital characteristics, challenging existing theories on the formation and migration of warm Jupiters and providing new insights into their dynamical histories.
Contribution
It presents the possible discovery and characterization of a highly mutually-inclined warm-Jupiter system with unique orbital features, offering new constraints on formation and migration theories.
Findings
Discovery of a warm Jupiter KOI-984c with a 21.5-day eccentric orbit.
Identification of a low-mass perturbing planet near 1:2 resonance.
Observation of transit timing and duration variations consistent with system dynamics.
Abstract
The discovery of a population of close-orbiting giant planets ( 1 au) has raised a number of questions about their origins and dynamical histories. These issues have still not yet been fully resolved, despite over 20 years of exoplanet detections and a large number of discovered exoplanets. In particular, it is unclear whether warm Jupiters (WJs) form in situ, or whether they migrate from further outside and are even currently migrating to form hot Jupiters (HJs). Here, we report the possible discovery and characterization of the planets in a highly mutually-inclined (), compact two-planet system (KOI-984), in which the newly discovered warm Jupiter KOI-984 is on a 21.5-day, moderately eccentric () orbit, in addition to a previously known 4.3-day planet candidate KOI-984. Meanwhile, the orbital configuration of a moderately inclined…
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.
