Photometric Redshifts of Submillimeter Galaxies

TL;DR

This paper applies a photometric redshift method to submillimeter galaxies using Herschel data, achieving high accuracy and enabling the study of their physical properties and contribution to star formation rate density.

Contribution

It introduces a FIR photometric redshift technique based on the light-to-gas mass ratio, improving accuracy over previous methods and allowing detailed physical analysis of infrared-bright galaxies.

Findings

Photometric redshifts with 10% accuracy over a wide redshift range.

Submillimeter galaxies contribute significantly to star formation at z~2.

The method enables derivation of physical properties like temperature and luminosity.

Abstract

We use the photometric redshift method of Chakrabarti & McKee (2008) to infer photometric redshifts of submillimeter galaxies with far-IR (FIR) $\it{Herschel}$ data obtained as part of the PACS Evolutionary Probe (PEP) program. For the sample with spectroscopic redshifts, we demonstrate the validity of this method over a large range of redshifts ($ 4 \ga z \ga 0.3$) and luminosities, finding an average accuracy in $(1+z_{\rm phot})/(1+z_{\rm spec})$ of 10%. Thus, this method is more accurate than other FIR photometric redshift methods. This method is different from typical FIR photometric methods in deriving redshifts from the light-to-gas mass ($L/M$) ratio of infrared-bright galaxies inferred from the FIR spectral energy distribution (SED), rather than dust temperatures. Once the redshift is derived, we can determine physical properties of infrared bright galaxies, including the temperature variation within the dust envelope, luminosity, mass, and surface density. We use data from the GOODS-S field to calculate the star formation rate density (SFRD) of sub-mm bright sources detected by AzTEC and PACS. The AzTEC-PACS sources, which have a threshold $850 \micron$ flux $\ga 5 \rm mJy$, contribute 15% of the SFRD from all ULIRGs ($L_{\rm IR} \ga 10^{12} L_{\odot}$), and 3% of the total SFRD at $z \sim 2$.