J/MNRAS/448/3608    Titius-Bode-based exoplanet predictions  (Bovaird+, 2015)

Using the inclinations of Kepler systems to prioritize new Titius-Bode-based exoplanet predictions. Bovaird T., Lineweaver C.H., Jacobsen S.K. <Mon. Not. R. Astron. Soc., 448, 3608-3627 (2015)> =2015MNRAS.448.3608B 2015MNRAS.448.3608B (SIMBAD/NED BibCode)
ADC_Keywords: Stars, double and multiple ; Planets Keywords: planets and satellites: detection - planets and satellites: formation - planets and satellites: terrestrial planets - planet-disc interactions Abstract: We analyse a sample of multiple-exoplanet systems which contain at least three transiting planets detected by the Kepler mission ('Kepler multiples'). We use a generalized Titius-Bode relation to predict the periods of 228 additional planets in 151 of these Kepler multiples. These Titius-Bode-based predictions suggest that there are, on average, 2±1 planets in the habitable zone of each star. We estimate the inclination of the invariable plane for each system and prioritize our planet predictions by their geometric probability to transit. We highlight a short list of 77 predicted planets in 40 systems with a high geometric probability to transit, resulting in an expected detection rate of ∼15%, ∼3 times higher than the detection rate of our previous Titius-Bode-based predictions. Description: In this paper, we perform an improved Titius-Bode analysis on a larger sample of Kepler multiple-planet systems1 to make new exoplanet orbital period predictions. We use the expected coplanarity of multiple-planet systems to estimate the most likely inclination of the invariable plane of each system. File Summary: -------------------------------------------------------------------------------- FileName Lrecl Records Explanations -------------------------------------------------------------------------------- ReadMe 80 . This file tablec1.dat 71 77 77 planet predictions with a high geometric probability to transit (Ptrans≥0.55) in 40 Kepler systems (subset of table C2) tablec2.dat 71 228 All 228 planet predictions in 151 systems -------------------------------------------------------------------------------- See also: V/133 : Kepler Input Catalog (Kepler Mission Team, 2009) Byte-by-byte Description of file: tablec1.dat tablec2.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 8 A8 --- Name System name, KOI-NNNN 11 I1 --- Nins [0/6] Number of planet inserted in the system 13- 17 F5.1 --- Gamma ?=- Measure of the fractional amount by which the chi22/d.o.f. improves, divided by the number of planets inserted (1) 19- 22 F4.1 --- DGamma ?=- DGamma=(Gamma1-Gamma2)/Gamma2 (2) 24- 28 F5.2 --- chi2/dofi ?=- Chi2/d.o.f value before planets are inserted 30- 33 F4.2 --- chi2/doff ?=- Chi2/d.o.f value after planets are inserted 35 I1 --- Np [1/7] Inserted planet identification number 37 A1 --- n_Np [E] E: planet is extrapolated (3) 41- 46 F6.1 d Per Period 48- 52 F5.1 d e_Per rms uncertainty on Per 54- 57 F4.2 AU a Semi-major axis of the planet 59- 61 F3.1 --- Rmax Maximum radius in Earth radius (4) 63- 66 I4 K Teff Effective temperature 68- 71 F4.2 --- Ptrans probability to transit -------------------------------------------------------------------------------- Note (1): Gamma=[(chi2i-chi2f)/chi2f]/nins2, where chi2i and chi2f are the chi2 of the Titius-Bode relation fit before and after planets are inserted, respectively, while Nins is the number of inserted planets. Note (2): DGamma=(Gamma1-Gamma2)/Gamma2 where Gamma1 and Gamma2 are the highest and second highest Gamma values for that system, respectively (see Bovaird & Lineweaver, 2013MNRAS.435.1126B 2013MNRAS.435.1126B). Note (3): A planet number followed by E indicates the planet is extrapolated (has a larger period than the outermost detected planet in the system). Note (4): Rmax is calculated by applying the lowest SNR of the detected planets in the system to the period of the inserted planet. See equation (7). -------------------------------------------------------------------------------- History: From electronic version of the journal
(End) Patricia Vannier [CDS] 15-Sep-2015
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