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N-Body Simulations of Disks

Published online by Cambridge University Press:  14 August 2015

F. Hohl*
Affiliation:
NASA, Langley Research Center, Hampton, Va., U.S.A.

Abstract

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The methods used in the large-scale n-body simulations are discussed. However, the present review concentrates on the results already obtained in the n-body simulations using systems containing up to 200000 simulation stars. Results are presented which show that the stability criterion developed for flattened systems applies only to truly axisymmetric instabilities. Purely stellar disks acquire rather large velocity dispersions, generally two or more times the velocity dispersion required by Toomre for axisymmetric stability. In the computer simulations, the bar-forming instability can be prevented only by comparatively large velocity dispersions. However, simulations inclusing the effects of the galactic halo and core as a fixed background field show that bar formation can be prevented for fixed halo components as large or larger than the self-consistent disk component. Experiments performed to determine the collisional relaxation time for the large-scale gravitational n-body calculations show that these models are indeed ‘collisionless’.

Type
Part II/Flattened Systems
Copyright
Copyright © Reidel 1975 

References

Cooley, J. W. and Tukey, J. W.: 1965, Math. Comp. 19, 297.Google Scholar
Freeman, K. C.: 1970, Astrophys. J. 160, 811.Google Scholar
Hockney, R. W. and Brownrigg, D. R. K.: Monthly Notices Roy. Astron. Soc. 167, 351.Google Scholar
Hohl, F.: 1970, NASA Report TR R-343.Google Scholar
Hohl, F.: 1971a, Astrophys. J. 168, 343.Google Scholar
Hohl, F.: 1971b, Astron. J. 76, 202, 207.Google Scholar
Hohl, F.: 1972a, NASA Report TN D-6630.Google Scholar
Hohl, F.: 1972b, J. Comput. Phys. 9, 10.Google Scholar
Hohl, F.: 1972c, Astrophys. Space Sci. 14, 91.Google Scholar
Hohl, F.: 1973, Astrophys. J. 184, 353.Google Scholar
Hohl, F.: 1974. NASA Report TN D-7561.Google Scholar
Hohl, F. and Hockney, R. W.: 1969, J. Comput. Phys. 4, 306.Google Scholar
Kalnajs, A. J.: 1972, Astrophys. J. 175, 63.Google Scholar
Miller, R. H.: 1971, Astrophys. Space Sci. 14, 73.Google Scholar
Miller, R. H.: 1974, Astrophys. J. 190, 539.Google Scholar
Miller, R. H. and Prendergast, K. W.: 1968, Astrophys. J. 151, 699.Google Scholar
Miller, R. H., Prendergast, K. H., and Quirk, W. J.: 1970, Astrophys. J. 161, 903.Google Scholar
Ostriker, J. P. and Peebles, P. J. E.: 1973, Astrophys. J. 186, 467.Google Scholar
Quirk, W. J.: 1971, Astrophys. J. 167, 7.Google Scholar
Toomre, A.: 1964, Astrophys. J. 139, 1217.Google Scholar
Toomre, A. and Toomre, J.: 1972, Astrophys. J. 178, 623.Google Scholar
Vancouleurs, G. de.: 1959, Handbuch der Physik 53, 311.Google Scholar