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The Ubiquity of Micrometer-Sized Dust Grains in the Dense Interstellar Medium

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 Added by Laurent Pagani
 Publication date 2011
  fields Physics
and research's language is English




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Cold molecular clouds are the birthplaces of stars and planets, where dense cores of gas collapse to form protostars. The dust mixed in these clouds is thought to be made of grains of an average size of 0.1 micrometer. We report the widespread detection of the coreshine effect as a direct sign of the existence of grown, micrometer-sized dust grains. This effect is seen in half of the cores we have analyzed in our survey, spanning all Galactic longitudes, and is dominated by changes in the internal properties and local environment of the cores, implying that the coreshine effect can be used to constrain fundamental core properties such as the three-dimensional density structure and ages and also the grain characteristics themselves.



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Coreshine in dense molecular cloud cores (dense cores) is interpreted as evidence for micrometer-sized grains (referred to as very large grains, VLGs). VLGs may have a significant influence on the total dust amount and the extinction curve. We estimate the total abundance of VLGs in the Galaxy, assuming that dense cores are the site of VLG formation. We find that the VLG abundance relative to the total dust mass is roughly $phi_mathrm{VLG}sim 0.01(1-epsilon )/epsilon (tau_mathrm{SF}/5times 10^9~mathrm{yr})^{-1} (f_mathrm{VLG}/0.5)(t_mathrm{shat}/10^8~mathrm{yr})$, where $epsilon$ is the star formation efficiency in dense cores, $tau_mathrm{SF}$ the timescale of gas consumption by star formation, $f_mathrm{VLG}$ the fraction of dust mass eventually coagulated into VLGs in dense cores, and $t_mathrm{shat}$ the lifetime of VLGs (determined by shattering). Adopting their typical values for the Galaxy, we obtain $phi_mathrm{VLG}sim 0.02$--0.09. This abundance is well below the value detected in the heliosphere by Ulysses and Galileo, which means that local enhancement of VLG abundance in the solar neighborhood is required if the VLGs originate from dense cores. We also show that the effects of VLGs on the extinction curve are negligible even with the upper value of the above range, $phi_mathrm{VLG}sim 0.09$. If we adopt an extreme value, $phi_mathrm{VLG}sim 0.5$, close to that inferred from the above spacecraft data, the extinction curve is still in the range of the variation in Galactic extinction curves, but is not typical of the diffuse ISM.
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