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Where is the Second Planet in the HD 160691 Planetary System?
Author(s) -
Krzysztof Goździewski,
M. Konacki,
Andrzej J. Maciejewski
Publication year - 2003
Publication title -
the astrophysical journal
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.376
H-Index - 489
eISSN - 1538-4357
pISSN - 0004-637X
DOI - 10.1086/376969
Subject(s) - planet , physics , eccentricity (behavior) , mean motion , orbital elements , radial velocity , orbital inclination , planetary system , astrophysics , giant planet , jupiter (rocket family) , resonance (particle physics) , orbit (dynamics) , astronomy , stars , mathematics , arithmetic , engineering , space shuttle , particle physics , binary number , political science , law , aerospace engineering
The set of radial velocity measurements of the HD 160691 has been recentlypublished by Jones et.al 2002 (MNRAS). It reveals a linear trend that indicatesa presence of the second planet in this system. The preliminarydouble-Keplerian orbital fit to the observations, announced by the discoveryteam, describes a highly unstable, self-disrupting configuration. Because theobservational window of the HD 160691 system is narrow, the orbital parametersof the hypothetical second companion are unconstrained. In this paper we try tofind out whether a second giant planet can exist up to the distance of Jupiterand search for the dynamical constraints on its orbital parameters. Ouranalysis employs a combination of fitting algorithms and simultaneousexamination of the dynamical stability of the obtained orbital fits. It revealsthat if the semi-major axis of the second planet is smaller than $\simeq 5.2$AU, the observations are consistent with quasi-periodic, regular motions of thesystem confined to the islands of various low-order mean motion resonances,e.g., 3:1, 7:2, 4:1, 5:1, or to their vicinity. In such cases the second planethas smaller eccentricity $\simeq 0.2-0.5$ than estimated in the previous works.We show that the currently available Doppler data rather preclude the 2:1 meanmotion resonance expected by some authors to be present in the HD 160691planetary system. We also demonstrate that the MEGNO-penalty method, developedin this paper, which is a combination of the genetic minimization algorithm andthe MEGNO analysis, can be efficiently used for predicting stable planetaryconfigurations when only a limited number of observations is given or the datado not provide tight constraints on the orbital elements.

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