Hostname: page-component-848d4c4894-x24gv Total loading time: 0 Render date: 2024-05-22T03:34:25.133Z Has data issue: false hasContentIssue false

Evolution of Low-Mass Helium Dwarfs in Interacting Binaries: Application to 4U1820-30

Published online by Cambridge University Press:  12 April 2016

Lorne A. Nelson
Affiliation:
CITA, University of Toronto, Toronto, Ontario, Canada
Paul C. Joss
Affiliation:
Center for Theoretical Physics, MIT, Cambridge, Mass., USA
Saul Rappaport
Affiliation:
Center for Theoretical Physics, MIT, Cambridge, Mass., USA

Extract

Core share and HTML view are not available for this content. However, as you have access to this content, a full PDF is available via the ‘Save PDF’ action button.

A number of evolutionary scenarios have been proposed that lead to the formation of binary systems consisting of a degenerate dwarf in orbit with a neutron star. In fact, most degenerate dwarfs in close-binary systems are probably the cores of evolved stars whose envelopes have been stripped by one or more episodes of common-envelope evolution. Once the envelope has been removed, the newly exposed core of the giant will have an effective temperature and radius that are considerably larger than the corresponding quantities in an older, highly degenerate dwarf. It is important for at least two reasons to evaluate the subsequent cooling history of such objects: (i) For detached binaries, we want to be able to infer from the current effective temperature and luminosity of the degenerate dwarf the elapsed time since the core of its progenitor giant was exposed, (ii) For semi-detached binaries, we must know the evolution of the radius of the degenerate dwarf in order to compute important relationships among the orbital period and its rate of change, the mass of the degenerate dwarf, and the mass-transfer rate.

Type
Research Article
Copyright
Copyright © Springer-Verlag 1989

References

Alcock, C., and Illarionov, A. 1980, Ap. J., 235, 534.Google Scholar
Cox, A.N., and Stewart, J.N. 1970, Ap. J. Suppl., 19, 243.Google Scholar
D’Antona, F., Magni, G., and Mazzitelli, I. 1972, Astrophys. Sp. Sci, 19, 151.CrossRefGoogle Scholar
Hubbard, W.B., and Lampe, M. 1969, Ap. J. SuppL, 18, 297.Google Scholar
Joss, P.C.. 1978, Ap. J. (Letters), 225, L123.Google Scholar
Magni, G., and Mazzitelli, I. 1979, Astr. Ap., 72, 134.Google Scholar
Morgan, E.H., Remillard, R.A., and Garcia, M.R. 1988, Ap. J., 324, 851.Google Scholar
Nelson, L.A., Chau, W.Y., and Rosenblum, A. 1985, Ap. J., 299, 658.CrossRefGoogle Scholar
Rappaport, S., Nelson, L.A., Ma, C.P., and Joss, P.C. 1987, Ap. J., 322, 842.Google Scholar
Rappaport, S., Verbunt, F., and Joss, P.C. 1983, Ap. J., 275, 713.Google Scholar
Stella, L., Priedhorsky, W., and White, N.E. 1987, Ap. J. (Letters), 312, L17.Google Scholar
Zapolsky, H.S., and Salpeter, E.E. 1969, Ap. J., 158, 809.CrossRefGoogle Scholar