http://arxiv.org/abs/1911.12375
We present an analysis of the gas dynamics of star-forming galaxies at z~1.5 using data from the KMOS Galaxy Evolution Survey (KGES). We quantify the morphology of the galaxies using $HST$ CANDELS imaging parametrically and non-parametrically. We combine the H$\alpha$ dynamics from KMOS with the high-resolution imaging to derive the relation between stellar mass (M${*}$) and stellar specific angular momentum (j${}$). We show that high-redshift star-forming galaxies at z~1.5 follow a power-law trend in specific stellar angular momentum with stellar mass similar to that of local late-type galaxies of the form j$_$$\propto$M$*^{0.53 \pm 0.10}$. The highest specific angular momentum galaxies are mostly disc-like, although generally, both peculiar morphologies and disc-like systems are found across the sequence of specific angular momentum at a fixed stellar mass. We explore the scatter within the j${}$-M$_{}$ plane and its correlation with both the integrated dynamical properties of a galaxy (e.g. velocity dispersion, Toomre Q${\rm g}$, H$\alpha$ star formation rate surface density $\Sigma{\rm SFR}$) and its parameterised rest-frame UV/optical morphology (e.g. S\’ersic index, bulge to total ratio, Clumpiness, Asymmetry and Concentration). We establish that the position in the j${*}$-M${*}$ plane is strongly correlated with the star-formation surface density and the Clumpiness of the stellar light distribution. Galaxies with peculiar rest-frame UV/optical morphologies have comparable specific angular momentum to disc-dominated galaxies of the same stellar mass, but are clumpier and have higher star-formation rate surface densities. We propose that the peculiar morphologies in high–redshift systems are driven by higher star formation rate surface densities and higher gas fractions leading to a more clumpy inter-stellar medium.
S. Gillman, A. Tiley, A. Swinbank, et. al.
Mon, 2 Dec 19
73/91
Comments: Resubmitted to MNRAS following referees report. Comments welcome. 25 pages, 14 figures. The full pdf, which includes an additional 17 pages of supplementary figures is available on this $\rm \href{this http URL}{webpage}$
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