The Dust Cloud around the White Dwarf G29-38
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Citations
The Exoplanet Handbook
A gaseous metal disk around a white dwarf.
Infrared signatures of disrupted minor planets at white dwarfs
The Chemical Composition of an Extrasolar Minor Planet
Ancient planetary systems are orbiting a large fraction of white dwarf stars
References
The Infrared Array Camera (IRAC) for the Spitzer Space Telescope
The Infrared Array Camera (IRAC) for the Spitzer Space Telescope
The Spitzer Space Telescope mission
The Multiband Imaging Photometer for Spitzer (MIPS)
The infrared spectrograph (irs) on the spitzer space telescope
Related Papers (5)
Frequently Asked Questions (23)
Q2. What have the authors stated for future works in "The dust cloud around the white dwarf g29-38" ?
It was not generated by the white dwarf ( by any known mechanism ), nor is it likely to be planetary system material that was at this location before the star was a red giant, whose atmosphere would have extended much further than the current dust cloud. If the authors ascribe the 890 K continuum to a planet, then it must be not only very hot but also very large, with radius 0. 2 R, —an extremely unusual object. The silicate feature is suggestive of dust formed in O-rich mass loss during the red giant or AGB phase, but the presence of significant and comparable amounts of silicate and carbonaceous dust ( and no PAH ) does not seem compatible with such dust, which in any event could not have survived at 10 R, from the star. If the small body is collisionally fragmented, loses mass by cometary sublimation, or breaks apart by thermal or gravitational stress, the PoyntingRobertson effect will cause particles of radius a ( mm ) and distance r ( R, ) to spiral into the star on timescales of yr, 24r a i. e., a few years for material contributing to the mid-infrared emission.
Q3. How many M would it take to dredge up material from the C/O layer?
standard white dwarf models are layered from prior nuclear burning; hypothetical mixing from the pulsations would have to reach many orders of magnitude below the convection zone boundary, well below even the degeneracy boundary (∼10 6 M,) to dredge up material from the C/O layer (presumably around 10 3 M, or deeper).
Q4. What is the effect of the PoyntingRobertson effect?
If the small body is collisionally fragmented, loses mass by cometary sublimation, or breaks apart by thermal or gravitational stress, the PoyntingRobertson effect will cause particles of radius a (mm) and distance r (R,) to spiral into the star on timescales of yr,24r a i.e., a few years for material contributing to the mid-infrared emission.
Q5. What is the generalization of the model?
Since short-period comets are composed largely of refractory material, the authors generalize this model to include the tidal disruption of a comet.
Q6. What would happen if the particles were to continue toward the star?
The particles would continue toward the star until they sublimate, suffer mutual collisions, and disrupt, with part of the material landing in the photosphere, part being blown out of the system by radiation pressure, and part remaining on bound orbits.
Q7. How many cycles of smallscale photometry dithers were taken?
Three cycles of smallscale photometry dithers were taken with 10 s frames (total exposure time 420 s); the flux at 24 mm is 2.4 mJy.
Q8. How much mass would be lost in the Poynting-Robertson timescale?
If the entire mid-infrared–emitting mass (i.e., particles out to ∼10 R,) were lost in the Poynting-Robertson timescale, the accretion rate is of the order of 1015 g yr 1.
Q9. How much of the luminosity of the star would it have to be opaque in the ultraviolet?
For a thin disk to absorb 3% of the luminosity of the star it would have to be opaque in the ultraviolet, where there is no evidence of significant extinction and no 2175 absorption bump in theÅ IUE spectrum.
Q10. What is the luminosity of the infrared excess?
The luminosity of the infrared excess is 3% of the luminosity of the star, high by the standards of debris disks, indicating nontrivial disk opacity in the ultraviolet–visible range.
Q11. What is the accretion rate of a comet near the Sun?
With its low luminosity, the white dwarf would not drive a high sublimation rate for star-grazing comets, reducing the related stresses that appear to cause Sun-grazing comets to split.
Q12. How many grains are required to generate the observed mid-infrared flux?
The total dust mass required to generate the observed mid-infrared flux is of the order of 1018 g; a larger mass could be present if there are larger, cooler grains that do not contribute to the observed flux.
Q13. What is the likely explanation for the infrared excess?
Possible explanations for the atmospheric metals and the infrared excess include interstellar medium (ISM) accretion (Dupuis et al.
Q14. What is the spectral shape of the cloud?
Since the authors assume that the cloud is optically thin, the authors cannot further constrain the geometry of the emitting region, which could range from a spherical shell to a flattened disk.
Q15. What is the reason for the infrared excess?
The colors measured with ISOCAM suggested that the infrared excess is due to particulate matter rather than a brown dwarf companion (Chary et al. 1999).
Q16. How many grains are there in the dust cloud?
Their models suggest a dust grain abundance ratio (by number) of olivine : carbon : forsterite of 5 : 12 : 2. Considering only the atoms in these grains, assuming material densities of 2.2 and 2.5 g cm 3 for the amorphous carbon and silicates, the abundance ratio (by number) of C : O is 3 : 1.
Q17. What are the difficulties with dredge-up models?
There are already difficulties with dredge-up models associated with the need for vertical velocities that are at odds with G29-38’s g-mode pulsations that are overwhelmingly horizontal.
Q18. What is the emissivity of the dilution factor?
The excess emission above photospheric is approximated by two modified blackbodies with temperatures 890 and 290 K, dilution factors (at 10 mm wavelength) and , and emis- 16 154.2 # 10 6.3 # 10 sivity proportional to n0.5.
Q19. What is the spectral distribution of the amorphous carbon around the white dwarf?
The temperatures and emissivities over a range of distances (0.003–3.5 AU p 0.6–750 R,) from the white dwarf were integrated over a spherical, presumed optically thin shell with a radial profile and an inner cutoff at Rmin.an ∝ r
Q20. What is the plausible model for the infrared excess around G29-38?
A plausible model for the infrared excess around G29-38 involves the tidal disruption of an asteroid near the white dwarf (Graham et al. 1990; Jura 2003).
Q21. What is the abundance of photospheric metals for G29-38?
The abundance of photospheric metals for G29-38 is among the highest of any known for a white dwarf, and the infrared excess is also the highest of any known white dwarf.
Q22. What is the evidence for the observed material?
Their observations therefore argue that the observed material was not formed in the white dwarf, but formed well outside its current position.
Q23. What is the spectral distribution of the dust around the star?
The authors computed theoretical emission spectra for grains (size –1000 mm, ) of various compositions 3.5a p 0.01 dn/da ∝ a(amorphous carbon, crystalline enstatite, amorphous pyroxene [50/50 Mg/Fe], amorphous olivine [50/50] and crystalline forsterite) around G29-38 to further elucidate the properties of the dust around that star.