The turbulent shock origin of proto-stellar cores

被引:217
作者
Padoan, P
Juvela, M
Goodman, AA
Nordlund, Å
机构
[1] Harvard Smithsonian Ctr Astrophys, Cambridge, MA 02138 USA
[2] Univ Helsinki, Univ Helsinki Observ, SF-00014 Helsinki, Finland
[3] Astron Observ, DK-2100 Copenhagen, Denmark
[4] Theoret Astrophys Ctr, DK-2100 Copenhagen, Denmark
关键词
ISM; individual; (Perseus; Rosette; Taurus); ISM : kinematics and dynamics; radio lines : ISM; turbulence;
D O I
10.1086/320636
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
The fragmentation of molecular clouds (MC) into proto-stellar cores is a central aspect of the process of star formation. Because of the turbulent nature of supersonic motions in MCs, it has been suggested that dense structures such as filaments and clumps are formed by shocks in a turbulent flow. In this work we present strong evidence in favor of the turbulent origin of the fragmentation of MCs. The most generic result of turbulent fragmentation is that dense postshock gas traces a gas component with a smaller velocity dispersion than lower density gas, since shocks correspond to regions of converging flows, where the kinetic energy of the turbulent motion is dissipated. Using synthetic maps of spectra of molecular transitions, computed from the results of numerical simulations of supersonic turbulence, we show that the dependence of velocity dispersion on gas density generates an observable relation between the rms velocity centroid and the integrated intensity (column density), sigma (V-o)-I, which is indeed found in the observational data. The comparison between the theoretical model (maps of synthetic (CO)-C-13 spectral with (CO)-C-13 maps from the Perseus, Rosette, and Taurus MC complexes shows excellent agreement in the o(V-o)-I relation. The sigma (V-o)-I relation of different observational maps with the same total rms velocity are remarkably similar, which is a strong indication of their origin from a very general property of the fluid equations, such as the turbulent fragmentation process.
引用
收藏
页码:227 / 234
页数:8
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