共 82 条
Application of three-body stability to globular clusters - II. Observed velocity dispersions
被引:2
作者:
Kennedy, Gareth F.
[1
,2
]
机构:
[1] Chinese Acad Sci, Natl Astron Observ China, Beijing 100012, Peoples R China
[2] Monash Univ, Monash Ctr Astrophys, Clayton, Vic 3800, Australia
关键词:
gravitation;
methods: analytical;
stars: kinematics and dynamics;
globular clusters: general;
TESTING NEWTONIAN GRAVITY;
TIDAL TAILS;
SPACE VELOCITIES;
STAR-CLUSTERS;
MILKY-WAY;
ACCELERATION REGIME;
GALACTIC CONSTANT;
GLOBAL KINEMATICS;
STELLAR-SYSTEMS;
MASS;
D O I:
10.1093/mnras/stu2038
中图分类号:
P1 [天文学];
学科分类号:
0704 ;
摘要:
The velocity dispersion profile in globular clusters (GCs) is explained here without having to rely on dark matter or a modification of Newtonian dynamics (MOND). The flattening of the velocity dispersion at large radii in certain Milky Way GCs, or lack thereof, is explained by recourse to the stability of the three-body problem in Newtonian dynamics. The previous paper in this series determined an analytical formula for the transition radius between stable and unstable orbits for a star in a GC. This stability boundary is used here to predict where the velocity dispersion profile is expected to flatten in GCs, given known orbital parameters of the GC-galaxy orbit. Published observational data for the velocity dispersion as a function of radius of 15 Milky Way GCs with approximately known orbital parameters are used here. We find that the stability boundary predicts flattening in the majority of clusters. While observational uncertainties in the orbital parameters prevent MOND from being ruled out entirely for some clusters, it is not the preferred model in any cluster. Based on the results of this study, we recommend further velocity dispersion observations and orbital determination for NGC 6171 and NGC 6341 as these are promising candidates for distinguishing Newtonian and MOND models. In particular, NGC 6171 may already be showing evidence of the chaotic diffusion of stars leading to flattening at the predicted stability boundary.
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页码:4443 / 4459
页数:17
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