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The star formation rate of massive stars

Cosmological Applications of Htex2html_wrap_inline452 Surveys

David Valls--Gabaud, PASA, 15 (1), 111
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Next Section: The local ionising background
Title/Abstract Page: Cosmological Applications of H
Previous Section: Diffuse H emission and
Contents Page: Volume 15, Number 1

The star formation rate of massive stars

The proportionality between the emission measure and the intensity of the Balmer Htex2html_wrap_inline452 emission provides an estimate of the total number of ionising photons emitted, and hence on the number of massive, hot stars that produced them. This has become the standard technique to infer not only the star formation rate but also the initial mass function (IMF) of massive stars. The total number of ionising photons in a stellar population of age t, IMF tex2html_wrap_inline580 and with a history of SFR given by tex2html_wrap_inline582, can be expressed as
equation358
where tex2html_wrap_inline584 is the number of ionising photons emitted by stars of mass m at time tex2html_wrap_inline588, and the effective lifetime extends from the ZAMS to the terminal age main sequence (TAMS). Note that the effective cutoff mass tex2html_wrap_inline590 is given by the IMF-weighted Ly-c production rate and is about 10 Mtex2html_wrap_inline592. The reason for this is that the dependence of the number of emitted ionising photons with temperature (mass) is extremely steep : going from 20,000 K to 35,000 K increases the Ly-c flux density by 4 orders of magnitude. This sharp cutoff, weighted by the IMF makes sure that no stars below about 10 Mtex2html_wrap_inline592 contribute to the final ionising flux. This implies that estimates of the ionising flux give a direct constraint on the IMF of stars above 10 Mtex2html_wrap_inline592, but says nothing on the IMF below that mass. Using the recent models from Schaerer & De Koter (1997) which incorporate for the first time stellar interiors with realistic stellar atmospheres, we obtain for a Salpeter IMF
equation360
The existence of tex2html_wrap_inline598 in the equation above is only the consequence of the assumption of continuity (ц  la Salpeter) of the IMF below 10 solar masses. Under standard (case B) recombination conditions, the ratio tex2html_wrap_inline600 is approximately 2.2tex2html_wrap_inline602, for a wide range of IMF slopes.

However, estimating the flux of ionising photons from the Htex2html_wrap_inline452 emission has several problems: (1) the ionisation conditions for the opacity in the Lyman continuum [clumpy ISM, escape fraction, diffuse emission], (2) dust corrections [at wavelengths below 912 ц… dust tends to absorb rather than to scatter], (3) contamination by the [NII] tex2html_wrap_inline5286583 line [variable, and usually not resolved from Htex2html_wrap_inline452], (4) evolution of the stellar populations [which may produce an underlying absorption Htex2html_wrap_inline452 line], (5) contamination of the Htex2html_wrap_inline452 line by nonthermal processes [presence of AGN-like activity].

Each of these caveats would deserve a section by itself, but we will comment here only the first one that has implications for the next section. Oey & Kennicutt (1997) compared Htex2html_wrap_inline452\ fluxes with predicted Ly-c fluxes and found that a significant fraction (up to 51%) could leak from HII regions, providing a bath of ionising photons in the WIM. The origin of these Ly-c photons could either be from the leakage in HII regions or from field massive stars. The first interpretation is favoured by Ferguson et al. (1996ab), although Patel & Wilson (1996ab) argue that the number of OB stars detected in the field is more than enough to ionise the WIM. In any case, the failure of take into account the diffuse Htex2html_wrap_inline452 emission underestimates the true SFR by factors between about 3 and an order of magnitude.

In the case of an ensemble of galaxies, the problems above add to the completeness of the sample, and of the temporal evolution of the emission line due to the evolving stellar populations on cosmological time scales. Despite these caveats, useful constraints can be obtained on the luminosity density at Htex2html_wrap_inline452 (assuming the observations are sensitive enough to low fluxes so that the luminosity density converges). For instance, Tresse & Maddox (1997) get a luminosity density of 3.16 10tex2html_wrap_inline620 erg stex2html_wrap_inline622 Mpctex2html_wrap_inline624 at tex2html_wrap_inline626 using the CFRS sample, which is substantially larger than the local value. For higher redshifts the sensitivity in the near IR is much lower, and the current limits (van der Werf, in preparation) are about 1.56 10tex2html_wrap_inline620 erg stex2html_wrap_inline622 Mpctex2html_wrap_inline624 at tex2html_wrap_inline634, much lower than the (lower) limits obtained from the HDF survey.


Next Section: The local ionising background
Title/Abstract Page: Cosmological Applications of H
Previous Section: Diffuse H emission and
Contents Page: Volume 15, Number 1

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