Abstract
The outcomes of stellar evolution can be significantly affected by the presence of close substellar or stellar companions. Common envelopes (CE) are thought to be the main channel for producing close binaries in the universe and occur when an orbiting companion is engulfed in the outer layers of the primary’s envelope. CE outcomes are dependent on the fraction of energy from the decaying orbit that can contribute to ejecting the envelope, often defined via an efficiency, α_eff . The post-CE orbital separations and periods can then be determined given knowledge of the binding energy of the primary’s envelope. In this work, detailed stellar interior models of primaries at their maximum evolved radius are used to calculate α_eff for unique primary-companion mass pairs. Properties of the surface-contact convective region (SCCR), and its variability, are shown to affect the ejection efficiency since in these regions the energy released during inspiral can be carried to the stellar surface and radiated away. The ejection failure seen in numerical simulations may be resolved with a proper treatment of convection, whereby the binary orbit shrinks before energy can be tapped to drive ejection. With the inclusion of convection, we find post-CE orbital periods of less than a day which is an observed phenomenon infrequently achieved by population studies with a constant α_eff. A prescription for calculating α_eff given knowledge of SCCR properties is provided.
Library of Congress Subject Headings
Convection (Astrophysics)--Mathematical models; Stars--Evolution; Double stars
Publication Date
2-27-2019
Document Type
Thesis
Student Type
Graduate
Degree Name
Astrophysical Sciences and Technology (MS)
Department, Program, or Center
School of Physics and Astronomy (COS)
Advisor
Jason Nordhaus
Advisor/Committee Member
Joel Kastner
Advisor/Committee Member
Joshua Faber
Recommended Citation
Wilson, Emily C., "Convection in Common Envelopes" (2019). Thesis. Rochester Institute of Technology. Accessed from
https://repository.rit.edu/theses/9986
Campus
RIT – Main Campus
Plan Codes
ASTP-MS