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Tidal interactions in rotating multiple stars and their impact on their evolution

Published online by Cambridge University Press:  23 January 2015

P. Auclair-Desrotour
Affiliation:
IMCCE, Observatoire de Paris, UMR 8028 du CNRS, UPMC, 77 Av. Denfert-Rochereau, 75014 Paris, France
S. Mathis
Affiliation:
Laboratoire AIM Paris-Saclay, CEA/DSM - CNRS - Université Paris Diderot, IRFU/SAp Centre de Saclay, F-91191 Gif-sur-Yvette Cedex, France
C. Le Poncin-Lafitte
Affiliation:
SYRTE, Observatoire de Paris, UMR 8630 du CNRS, UPMC, 77 Av. Denfert-Rochereau, 75014 Paris, France email: [email protected], [email protected], [email protected]
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Abstract

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Tidal dissipation in stars is one of the key physical mechanisms that drive the evolution of binary and multiple stars. As in the Earth oceans, it corresponds to the resonant excitation of their eigenmodes of oscillation and their damping. Therefore, it strongly depends on the internal structure, rotation, and dissipative mechanisms in each component. In this work, we present a local analytical modeling of tidal gravito-inertial waves excited in stellar convective and radiative regions respectively. This model allows us to understand in details the properties of the resonant tidal dissipation as a function of the excitation frequencies, the rotation, the stratification, and the viscous and thermal properties of the studied fluid regions. Then, the frequencies, height, width at half-height, and number of resonances as well as the non-resonant equilibrium tide are derived analytically in asymptotic regimes that are relevant in stellar interiors. Finally, we demonstrate how viscous dissipation of tidal waves leads to a strongly erratic orbital evolution in the case of a coplanar binary system. We characterize such a non-regular dynamics as a function of the height and width of resonances, which have been previously characterized thanks to our local fluid model.

Type
Contributed Papers
Copyright
Copyright © International Astronomical Union 2015 

References

Albrecht, S., Winn, J. N., Johnson, J. A., et al. 2012, ApJ 757, 18CrossRefGoogle Scholar
Auclair-Desrotour, P., Le Poncin-Lafitte, C., & Mathis, S. 2014, A&A 561, L7Google Scholar
Barker, A. J. & Ogilvie, G. I. 2009, MNRAS 395, 2268CrossRefGoogle Scholar
de Mink, S. E., Langer, N., Izzard, R. G., Sana, H., & de Koter, A. 2013, ApJ 764, 166CrossRefGoogle Scholar
Mathis, S. & Le Poncin-Lafitte, C. 2009, A&A 497, 889Google Scholar
Ogilvie, G. I. & Lin, D. N. C. 2004, ApJ 610, 477CrossRefGoogle Scholar
Ogilvie, G. I. & Lin, D. N. C. 2007, ApJ 661, 1180CrossRefGoogle Scholar
Remus, F., Mathis, S., & Zahn, J.-P. 2012, A&A 544, A132Google Scholar
Witte, M. G. & Savonije, G. J. 1999, A&A 350, 129Google Scholar
Zahn, J.-P. 1977, A&A 57, 383Google Scholar