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M. Merafina

Publications and source records attributed to M. Merafina.

7 recordsLinked to original sources

Energy equipartition in Globular Clusters through the eyes of dynamical models

Gravitational encounters drive globular clusters toward energy equipartition, mass segregation and evaporation altering structural, spatial and kinematic features. We determine the dynamical state of a few globular clusters by means of a multi-mass King-like dynamical model, focusing on the energy equipartition degree and its relation with model parameters. We fit the observed velocity dispersion, as derived from HST proper motion data, as a function of the stellar mass $\sigma(m)$, to estimate the parameter $\Phi_0$, a measure of the gravitational potential well. The same fit is repeated by means of the Bianchini relation, providing the equipartition mass $m_\mathrm{eq}$. The relationship between $\Phi_0$ and $m_\mathrm{eq}$ has been studied and the structural properties, such as concentration $c$, number of core relaxation timescales $N_\mathrm{core}$ and core radius $r_\mathrm{c}$, are discussed. To obtain an independent estimate of $\Phi_0$, we fit observed surface brightness profiles by using the predicted surface density and a mass-luminosity relation from isochrones. The quality of the fits on $\sigma(m)$ obtained by means of our dynamical model is comparable to those obtained with the Bianchini function. Nonetheless, when the Bianchini function is used to fit the projected velocity dispersion, the resulting degree of equipartition is underestimated. On the contrary, our approach provides the equipartition degree at any radial or projected distance by means of $\Phi_0$. As a result, a cluster in a more advanced dynamical state shows a larger $\Phi_0$, as well as larger $N_\mathrm{core}$ and $c$, while $r_\mathrm{c}$ decreases. The estimates of $\Phi_0$ obtained by fitting surface brightness profiles result compatible at $2\sigma$ confidence level with those from internal kinematics, although further investigation of statistical and systematic errors is required.

astro-ph.GA

Two body problem in presence of cosmological constant

We consider the Kepler two-body problem in presence of the cosmological constant $\Lambda$. Contrary to the classical case, where finite solutions exist for any angular momentum of the system $L$, in presence of $\Lambda$ finite solutions exist only in the interval $0<L< L_{lim}(\Lambda)$. The qualitative picture of the two-body motion is described, and critical parameters of the problem are found. Application are made to the relative motion of the Local Group and Virgo cluster.

gr-qc

Can dark energy explain the observed outflow in galaxy clusters?

Recent observations of the Virgo cluster and the Local Group suggested that some galaxies are flowing out from their parent cluster. This may be the signature that dark energy (DE) acts significantly also on small cosmological scales. By means of direct N-body simulations we performed several simulations, in which the effect of DE and gravity are taken into account, aiming to determine whether DE can produce an outflow of galaxies compatible with observations. Comparing the different simulations, our results suggest that the observed outflow of galaxies is likely due to the local effect of DE.

astro-ph.CO

Massive black holes interactions during the assembly of heavy sub-structures in the centre of galaxy clusters

We performed a series of direct N-body simulations with the aim to follow the dynamical evolution of a galaxy cluster (GC) ($M_{clus}\simeq 10^{14} M_{\odot}$) in different environment. The results show the formation of heavy sub-structures in the cluster centre in consequence of multiple merging among the innermost galaxies. Moreover we investigate the dynamics of super-massive black holes (SMBHs) residing in the centre of galaxies that form the most massive sub-structure.

astro-ph.GA

Galactic cluster winds in presence of a dark energy

We obtain a solution for the hydrodynamic outflow of the polytropic gas from the gravitating center, in presence of the uniform Dark Energy (DE). The antigravity of DE is enlightening the outflow and make the outflow possible at smaller initial temperature, at the same density. The main property of the wind in presence of DE is its unlimited acceleration after passing the critical point. In application of this solution to the winds from galaxy clusters we suggest that collision of the strongly accelerated wind with another galaxy cluster, or with another galactic cluster wind could lead to the formation of a highest energy cosmic rays.

astro-ph.CO

Dark energy and the structure of the Coma cluster of galaxies

{We consider the Coma cluster of galaxies as a gravitationally bound physical system embedded in the perfectly uniform static dark energy background as implied by the $\Lambda$CDM cosmology.} {We ask if the density of dark energy is high enough to affect the structure of a large rich cluster of galaxies?} {We use recent observational data on the cluster together with our theory of local dynamical effects of dark energy, including the zero-gravity radius $R_{\rm ZG}$ of the local force field as the key parameter.} {1) Three masses are defined which characterize the structure of a regular cluster: the matter mass $M_{\rm M}$, the dark-energy effective mass $M_{\rm DE}$ ($<0$) and the gravitating mass $M_{\rm G}$ ($= M_{\rm M} + M_{\rm DE}$). 2) A new matter density profile is suggested which reproduces well the observational data for the Coma cluster in the radius range from 1.4 Mpc to 14 Mpc and takes into account the dark energy background. 3) Using this profile, we calculate upper limits for the total size of the Coma cluster, $R \le R_{\rm ZG} \approx 20$ Mpc, and its total matter mass, $M_{\rm M} \la M_{\rm M}(R_{\rm ZG}) = 6.2 \times 10^{15} M_{\odot}$.} {The dark energy antigravity affects strongly the structure of the Coma cluster at large radii $R \ga 14$ Mpc and should be taken into account when its total mass is derived.}

astro-ph.CO

Polytropic configurations with non-zero cosmological constant

We solve the equation of the equilibrium of the gravitating body, with a polytropic equation of state of the matter $P=Kρ^γ$, with $γ=1+1/n$, in the frame of the Newtonian gravity, with non-zero cosmological constant $Λ$. We consider the cases with $n=1,\,\,1.5,\,\,3$ and construct series of solutions with a fixed value of $Λ$. For each value of $n$, the non-dimensional equation of the static equilibrium has a family of solutions, instead of the unique solution of the Lane-Emden equation at $Λ=0$. The equilibrium state exists only for central densities $ρ_0$ larger than the critical value $ρ_c$. There are no static solutions at $ρ_0 < ρ_c$. We find the values of $ρ_c$ for each value of $n$ and show that the presence of dark energy decrease the dynamic stability of the configuration. We apply our results for analyzing the possibility of existence of equilibrium states for cluster of galaxies in the present universe with non-zero $Λ$.

astro-ph.CO