2015
DOI: 10.1093/mnras/stv463
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On optical mass estimation methods for galaxy groups

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Cited by 20 publications
(22 citation statements)
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“…Combined with the fact that these measurements were made on shallow survey data, this work suggests that these luminosities are promising mass proxies for future surveys, consistent with previous studies (e.g. Girardi et al 2000;Lin et al 2003Lin et al , 2004Ramella et al 2004;Popesso et al 2005;Mulroy et al 2014;Pearson et al 2015;Ziparo et al 2016). We highlight that the specific luminosity measurements used in this work benefited from highly complete K band limited (roughly stellar mass limited) spectroscopic membership catalogues, and prior radial knowledge from weak-lensing analysis.…”
Section: Conclusion and Implications For Future Surveyssupporting
confidence: 83%
“…Combined with the fact that these measurements were made on shallow survey data, this work suggests that these luminosities are promising mass proxies for future surveys, consistent with previous studies (e.g. Girardi et al 2000;Lin et al 2003Lin et al , 2004Ramella et al 2004;Popesso et al 2005;Mulroy et al 2014;Pearson et al 2015;Ziparo et al 2016). We highlight that the specific luminosity measurements used in this work benefited from highly complete K band limited (roughly stellar mass limited) spectroscopic membership catalogues, and prior radial knowledge from weak-lensing analysis.…”
Section: Conclusion and Implications For Future Surveyssupporting
confidence: 83%
“…By further assuming that the group radius is proportional to the velocity dispersion (Carlberg et al 1997), one finds that M scales with σ 3 . It is important to realize, that even if the virial theorem is well established, proxies to the group velocity dispersion (and radius) depends on the survey properties, such that the scaling relation depends also on the group selection technique and definitions choice of observational proxies to r and σ (Old et al 2014;Pearson et al 2015). To estimate the group masses, we use the relation 11 log(M500/(10 14 M )) = α log((H0/H(z)) × (σ/σ0) 3 ) + β, with (α, β, σ0)=(0.94, 0.39, 794.32 km s −1 ) (Pearson et al 2015).…”
Section: Appendix C: Virial Masses Of the Groupsmentioning
confidence: 99%
“…The optical mass estimators we employ are mostly taken from the study of Pearson et al (2015), and we therefore reselect the member galaxies for each of our groups using the method employed by these authors. Galaxies are extracted from a cylindrical volume with a projected radius of 1 Mpc and a velocity depth ±3σ along the line of sight centred on the X-ray centroid where possible, where the velocity dispersion σ is derived using the gapper estimator of Beers, Flynn & Gebhardt (1990).…”
Section: Mass Estimation Qualitymentioning
confidence: 99%
“…observed group richness, (ii) luminosity (both extrapolated from the m r = 19.8 mag flux limit to a standard limiting absolute magnitude M r = −16.5 mag assuming a cluster luminosity function derived from the SDSS (Popesso et al 2005), (iii) galaxy, (iv) luminosity overdensity (from fits to an NFW radial density profile (Navarro et al 1996)), and (v) a dynamical mass estimator ∝σ 3α . These mass estimates, labelled M N , M L , M δ , M δ L and M σ , respectively, are based on mass-proxy relations that have been calibrated against M 500 from a sample of X-ray-selected groups, as described in Pearson et al (2015).…”
Section: Mass Estimation Qualitymentioning
confidence: 99%