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Roche Instability in Ejecting Stellar Systems

Published online by Cambridge University Press:  12 April 2016

K.S.V.S. Narasimhan
Affiliation:
Centre of Advanced Study in Astronomy, Osmania University, Hyderabad, India
S.M. Alladin
Affiliation:
Centre of Advanced Study in Astronomy, Osmania University, Hyderabad, India

Abstract

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We consider a small stellar system ejected from the interior of a bigger one. The two systems are represented by unequal Plummer models and energy changes in them are derived analytically under the impulse approximation. These are used to obtain the conditions for the Roche instability of the systems. For systems greatly differing in dimension, the density ratio of the two systems is a useful parameter for specifying the Roche limit for the disruption of the smaller system and the mass ratio is a meaningful parameter for specifying the Roche limit for the disruption of the bigger system. Density ratios and mass ratios at Roche limit are given for both systems for various scale-length ratios of the two systems.

Type
Part III Stellar Systems and Galaxies
Copyright
Copyright © Nova Science Publishers 1993

References

[1] Asrseth, S.J. and Fall, S.M. (1980), Astrophys. J.236, 43.CrossRefGoogle Scholar
[2] Ahmed, F. (1979), Astrophys. Space Sc. 60, 493.CrossRefGoogle Scholar
[3] Alladin, S.M. and Narasimhan, K.S.V.S. (1982), Phys. Rep. 92, 339.CrossRefGoogle Scholar
[4] Ambartsumian, V.A. (1965), in “The Structure and Evolution of Galaxies”, Interscience, New York, p.1. Google Scholar
[5] Arp, H.C. (1972), in “External Galaxies and Quasi Stellar Objects”, ed. Evans, D.S., Dordrecht: D. Reidel.Google Scholar
[6] Arp, H.C. (1986), J.Astrophys. Astron. 7, 71.CrossRefGoogle Scholar
[7] Binney, J. and Tremaine, S. (1987), “Galactic Dynamics”, Princeton university Press, p.439.Google Scholar
[8] Burbidge, G. and Hewitt, A. (1989), in IAU Symp. 134: “Active Galactic Nuclei”, ed. Osterbrock, D.E. and Miller, J.S., Kluwer Academic Publishers, p.562.CrossRefGoogle Scholar
[9] Fukunaga-Nakumars, A. and Toss, M. (1989), Publ. Astron. Soc. Japan, 41, 953.Google Scholar
[10] Gerola, H. and Carnevali, P. (1983), Astrophys.J. 268, L.75.Google Scholar
[11] Hutchings, J.B. (1983), Publ. Astron. Soc. Pacific, 95, 799.CrossRefGoogle Scholar
[12] Kapoor, R.C. (1985), Astrophys. Space Sc. 112, 347.CrossRefGoogle Scholar
[13] Mikkola, S. and Valtonen, M.J. (1990), Astrophys.J. 348, 412.CrossRefGoogle Scholar
[14] Miller, R.M. (1986), Astron. Astrophys. 167, 41.Google Scholar
[15] Narasimhan, K.S.V.S. and Alladin, S.M., . (1986),Astrophys. Space Sc. 128, 307.CrossRefGoogle Scholar
[16] Narlikar, J.V., and Das, P.K. (1986), Astrophys.J. 240, 407.Google Scholar
[17] Saslaw, W.C., Valtonen, M.J. and Aarseth, S.J. (1974), Astrophys. J. 190, 253.Google Scholar
[18] Toomre, A. (1977), in “The Evolution of Galaxies and Stellar Populations”, ed. Tinsley, B.M. and Larson, R.B., Yale University Press, p.401.Google Scholar
[19] Yokosowa, M. and Inoue, M. (1985), Publ. Astron. Soc. Japan, 37, 655.Google Scholar
[20] Zafarullah, S.N., Narasimhan, K.S.V.S. and Sasstry, K.S. (1983), Bull. Astr. Soc. India, 11, 145.Google Scholar