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and follow-up work comparing to different lines (i.e., CO) is necessary to
cleanly demonstrate the observed effect.
It turns out the property of turbulence I have measured here has been discussed
under other terminology. \citet{Hennebelle2012a} describe the boundaries between
GMCs in the cold neutral medium and the surrounding warm neutral medium. In their
description, GMCs consist of low volume-filling-factor cold clumps interspersed
within a warm ($\sim10^4$ K) medium. \citet{Williams1995a} measure the inter-clump
medium density as $n\sim4 \percc$.
\section{Abstract}
We present a pilot survey of 21 lines of sight towards ultracompact \ion{H}{2}
diff --git a/introduction.tex b/introduction.tex
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...
scale-free and defining the distribution of velocities, densities,
temperatures, and magnetic fields in the gas between stars.
Turbulence forms in fluids when the inertial force greatly exceeds the
viscosity. It creates instabilities in the fluid that start on large scales
and ``cascade'' energy to smaller scales. Once a small enough size-scale is
reached, the viscosity exceeds the interial force and the energy heats the
fluid on local scales.
Turbulence is most easily modeled by a Kolmogorov spectrum, in which $\Delta v
\propto \ell^{1/3}$, i.e. the typical velocity dispersion is greatest at the
largest size scales. Kolmogorov turbulence strictly only describes
incompressible fluids without magnetic fields, while the ISM is compressible
and threaded by magnetic fields. Nonetheless, Kolmogorov turbulence is nearly
consistent with some observed properties of the ISM. The Larson size-linewidth
relation, relation ($\sigma_{\kms}\approx1.1 L_{pc}^{0.38}$), in particular, is similar
to that predicted by Kolmogorov turbulence.
Turbulence is often quoted as a source of \emph{pressure} based on the
Kolmogorov description. At size scales much smaller than the driving scale of
...
and can add support against gravitational collapse.
However, turbulence decays rapidly. The turbulent decay timescale
$\tau_{decay}\propto
L \ell / v$, where
$L$ $\ell$ is the turbulent length scale and $v$ is
the velocity scale. It therefore increases with size scale as
$\tau_{decay}\propto
L^{2/3}$. \ell^{2/3}$. Turbulence decays most quickly on the smallest
timescales. sizescales.
We are therefore left with two conditions: Turbulence must be driven at large
scales for turbulence to provide support against
gravity, gravity\footnote{Once stars form
in a cloud and stellar feedback becomes significant, turbulence can be driven at all
scales, but the turbulent support needed to slow or prevent the initial
collapse of starless cores cannot be driven by local stars.}, and it must be
constantly driven to resupply the turbulence that is transferred to heat on the
smallest scales.
Once stars form, however, large-scale driving of turbulence may not be the
dominant shaping mechanism for the gas. Outflows from low-mass stars, soft UV
from B stars, and ionizing UV and strong winds from OB stars can drive gas
motions, disrupting gas or replenishing turbulent energy. Once stars have
formed in a cloud, feedback rather than turbulence is likely to govern the
future evolution of the cloud.
Because the ISM is compressible, interacting flows within the turbulent medium
will result in density enhancements and voids. Many simulation studies have
determined that the resulting density distribution, and correspondingly the
column-density distribution, should be approximately log-normal. Observational
studies agree that in regions not yet significantly affected by gravity, the
column-density distribution is log-normal. In regions where stars are actively
forming,
i.e. regions in which gas self-gravity has affected a significant fraction
of the gas, a high-density power-law tail forms.
One theory of star formation holds that the initial mass function of stars is
determined entirely by turbulence. In this description, the highest
overdensities in the turbulent medium become gravitationally unstable and
separate from the turbulent flow as they collapse into proto-stellar cores.
This idea has been a hot topic in the past few years, but I will not address
it directly in this thesis.
In the W5 and IRAS 05358 regions (Chapter \ref{ch:w5} and
\citet{Ginsburg2009}), I examined outflows as potential drivers of turbulence.
In IRAS 05358, I concluded that the outflows could provide the observed
turbulence in the $\sim$pc-scale `clump', but that the central core had energy
dissipation much faster than turbulence could be resupplied. In W5, I rule out
protostellar outflows as a significant driver of turbulence.
