2019
DOI: 10.1093/mnras/stz1969
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Galaxy rotation curves using a non-parametric regression method: core, cuspy and fuzzy scalar field dark matter models

Abstract: We present a non-parametric reconstruction of the rotation curves (RC) for 88 spiral galaxies under the LOESS+SIMEX technique. In order to compare methods we also perform the parametric approach assuming core and cuspy dark matter (DM) profiles: PISO, NFW, Burkert, Spano, the soliton and two fuzzy soliton+NFW. As result of this two approaches, a comparison of the RC obtained is carried out by computing the distance between central curves and the distance between 1σ error bands. Furthermore, we perform a model … Show more

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Cited by 11 publications
(13 citation statements)
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“…For z ≫ 1, x ≪ 1 this expression is quite similar to (35) and for x ≥ 1 it is similar to (36). As is seen from ( 37) for x ≪ 1 we have…”
Section: Evolution Of Massive Halossupporting
confidence: 59%
See 1 more Smart Citation
“…For z ≫ 1, x ≪ 1 this expression is quite similar to (35) and for x ≥ 1 it is similar to (36). As is seen from ( 37) for x ≪ 1 we have…”
Section: Evolution Of Massive Halossupporting
confidence: 59%
“…This profile reproduces reasonably well the observed one in clusters of galaxies. However in less massive galaxies the density profile is more shallow [33][34][35] and can be expressed by the relation (1) with the power index α ≃ 0.4 ≤ 1. This is the core-cusp problem.…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, in order to compute the measurement errors of the data we use Simulation and extrapolation method (Simex). The merging of both techniques is the so-called LOESS-Simex reconstruction, which has been used in order to reconstruct the cosmic expansion [32], the Om diagnostic up to first derivative on the Hubble parameter [33] and to reconstruct rotation curves for dark matter profiles [34].…”
Section: Introductionmentioning
confidence: 99%
“…These so called dark matter cores are characterised by a finite central density ρ 0 and a flat density profile within a core radius r 0 , reminiscent of self-gravitating isothermal spheres (e.g. Moore, 1994;Burkert 1995;Gentile et al 2004;de Blok 2010;Pontzen & Governato 2014;Fernández-Hernández et al 2019;Genzel et al 2020; for reviews with references see Weinberg et al 2015and di Paolo & Salucci 2020. Various empirical density distributions have been proposed to fit these cores.…”
Section: Introductionmentioning
confidence: 99%