The Structur and Evolution of Molecular Clouds: From Clumps to Cores to the IMF J.P.Williams; L. Blitz; C.F.McKee - PowerPoint PPT Presentation

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The Structur and Evolution of Molecular Clouds: From Clumps to Cores to the IMF J.P.Williams; L. Blitz; C.F.McKee

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The Structur and Evolution of Molecular Clouds: From Clumps ... in Rosetta only starformation in cound clumbs. Maybe: no bound clumbs in G216 no starformation ... – PowerPoint PPT presentation

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Title: The Structur and Evolution of Molecular Clouds: From Clumps to Cores to the IMF J.P.Williams; L. Blitz; C.F.McKee


1
The Structur and Evolution of Molecular Clouds
From Clumps to Cores to the IMFJ.P.Williams L.
Blitz C.F.McKee
  • Introduction
  • Molecular clouds are generally
  • Self-gravitating,
  • Magnetized,
  • Turbulent,
  • Compressible fluids
  • What do we want to understand in this paper?
  • Physics of molecular clouds till the starformation

2
  • 2. The large Scale View
  • Detection in Infrared
  • Possible today map entire complexes in
  • subarcminute
    resoltuion
  • Instruments
  • FCARO 14m,NRAO 12m Focal plane arrays for one
    dish
  • IRAM 30m 4 receivers at different frequencies
  • IRAM, OVRO, BIMA advances in interferometry
    (lt10)
  • General properties
  • Most of mass is in giant molecular clouds
  • 50pc, n100/cm2,
  • No larger clouds (disrupted by some physical
    process)
  • Outer Galaxy
  • no distance ambiguity, less blending of emission
    ? more details than in inner galaxy
  • large regions with little or no CO emission

3
3. Cloud Structures and Self-similarity A. A
categorizationn of molecular cloud structure
  • Categorization
  • Clouds
  • MC are regions where the gas is primariliy
    molecular
  • almost all MC are detectable in CO
  • small (100 M_sun) and big ones (gt104 M_sun)
  • Clumps
  • Clumps are coherent regions in l-b-v space
  • massive star-forming clumps create star clusters
  • most clusters are unbound, but most clumps are
    bound
  • Cores
  • Cores are regions where single stars form
  • they are gravitationally bound
  • material for the star formation can be accreted
    from the surrounding ISM

4
B. The virial theorem for molecular clouds
  • Virial theorem
  • I is the moment of inertia
  • T is the total kinetic energy, T0 is surface
    term
  • M is the magnetic energy
  • W is the gravitational energy
  • I can be neglected in clouds not to turbulent
    (sign)
  • is the Volume of the cloud, is the
    termal pressure,
  • is the mean pressure

  • is
    the surface pressure
  • is
    the gravitational pressure

5
  • The magnetic term
  • MF play a crucial role in the structure and
    evolution of MC
  • First we consider poloidal fields
  • Magnetic critical mass
  • ratio of mass to the magnetic critical mass is
    a measure for relative importance of MF
  • cloud is magnetically subcritical
  • MF can prevent collapse
  • cloud is magnetically
    supercritical
  • ? MF cannot prevent collapse
  • Toroidal fields can provide a confining force
  • ?reduce of magnetic critical mass

6
  • Are molecular clouds gravitationally bound?
  • The total energy is
  • With the virial theorem we can write
  • If there is no magnetic field, the cloud is bound
    if
  • Thats good approximation for magnetized clouds
    too.
  • !! We used time averaged virial theorem !!
  • Surface pressure because of
  • cosmic rays (neglected, they pervade the cloud)
  • magnetic pressure
  • gas pressure

