2015
DOI: 10.1093/mnras/stv2367
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An empirically derived three-dimensional Laplace resonance in the Gliese 876 planetary system

Abstract: We report constraints on the three-dimensional orbital architecture for all four planets known to orbit the nearby M dwarf Gliese 876 based solely on Doppler measurements and demanding long-term orbital stability. Our dataset incorporates publicly available radial velocities taken with the ELODIE and CORALIE spectrographs, HARPS, and Keck HIRES as well as previously unpublished HIRES velocities. We first quantitatively assess the validity of the planets thought to orbit GJ 876 by computing the Bayes factors fo… Show more

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Cited by 82 publications
(49 citation statements)
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References 91 publications
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“…Although the system also houses a much smaller inner planet, it is located very close to the star and with negligible gravitational interactions with the other members. The resonance offset for GJ876 is larger than observed in other cases with orbital period ratios of ∼ 2.02 and ∼ 2.04 (Nelson et al 2016). The GJ876 system has been shown to be significantly chaotic (Martí et al 2013), although stable for time spans comparable to the age of the system.…”
Section: Population Near the 2:1 And 3:2 Mmrsmentioning
confidence: 53%
“…Although the system also houses a much smaller inner planet, it is located very close to the star and with negligible gravitational interactions with the other members. The resonance offset for GJ876 is larger than observed in other cases with orbital period ratios of ∼ 2.02 and ∼ 2.04 (Nelson et al 2016). The GJ876 system has been shown to be significantly chaotic (Martí et al 2013), although stable for time spans comparable to the age of the system.…”
Section: Population Near the 2:1 And 3:2 Mmrsmentioning
confidence: 53%
“…We assess the evidence for both models by computing the fully marginalized likelihood (i.e., Bayesian evidence) of the population-level parameters using an importance sampling algorithm (Nelson et al 2016). For the RV+Kepler data, the Bayes factor p( d|M 2 )/p( d|M 1 ) is ≈0.1.…”
Section: Resultsmentioning
confidence: 99%
“…For example, Jupiter's Galilean moons are known to be locked into a so-called three-body Laplacian resonance (i.e., 4:2:1 MMR) in our solar system. On the other hand, other evidences are found in the exoplanetary systems, in which three planets of the GJ 876 system (Marcy et al 2001;Rivera et al 2010;Batygin et al 2015;Nelson et al 2016) and Kepler-79 (KOI-152) (Steffen et al 2010;Wang et al 2012) are reported to be close to 4:2:1 MMR. In this work, we have provided substantial evidences on this from the simulations.…”
Section: The Emergence Of 4:2:1 Mmrs Only With Terrestrial Planetsmentioning
confidence: 98%