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Paper: |
The Dynamics and Chemistry of Massive Starless Cores |
Volume: |
476, New Trends in Radio Astronomy in the ALMA Era |
Page: |
123 |
Authors: |
Tan, J. C.; Kong, S.; Butler, M. J.; Caselli, P.; Fontani, F. |
Abstract: |
How do massive stars form? They may be born from massive pre-stellar
gas cores that are much more massive than the Jeans mass. The
Turbulent Core Accretion model invokes such cores as being in
approximate virial and pressure equilibrium with their surrounding
clump medium. Their internal pressure is provided by a combination of
turbulence and magnetic fields. On the other hand, the Competitive
Accretion model requires strongly sub-virial initial conditions that
then lead to extensive fragmentation to the thermal Jeans scale, with
high-mass stars later forming by competitive Bondi-Hoyle accretion. To
test these models, we have identified four prime examples of massive
(∼ 100 M☉) clumps from mid-infrared (MIR) extinction
mapping of Infrared Dark Clouds (IRDCs). At
∼16″ resolution, we found high deuteration fractions of
N2H+ in these objects, consistent with them being
starless. We then observed these 4 clumps with ALMA in Cycle 0 to
probe the N2D+(3-2) line at ∼2″ resolution,
finding 6 N2D+ cores. Their observed velocity dispersions
and sizes are broadly consistent with the predictions of the Turbulent
Core model of virialized, magnetized (with Alfvén Mach number mA
∼ 1), self-gravitating cores that are bounded by the high
pressures of their surrounding clumps. However, the most massive core
with ∼ 60 M☉, appears to require moderately enhanced
magnetic fields to be in virial equilibrium, implying mA ≃ 0.3. If confirmed, this suggests magnetic fields play a greater role
than turbulence in setting the initial conditions of massive star
formation. In this case the timescale for the core to be assembled may
be significantly longer than a local dynamical or free-fall time. This
is consistent with astrochemical modeling of the deuteration ages of
the cores, which indicates a core age similar to the ambipolar
diffusion time. |
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