tests:collision:gc1_archive
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tests:collision:gc1_archive [2014/10/22 15:09] – v.henault-brunet | tests:collision:gc1_archive [2022/10/24 12:26] (current) – external edit 127.0.0.1 | ||
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- | ====== | + | ====== |
- | ==== Challenge 1: Equal mass clusters in a tidal field ===== | + | ===== Challenge 1: Equal mass clusters in a tidal field ===== |
^ ^ ^ All Stars ^^^^ 1000 stars^^^^ | ^ ^ ^ All Stars ^^^^ 1000 stars^^^^ | ||
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| | Anisotropic Michie King | {{: | | | Anisotropic Michie King | {{: | ||
|3 | Isotropic King vs $f_\nu$ | | |3 | Isotropic King vs $f_\nu$ | | ||
- | | | Anisotropic Michie King | {{: | + | | | Anisotropic Michie King | {{: |
+ | | ||
+ | ===== Challenge 2: Isolated models with stellar evolution ===== | ||
+ | Active participants: | ||
+ | How important is the effect of mass segregation? | ||
+ | - How correct is the assumption of energy equipartition (i.e. multi-mass King models)? | ||
+ | - How different are the fits when considering: | ||
+ | - Is it better to consider luminosity weighted profiles, or number density profiles? | ||
+ | - How much can we do with 2 velocity components instead of 1 (i.e. with Gaia data)? | ||
- | ===== Other possible challenges ===== | ||
- | ==== Pal 5 model from Andreas Kuepper in streams section | + | ==== Description of the models: |
- | Same analyses as in Challenge 2 and 3, but with cluster on eccentric orbit and " | + | (Based on simulations ran by Mark Gieles, not published)\\ |
+ | Here we consider 2 clusters: | ||
- | ==== Models with initial rotation ==== | + | - IC: Cored gamma/eta model, N = 1e5, Kroupa (2001) mass function between 0.1-100 Msun. |
- | Different models with angular momentum are within the group: collapsing spheres, cold fractal collapse, cluster mergers. | + | - No primordial binaries, no central black hole, no tidal. |
+ | - Stellar evolution and mass-loss according to Hurley et al. (2000, 2002) | ||
+ | - Two values for the metallicity of the stars: [Fe/H] = -2.0 and 0.0 (solar) | ||
+ | Below are 2 snapshots at an age of roughly 12 Gyr. The columns are: | ||
- | === Collapse of homogeneous spheres with angular momentum === | + | ^ $m$ ^ $X$ ^ $Y$ ^ $Z$ ^ $V_x$ ^ $V_y$ ^ $V_z$ ^ $\log T_{EFF}$ ^ $M_{bol}$ ^ KSTAR ^ |
- | Below snapshots of 3 cold(ish) collapses of homogeneous spheres with angular momentum. Initial virial ratios and angular momentum were taken from the 3 models described in Gott (1972). The models contain 2e5 stars, a Kroupa IMF between 0.1 and 100 Msun and snapshots are at t=30 [NBODY]. The amount of rotation is quantified with Peebles $\lambda$ parameter in the title: | + | | [Msun] | [PC] ||| [km s-1] ||| [K] |[MAG]| |
- | - {{: | + | KSTAR is the stellar type and can be between 0 and 22 and the meanings are given below in the Appendix. |
- | - {{: | + | |
- | - {{: | + | |
- | [[http:// | + | |
+ | - {{: | ||
+ | - {{: | ||
- | === Mergers === | + | Cluster properties: |
- | Merger between 2 clusters of equal mass, equal containing 1e5 stars, a Kroupa IMF between 0.1 and 100 Msun. The initial orbit of the cluster pair had zero energy and different angular momentum. The | + | |
- | - {{:data: | + | |
- | For both collapse and mergers collapse contain: | + | ^ Cluster ^ Mass ^ Radii ^^^^ rms velocities^^^^ |
+ | | | |$r_{\rm h}$(3D, | ||
+ | | |[$M_\odot$] | ||
+ | |1 | ||
+ | |2 | ||
- | ^ $M$ ^ $X$ ^ $Y$ ^ $Z$ ^ $V_x$ ^ $V_y$ ^ $V_z$ ^ | + | Density distribution for cluster 2: {{: |
- | | [$M_\odot$] | + | |
- | === Collapse of non-homogeneous spheres with angular momentum | + | ==== (PRELIMINARY) RESULTS: ==== |
- | (Based on simulations ran by Anna Lisa Varri, see [[http:// | + | ^ ^ ^ All Stars ND ^^^ All Stars Mass^^^ All Stars Lum^^^ |
+ | ^ Cluster ^ Method | ||
+ | |1 | isotropic King | $3.17*10^4$ | ||
+ | | | Multi-mass King | ||
+ | | | $f_\nu$ | ||
+ | | | Parametric Jeans | | ||
+ | | | Discrete Jeans | | ||
+ | |2 | Isotropic King | $3.07*10^4$ | ||
+ | | | Multi-mass | ||
+ | | | $f_\nu$ | ||
+ | | | Parametric Jeans | | ||
+ | | | Discrete Jeans | | ||
- | Below snapshots of two cold(ish) collapses of isolated spheres with N=64k, equal mass stars, non-homogeneous initial density distribution (fractal dimension D = 2.8, 2.4, as in the file name), and approximate solid-body rotation. The configurations are characterized by the same **initial** values of virial ratio and global angular momentum as in the homogeneous case #3 (with $\lambda=0.212$). The simulations have been performed with [[http:// | ||
