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Eta Coronae Borealis

Binary star in the constellation Corona Boeralis From Wikipedia, the free encyclopedia

Eta Coronae Borealis is a stellar system in the northern constellation of Corona Borealis. Its name is a Bayer designation that is Latinized from η Coronae Borealis, and abbreviated Eta CrB or η CrB. The system has a combined apparent visual magnitude of 4.98,[2] which means it is faintly visible to the naked eye as a point of light. Based on parallax measurements, it lies at a distance of approximately 55 light-years. The primary component is a mid-wide binary, while a brown dwarf component is located at a wide separation.

Quick facts Constellation, Right ascension ...
η Coronae Borealis
Location of η Corona Borealis (circled)
Observation data
Epoch J2000.0      Equinox ICRS
Constellation Corona Borealis
Right ascension 15h 23m 12.305s[1]
Declination +30° 17′ 16.17″[1]
Apparent magnitude (V) 4.98[2]
Characteristics
Spectral type G1V[3] + G3V[3] + L8 [4]
U−B color index +0.04[2]
B−V color index +0.58[2]
Astrometry
Radial velocity (Rv)−7.410±0.054[5] km/s
Proper motion (μ) RA: +116.83 mas/yr[1]
Dec.: −171.37 mas/yr[1]
Parallax (π)58.786±0.084 mas[6]
Distance55.48 ± 0.08 ly
(17.01 ± 0.02 pc)
Orbit[7]
PrimaryEta Coronae Borealis A
NameEta Coronae Borealis B
Period (P)15,204.9(1.4) days
Semi-major axis (a)0.86226(33) mas
(15.79±0.27 AU)[6]
Eccentricity (e)0.27907(26)
Inclination (i)58.084±0.026°
Longitude of the node (Ω)202.827±0.024°
Periastron epoch (T)42,612.9±3.4
Argument of periastron (ω)
(secondary)
39.24±0.37[5]°
Argument of periastron (ω)
(primary)
219.2±0.37[5]°
Semi-amplitude (K1)
(primary)
4.709±0.095[5] km/s
Semi-amplitude (K2)
(secondary)
5.276±0.054[5] km/s
Position (relative to Eta Coronae Borealis AB)[8]
ComponentEta Coronae Borealis C
Angular distance195.3″
Position angle136°
Projected separation3,635 AU
Details[9]
A
Mass1.243±0.054[7] M☉
Radius0.99[a] R☉
Luminosity1.2 L☉
Surface gravity (log g)4.45 cgs
Temperature6,060±53 K
Metallicity [Fe/H]−0.03 dex
Rotational velocity (v sin i)6.6 km/s
Age2.62+0.50
−0.93
 Gyr
B
Mass1.100±0.039[7] M☉
Radius0.89[b] R☉
Luminosity0.89 L☉
Surface gravity (log g)4.51 cgs
Temperature5,948±36 K
Metallicity [Fe/H]-0.04 dex
Rotational velocity (v sin i)7.0 km/s
Age3.11+1.30
−1.13
 Gyr
C
Mass44±6[10] MJup
Radius0.95±0.03[10] RJup
Luminosity1.91+0.28
−0.25
×10−5
[10] L☉
Surface gravity (log g)5.11±0.09[10] cgs
Temperature1,237±24[10] K
Age3 to 5[8] Gyr
Other designations
2 Coronae Borealis, BD+30 2653, GJ 584, HIP 75312, HR 5727
A: HD 137107
B: HD 137108
Database references
SIMBADdata
A
B
Close

Components

Eta Coronae Borealis has been known since the late 18th century to be a moderate-separation binary. The orbit of the two components takes approximately 42 years, which when combined with the distance to the system makes the two stars fairly easily resolvable with a larger telescope. Possible stable planetary orbits in the habitable zone were calculated for the system in 1996.[11]

This system consists of two G-dwarfs[3] that have similar properties to the Sun.[9] At present the angular separation between both stars is 0.5 arcseconds, so a telescope with a diameter of over 25 centimetres is required to resolve it.[12]

The estimated age of the system is around three billion years. Component A has 1.2 times the mass of the Sun and is radiating 1.2 times the Sun's luminosity from its photosphere at an effective temperature of 6,060 K. Component B has 1.1 times the Sun's mass and radiates nearly double the Sun's luminosity at an effective temperature of 5,948 K.[9]

A brown dwarf companion was detected in 2001. The source 2MASSW J1523226+301456 in the 2MASS working database was identified as having a similar proper motion to the AB binary, and subsequent observations confirmed its relationship to the system. The new component, Eta Coronae Borealis C, was found to have a spectral type of L8. The brown dwarf has a minimum separation of 3600 AU, and considering a cooling age of 1–2.5 gigayears, the brown dwarf has a mass of 0.060 ± 0.015 M☉, or 63 ± 16 MJ.[4]

See also

Notes

  1. Calculated, using the Stefan-Boltzmann law and the star's effective temperature and luminosity, with respect to the solar nominal effective temperature of 5,772 K:
  2. Calculated, using the Stefan-Boltzmann law and the star's effective temperature and luminosity, with respect to the solar nominal effective temperature of 5,772 K:

References

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