In Chapter \ref{ch:h2co}, I examine the density probability distribution
function (PDF) in giant molecular clouds (GMCs). Because \formaldehyde is
uniquely capable of measuring local volume density, I was able to place
interesting constraints on the density PDFs in non-star-forming GMCs, namely
that they are unlikely to be the simple log-normal distributions expected from
isothermal incompressible turbulence.
\subsection{Mass Functions}
\label{sec:massfunctions}
Perhaps the most fundamental goal of star formation studies is to determine the
Initial Mass Function (IMF) of stars and what, if anything, causes it to vary.
It is also one of the most challenging statistically and observationally.
...
emission maps. The CMF has a similar functional form to the IMF, but its mean
is higher by a factor $\sim3$ in local star forming regions, leading to the claim
that star formation proceeds from CMF->IMF with 30\% efficiency.
This idea has recently been explored theoretically by \citet{Chabrier2010a} and
\citet{Hopkins2012b} and observationally by the Herschel Gould's Belt team
\citep{Arzoumanian2011a,Andre2010a}.
Gas clouds follow a mass function that extends up to the largest
possible coherent scales, giant molecular clouds with scales $\sim50-100$ pc
...
some intermediate state of the gas that is drawn from an intermediate
distribution, shallower than `cores' but steeper than `clouds'.
The BGPS (Chapter \ref{ch:v2}) presents the first real opportunity to explore
the mass function of clumps on scales intermediate between cores and giant
clouds. While I do not explicitly examine core or clump mass functions in this
thesis, their measurement is an important motivation for the large-area surveys
we have performed.
\subsubsection{Clusters}
Clusters are also drawn from a mass function comparable to stars, but
ironically their distribution is better measured than for stars. Clusters are
easily visible - and resolvable - in other galaxies, and massive clusters are
less likely to be embedded than massive stars. In normal galaxies, cluster
populations are consistent with a Schechter distribution: a power-law
$\alpha\sim2$ with an exponential cutoff at large masses.
$$N(M)dM = C M^{-2} e^{-M} dM$$
Since clusters are not drawn from the same parent distribution as GMCs (which
have
$\alpha\sim1$), $\alpha\sim1$, so $N(M) dM = C M^{-1} dM$), it is plausible that their
precursors are, instead, the intermediate-scale `clumps' observed in the
millimeter continuum. However, the clump mass function has yet to be measured,
so even this first step of determining plausibility is incomplete.
Clusters are an important observational tool in astrophysics. For stellar
studies, they have been used to select populations of co-eval stars. In
extragalactic studies, they are frequently the smallest observable individual
units. However, many recent works have pointed out that clusters may be
short-lived, transient
phenomena. phenomena
\citep{Kruijssen2011a,Whitehead2013a,Gieles2011a,Whitmore2009a}. Any study of
their populations must take in to account their dissolution. The most massive
clusters, however, are both the most easily observed and the longest lived, and
therefore provide some of the most useful tools for understanding stars.
As with massive stars, massive clusters are rare. Only a handful of young
massive clusters are known within our Galaxy, including the most massive, NGC
...
is effectively unconstrained. The incomplete knowledge of clusters is due to
extinction and confusion within the plane.
In Chapter \ref{ch:ympc}, I search the BGPS for candidate proto-massive star
clusters. Because the Galactic disk is optically thin at 1.1 mm, a complete
census of proto-clusters is possible.
%\subsection{Galactic Plane Surveys}
%The idea to observe the plane of the Galaxy is not new.
diff --git a/thesis.bib b/thesis.bib
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--- a/thesis.bib
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...
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@article{Kruijssen2011a,
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@article{Arzoumanian2011a,
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Title = {{From filamentary clouds to prestellar cores to the stellar IMF: Initial highlights from the Herschel Gould Belt Survey}},
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Title = {{Star Formation: Statistical Measure of the Correlation between the Prestellar Core Mass Function and the Stellar Initial Mass Function}},
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Year = 2012}
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diff --git a/thesis.tex b/thesis.tex
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--- a/thesis.tex
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...
%%%%%%%%%%%% all the preamble material: %%%%%%%%%%%%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\title{Star \title{Surveying Star Formation in the Galaxy}
\author{Adam G.}{Ginsburg}