- | - {{: | ||
- | - {{: | ||
- | The file header contains: N, T, coordinates | + | ===== Challenge 3: Clusters in tidal fields with stellar evolution ===== |
+ | (Simulations ran and kindly made available by Holger Baumgardt)\\ | ||
- | ^ $ID$ ^ $M$ ^ $X$ ^ $Y$ ^ $Z$ ^ $V_x$ ^ $V_y$ ^ $V_z$ ^ | + | Here we consider 2 clusters which are slightly more realistic: |
- | | | [NBODY] | + | |
+ | - IC: King (1966) W_0 = 5 model, N = 131072, Kroupa (2001) mass function between 0.1-15 Msun (no black-holes). | ||
+ | - No primordial binaries, no central black hole, circular orbit in logarithmic halo with V = 220 km/s. | ||
+ | - Z = 0.001 | ||
+ | - Stellar evolution and mass-loss according to Hurley et al. (2000, 2002) | ||
+ | - Two Galactocentric radii: 8.5 kpc and 15 kpc. | ||
- | ==== More ideas (but no mock data for these yet) ==== | ||
- | | + | Below are 2 snapshots at an age of roughly 10 Myr, 100 Myr, 1Gyr and 12 Gyr. The columns are the same as in Challenge 2. |
- | - Is there a dynamical | + | |
- | | + | |
+ | - {{: | ||
+ | - {{: | ||
+ | - {{: | ||
+ | - {{: | ||
+ | - {{: | ||
+ | - {{: | ||
+ | - {{: | ||
+ | |||
+ | Questions are the same as in Challenge 2, and in addition: | ||
+ | - Is the presence | ||
+ | - Can the mass segregation be reproduced by multi-mass King models? | ||
+ | |||
+ | | ||
+ | {{: | ||
+ | |||
+ | Different models to fit: | ||
+ | - $f_\nu$ | ||
+ | - Multi-mass King | ||
+ | - Discrete | ||
+ | - DF fitting (Mark W?) | ||
+ | |||
+ | ==== Results: ==== | ||
+ | Using all stars: | ||
+ | ^ ^ ^ ^ All Stars ^^^^ 1000 stars^^^^ | ||
+ | ^ Cluster ^ Snapshot ^ Method | ||
+ | |1 | 1 | Isotropic King | ||
+ | | | 1 | Multimass Michie King | | | | ||
+ | | | 1 | $f_\nu$ | ||
+ | | | 1 | Discrete modelling | ||
+ | |1 | 2 | Isotropic King | ||
+ | | | 2 | Multimass Michie King | | | | ||
+ | | | 2 | $f_\nu$ | ||
+ | | | 2 | Discrete modelling | ||
+ | |1 | 3 | Isotropic King | ||
+ | | | 3 | Multimass Michie King | | | | ||
+ | | | 3 | $f_\nu$ | ||
+ | | | 3 | Discrete modelling | ||
+ | |1 | 4 | Isotropic King | ||
+ | | | 4 | Multimass Michie King | $2.118$ | | $11.353$ | | | ||
+ | | | 4 | $f_\nu$ | ||
+ | | | 4 | Discrete modelling | ||
+ | |2 | 1 | Isotropic King | ||
+ | | | 1 | Multimass Michie King | | | | ||
+ | | | 1 | $f_\nu$ | ||
+ | | | 1 | Discrete modelling | ||
+ | |2 | 2 | Isotropic King | ||
+ | | | 2 | Multimass Michie King | | | | ||
+ | | | 2 | $f_\nu$ | ||
+ | | | 2 | Discrete modelling | ||
+ | |2 | 3 | Isotropic King | ||
+ | | | 3 | Multimass Michie King | | | | ||
+ | | | 3 | $f_\nu$ | ||
+ | | | 3 | Discrete modelling | ||
+ | |2 | 4 | Isotropic King | ||
+ | | | 4 | Multimass Michie King | | | | ||
+ | | | 4 | $f_\nu$ | ||
+ | | | 4 | Discrete modelling | ||
+ | |||
+ | Plots | ||
+ | ^ Cluster | ||
+ | |1 | 1 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 1 | Multimass Michie King | | | ||
+ | | | 1 | Discrete modelling | ||
+ | |1 | 2 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 2 | Multimass Michie King | | | ||
+ | | | 2 | Discrete modelling | ||
+ | |1 | 3 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 3 | Multimass Michie King | | | ||
+ | | | 3 | Discrete modelling | ||
+ | |1 | 4 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 4 | Multimass Michie King | ||
+ | | | 4 | Discrete modelling | ||
+ | |2 | 1 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 1 | Multimass Michie King | | | ||
+ | | | 1 | Discrete modelling | ||
+ | |2 | 2 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 2 | Multimass Michie King | | | ||
+ | | | 2 | Discrete modelling | ||
+ | |2 | 3 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 3 | Multimass Michie King | | | ||
+ | | | 3 | Discrete modelling | ||
+ | |2 | 4 | Isotropic King vs $f_\nu$ | | | ||
+ | | | 4 | Multimass Michie King | | | ||
+ | | | 4 | Discrete modelling | ||
+ | |||
+ | ==== Results: ==== | ||
+ | Velocity dispersion for different mass species: the multi-mass King models assume that the product $m\sigma_K^2$= constant. The parameters $\sigma_K$ is not exactly the velocity dispersion. |
tests/collision/gc1_archive.1413990574.txt.gz · Last modified: 2022/10/24 12:26 (external edit)