7
  • C. Structur analysis techniques
  • Molecular Clouds can be mapped via
  • radio spectroscopy of molecular lines (x,y and
    v, 3-D)
  • continuum emission from dust (x,y, 2-D)
  • stellar absorbtion of dust (x,y, 2-D)
  • There exist many different etchniques
  • 1. decompose data into a set of discrete clumps
  • StutzkiGüsten recursive tri-axial gaussian
    fits
  • Williams, de GeusBlitz identify peaks? trace
    contours
  • clumps can be considered as builiding blocks
    of cloud
  • Get size-linewidth relation, mass spectrum,
    varitaion in cloud conditions as a function a
    position
  • first is to steep, second to flat
  • 2. many more complicated techniques
  • HeyerSchloerb principal component analysis, a
    series of eigenvectors and eigenimages are
    creates which identify small velocity
    flucuasize-linewidth relation
  • Langer, WilsonAnderson Laplacian pyramid
    trasform
  • Houlahan Scalo algorithm that constructs tree
    for a map

8
  • D. Clumps
  • Williams made a comparative study of two clouds
  • Rosetta (starforming) and G216 (not starforming)
  • Mass 105 M_sun,
  • resolution spatial 0.7pc, velocity 0.68 km/s
  • 100 clumps were cataloged
  • sizes, linewidth and masses were calculated
  • basic quantities are related by power laws
  • the same index in each cloud, but different
    offsets
  • clumps in nonstarforming cloud are larger
  • ? Rather change of scale than of nature in clouds
  • in Rosetta only starformation in cound clumbs
  • Maybe no bound clumbs in G216 ? no starformation
  • what the interclumb medium is remains unclear
  • pressure bound, grav. bound density profile is
    the same

9
  • E. Fractal Structures
  • self similar structure
  • supersonic linewidth ? trubulent motions for
    which one would expect fractal structure
    (Mandelbrot 1982)
  • fractal dimension of a cloud boundary of
    Perimeter-area relation of map
  • different studies find D1.4 and invariant form
    cloud
  • in absence of noise, Dgt1 demostrates that cloud
    boundaries are fractal
  • Probality Density Functions (PDFs) can be used
    to describe the distribution of physical
    quantaties
  • you dont need clouds, clumps, cores
  • density is difficult to measure
  • velocity is easier to measure

10
  • F. Departures from self-similiarity
  • there is a remarkable selfsimilarity
  • but as a result there is no difference between
    clouds with different rates of star formation
  • ?selfsimilarity cannot explain detailed
    starforming processes
  • Upper limit of cloud size
  • Def. Bonnor-Ebert mass largest gravitationally
    stable mass at exterior pressure for nonmagnetic
    sphere
  • generalization of BE mass gives upper limit for
    size
  • if cloud mass gt BE mass ? star formation
  • Lower limit of cloud size
  • 0.1pc N100/cm³1M_sun
  • close to BE mass at 10K

11
  • IV. The Connection between cloud structure
    and star formation
  • Star-forming clumps
  • Star forming clumbs
  • are bound and form most of the stars
  • form star clusters
  • Important for efficency and rate of star
    formation
  • ?IMF is related to the fragmentation of clumps
  • median column density of molecular gas is high
    in outer galaxy (Heyer 1998)
  • most of mass of a mol. cloud is in the low c.d.
    line of sight
  • such gas is ionized predominately by
    interstellar far UV-radiation
  • low-mass star formation is photoionization-regul
    ated, because most stars form where is no
    photoionization
  • accounts for the low average star formation,
    only 10 of mass are sufficiently shielded

12
  • B.Cores C.The origin of the IMF
  • a core forms a single star
  • final stage of cloud fragmentation
  • average densities n105/cm3
  • can be observed in high exitation lines,
    transitions of mol. With large dipole moment,
    dust cintinuum emission
  • at milimeter and submilimeter wavelength
  • surface filling fraction is low, even in
    starforming clusters
  • Search for starformation to find cores
  • AndréNeri and TestiSarfent (1998) made large
    array observeys, (are able to find cores too)
  • they find many young protostars
  • but also starless, dense condensations
  • core mass spectra are steeper than clump mass
    spectra
  • it resembles the initial mass function (IMF)
  • but one has to show that the starless cores are
    selfgravitating
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