2013
DOI: 10.1093/mnras/stt1403
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Structure finding in cosmological simulations: the state of affairs

Abstract: The ever increasing size and complexity of data coming from simulations of cosmic structure formation demands equally sophisticated tools for their analysis. During the past decade, the art of object finding in these simulations has hence developed into an important discipline itself. A multitude of codes based upon a huge variety of methods and techniques have been spawned yet the question remained as to whether or not they will provide the same (physical) information about the structures of interest. Here we… Show more

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Cited by 183 publications
(180 citation statements)
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References 286 publications
(388 reference statements)
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“…Some difference in these values is expected, due to the nature of group finding versus subhalo finding for the observed galaxies and simulated data, respectively. In principle, subhalo finding for simulations is a more precise means of identifying satellites (although there is certainly some variation amongst codes -see Onions et al 2012;Knebe et al 2013;Behroozi et al 2015). Projection effects make it possible for true centrals to be observationally classified as satellites with a group finder, but the converse is unlikely (see, e.g., Campbell et al 2015).…”
Section: Observations and The Full Modelmentioning
confidence: 99%
“…Some difference in these values is expected, due to the nature of group finding versus subhalo finding for the observed galaxies and simulated data, respectively. In principle, subhalo finding for simulations is a more precise means of identifying satellites (although there is certainly some variation amongst codes -see Onions et al 2012;Knebe et al 2013;Behroozi et al 2015). Projection effects make it possible for true centrals to be observationally classified as satellites with a group finder, but the converse is unlikely (see, e.g., Campbell et al 2015).…”
Section: Observations and The Full Modelmentioning
confidence: 99%
“…Here we look at the morphology and model dependence of the halo shapes of the matched AHF halos. The halo shapes are quantified by the ratios b/a and c/a, where a is the largest axis of the halo's moment of inertia tensor, b is the second largest, and c the smallest; thus c/a < b/a, and a spherical halo would have a = b = c. The values of the axis ratios are affected both by the particular method of calculation and by the presence of substructure [72], so here we only concern ourselves with the differences between axial ratios of halos in different gravity models or with different morphologies. Figure 14 shows the mean axial ratios for the set of matched AHF halos, separated according to their ORIGAMI morphology, for each gravity model.…”
Section: Halo Propertiesmentioning
confidence: 99%
“…Of course, the problem of how to define a halo remains-as illustrated in Fig. 4 the choice of halo finder can affect the mass function at the level of a few percent (see also Knebe et al 2013).…”
Section: Discussionmentioning
confidence: 99%