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Properties of a model star cluster with t = 100 Myr and "luminous" mass M lum = 3000 M⊙, consisting of N lum = 5300 stars. The cumulative mass distribution function Ξ(m) of the IMF (see Eq. 3) and the cumulative radial distribution function Ψ(r) of the King model (see Eq. 6), displayed in panels (a) and (b), respectively, are used to sample mass, m, and radial distance, r, by means of uniform random numbers, rnd. The stellar mass distribution, ξ(log (m)) = dN/d log(m), is displayed vs. mass, m, in panel (c), overplotted with slope α0 = −1.3 and α1 = −2.3 lines of IMF (see Eq. 2). The lower and upper mass limits are defined by the isochrone. The surface number density of stars, ψ(r) = dN/dS, is plotted vs. radial distance, r, in panel (d), obeying King (1962) model profile of rc = 0.75 pc and rt = 15 pc (see Eq. 5); half-light radius r h ∼ 1.7 pc is indicated by an arrow.

Properties of a model star cluster with t = 100 Myr and "luminous" mass M lum = 3000 M⊙, consisting of N lum = 5300 stars. The cumulative mass distribution function Ξ(m) of the IMF (see Eq. 3) and the cumulative radial distribution function Ψ(r) of the King model (see Eq. 6), displayed in panels (a) and (b), respectively, are used to sample mass, m, and radial distance, r, by means of uniform random numbers, rnd. The stellar mass distribution, ξ(log (m)) = dN/d log(m), is displayed vs. mass, m, in panel (c), overplotted with slope α0 = −1.3 and α1 = −2.3 lines of IMF (see Eq. 2). The lower and upper mass limits are defined by the isochrone. The surface number density of stars, ψ(r) = dN/dS, is plotted vs. radial distance, r, in panel (d), obeying King (1962) model profile of rc = 0.75 pc and rt = 15 pc (see Eq. 5); half-light radius r h ∼ 1.7 pc is indicated by an arrow.

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We present a program tool, SimClust, designed for Monte-Carlo modeling of star clusters. It populates the available stellar isochrones with stars according to the initial mass function and distributes stars randomly following the analytical surface number density profile. The tool is aimed at simulating realistic images of extragalactic star cluste...

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Context 1
... function (Eq. 3) is continuous between 0 and 1 (see Figure 1a). Thus, a uniform random number, rnd, obtained from long periodicity gsl rng taus ran- domizer function of the GNU Scientific Library, is attributed to Ξ(m) = rnd. ...
Context 2
... example of the resulting stellar mass distribution, ξ (log (m)) = dN/d log (m), displayed vs. mass, m, of t = 100 Myr model star cluster of "luminous" mass M lum = 3000 M ⊙ , consisting of N lum = 5300 stars, is shown in Figure 1c, over- plotted with the IMF slope α 0 = −1.3 and α 1 = −2.3 lines (see Eq. 2). ...
Context 3
... Ψ (r) function (Eq. 6) is continuous between 0 and 1 (see Figure 1b). Thus, a uniform random number, rnd, is attributed to Ψ (r) = rnd to sample the distance r values from the King model via inverse function ...
Context 4
... iteratively by the bisection method until the solution of r converges. An example of the resulting surface number density of stars, ψ(r) = dN/dS, displayed vs. radial distance, r, of the model star cluster, consisting of N lum = 5300 stars, is shown in Figure 1d, overplotted with the King (1962) model profile of r c = 0.75 pc and r t = 15 pc (see Eq. 5); half-light 7 radius r h ∼ 1.7 pc is indicated by an arrow. ...

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