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On the Interpretation of Far-infrared Spectral Energy Distributions. I: The 850 $μ$m Molecular Mass Estimator

Published 9 May 2018 in astro-ph.GA | (1805.03649v3)

Abstract: We use a suite of cosmological zoom galaxy formation simulations and dust radiative transfer calculations to explore the use of the monochromatic $850~\mu m$ luminosity (L${\rm \nu,850}$) as a molecular gas mass (M${\rm mol}$) estimator in galaxies between $0 < z < 9.5$ for a broad range of masses. For our fiducial simulations, where we assume the dust mass is linearly related to the metal mass, we find that empirical L${\rm \nu,850}$-M${\rm mol}$ calibrations accurately recover the molecular gas mass of our model galaxies, and that the L${\rm \nu,850}$-dependent calibration is preferred. We argue the major driver of scatter in the L${\rm \nu,850}$-M${\rm mol}$ relation arises from variations in the molecular gas to dust mass ratio, rather than variations in the dust temperature, in agreement with the previous study of Liang et al. Emulating a realistic measurement strategy with ALMA observing bands that are dependent on the source redshift, we find that estimating S${\rm \nu,850}$ from continuum emission at a different frequency contributes $10-20\%$ scatter to the L${\rm \nu,850}$-M${\rm mol}$ relation. This additional scatter arises from a combination of mismatches in assumed T${dust}$ and $\beta$ values, as well as the fact that the SEDs are not single-temperature blackbodies.Finally we explore the impact of a dust prescription in which the dust-to-metals ratio varies with metallicity. Though the resulting mean dust temperatures are $\sim50\%$ higher, the dust mass is significantly decreased for low-metallicity halos. As a result, the observationally calibrated L${\rm \nu,850}$-M${\rm mol}$ relation holds for massive galaxies, independent of the dust model, but below L${\rm \nu,850}\lesssim10{28}$ erg s${-1}$ (metallicities $\log_{10}({\rm Z}/{\rm Z}_{\odot})\lesssim -0.8$) we expect galaxies may deviate from literature observational calibrations by $\gtrsim0.5$ dex.

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