Calabash Nebula

Protoplanetary nebula in the constellation of Puppis From Wikipedia, the free encyclopedia

The Calabash Nebula, also known as the Rotten Egg Nebula or by its technical name OH 231.84 +4.22, is a protoplanetary nebula (PPN) 1.4 light-years (0.43 pc) long and located some 4,200 light-years (1,300 pc) from Earth in the constellation Puppis. The name "Calabash Nebula" was first proposed in 1989 in an early paper on its expected nebular dynamics, based on the nebula's appearance.[5] The Calabash is almost certainly a member of the open cluster Messier 46, as it has the same distance, radial velocity, and proper motion.[6] The central star is QX Puppis, a binary composed of a very cool Mira variable and an A-type main-sequence star.

Right ascension07h 42m 16.83s[1]
Declination−14° 42 52.1[1]
Distance4,200[2] ly   (1,300 pc)
Quick facts Reflection nebula, Observation data: J2000 epoch ...
Calabash Nebula
Reflection nebula
Protoplanetary nebula
The Calabash Nebula, as taken by Hubble Space Telescope
Observation data: J2000 epoch
Right ascension07h 42m 16.83s[1]
Declination−14° 42 52.1[1]
Distance4,200[2] ly   (1,300 pc)
Apparent magnitude (V)9.47[1]
Apparent dimensions (V)10 × 60 arcsec[3]
ConstellationPuppis
Physical characteristics
Radius0.7[a] ly
Absolute magnitude (V)-1.4[b]
DesignationsOH 231.84 +4.22,[1]
Rotten Egg Nebula[1]
See also: Lists of nebulae
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Quick facts Characteristics, Evolutionary stage ...
QX Puppis

A near-infrared (I band) light curve for QX Puppis, plotted from AAVSO data[4]
Characteristics
Evolutionary stage OH/IR star[1]
Spectral type M10III + A[1]
Variable type Mira[1]
Database references
SIMBADdata
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Ground-based imagery

NGC 2438 (upper left) and the Calabash Nebula (lower right) taken from the Mount Lemmon SkyCenter using the 0.8 m Schulman Telescope.

In wide field images, the Calabash nebula is visible near the bright planetary nebula NGC 2438 in deep photographs. Although the Calabash Nebula is at the same distance as M46, NGC 2438 is a larger object in the foreground.

Notes

  1. ^ Radius = distance × sin(angular size / 2) = 5 kly * sin(1 / 2) = 0.7 ly
  2. ^ 9.47 apparent magnitude - 5 * (log10(1,500 pc distance) - 1) = -1.4 absolute magnitude

References

Sources

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