Why haven't loose globular clusters collapsed yet?

被引:87
作者
De Marchi, Guido [1 ]
Paresce, Francesco
Pulone, Luigi
机构
[1] European Space Agcy, Dept Space Sci, NL-2200 AG Noordwijk, Netherlands
[2] Ist Nazl Astrofis, Rome, Italy
[3] Osserv Astron Roma, Ist Nazl Astrofis, I-00040 Monte Porzio Catone, Italy
关键词
globular clusters : general; stars : luminosity function; mass function;
D O I
10.1086/512856
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We report on the discovery of a surprising observed correlation between the slope of the low-mass stellar global mass function (GMF) of globular clusters (GCs) and their central concentration parameter c = log(r(t)/r(c)), i. e., the logarithmic ratio of tidal and core radii. This result is based on the analysis of a sample of 20 Galactic GCs with solid GMF measurements from deep HST or VLT data. All the high-concentration clusters in the sample have a steep GMF, most likely reflecting their initial mass function. Conversely, low-concentration clusters tend to have a flatter GMF, implying that they have lost many stars via evaporation or tidal stripping. No GCs are found with a flat GMF and high central concentration. This finding appears counterintuitive, since the same two-body relaxation mechanism that causes stars to evaporate and the cluster to eventually dissolve should also lead to higher central density and possibly core collapse. Therefore, more concentrated clusters should have lost proportionately more stars and have a shallower GMF than low-concentration clusters, contrary to what is observed. It is possible that severely depleted GCs have also undergone core collapse and have already recovered a normal radial density profile. It is, however, more likely that GCs with a flat GMF have a much denser and smaller core than that suggested by their surface brightness profile and may well be undergoing collapse at present. In either case, we may have so far seriously underestimated the number of post-core collapse clusters, and many may be lurking in the Milky Way.
引用
收藏
页码:L65 / L68
页数:4
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