Does the Magnetic Field Suppress Fragmentation in Massive Dense Cores?

Theoretical and numerical works indicate that a strong magnetic field should suppress fragmentation in dense cores. However, this has never been tested observationally in a relatively large sample of fragmenting massive dense cores. Here, we use the polarization data obtained in the Submillimeter Ar...

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Veröffentlicht in:The Astrophysical journal 2021-05, Vol.912 (2), p.159
Hauptverfasser: Palau, Aina, Zhang, Qizhou, Girart, Josep M., Liu, Junhao, Rao, Ramprasad, Koch, Patrick M., Estalella, Robert, Chen, Huei-Ru Vivien, Baobab Liu, Hauyu, Qiu, Keping, Li, Zhi-Yun, Zapata, Luis A., Bontemps, Sylvain, Ho, Paul T. P., Beuther, Henrik, Ching, Tao-Chung, Shinnaga, Hiroko, Ahmadi, Aida
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Sprache:eng
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Zusammenfassung:Theoretical and numerical works indicate that a strong magnetic field should suppress fragmentation in dense cores. However, this has never been tested observationally in a relatively large sample of fragmenting massive dense cores. Here, we use the polarization data obtained in the Submillimeter Array Legacy Survey of Zhang et al. to build a sample of 18 massive dense cores where both fragmentation and magnetic field properties are studied in a uniform way. We measured the fragmentation level, N mm , within the field of view common to all regions of ∼0.15 pc, with a mass sensitivity of ∼0.5 M ☉ , and a spatial resolution of ∼1000 au. In order to obtain the magnetic field strength using the Davis–Chandrasekhar–Fermi method, we estimated the dispersion of the polarization position angles, the velocity dispersion of the H 13 CO + (4–3) gas, and the density of each core, all averaged within 0.15 pc. A strong correlation is found between N mm and the average density of the parental core, although with significant scatter. When large-scale systematic motions are separated from the velocity dispersion and only the small-scale (turbulent) contribution is taken into account, a tentative correlation is found between N mm and the mass-to-flux ratio, as suggested by numerical and theoretical works.
ISSN:0004-637X
1538-4357
DOI:10.3847/1538-4357/abee1e