Galactic conformity measured in semi-analytic models

Abstract We study the correlation between the specific star formation rate of central galaxies and neighbour galaxies, also known as ‘galactic conformity’, out to 20 $h^{-1}\,\,\rm {Mpc}$ using three semi-analytic models (SAMs, one from l-galaxies and other two from galform). The aim is to establish...

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Veröffentlicht in:Monthly notices of the Royal Astronomical Society 2018-03, Vol.475 (1), p.1177-1189
Hauptverfasser: Lacerna, I, Contreras, S, González, R E, Padilla, N, Gonzalez-Perez, V
Format: Artikel
Sprache:eng
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Zusammenfassung:Abstract We study the correlation between the specific star formation rate of central galaxies and neighbour galaxies, also known as ‘galactic conformity’, out to 20 $h^{-1}\,\,\rm {Mpc}$ using three semi-analytic models (SAMs, one from l-galaxies and other two from galform). The aim is to establish whether SAMs are able to show galactic conformity using different models and selection criteria. In all the models, when the selection of primary galaxies is based on an isolation criterion in real space, the mean fraction of quenched (Q) galaxies around Q primary galaxies is higher than that around star-forming primary galaxies of the same stellar mass. The overall signal of conformity decreases when we remove satellites selected as primary galaxies, but the effect is much stronger in galform models compared with the l-galaxies model. We find this difference is partially explained by the fact that in galform once a galaxy becomes a satellite remains as such, whereas satellites can become centrals at a later time in l-galaxies. The signal of conformity decreases down to 60 per cent in the l-galaxies model after removing central galaxies that were ejected from their host halo in the past. Galactic conformity is also influenced by primary galaxies at fixed stellar mass that reside in dark matter haloes of different masses. Finally, we explore a proxy of conformity between distinct haloes. In this case, the conformity is weak beyond ∼3 $h^{-1}\,\,\rm {Mpc}$ (
ISSN:0035-8711
1365-2966
DOI:10.1093/mnras/stx3253