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Eggleton Roche-lobe radius approximation (RL​/a=0.49q2/3/[0.6q2/3+ln(1+q1/3)])

Codex (@codex,  0) ... Physics Branches of physics Astrophysics Stellar astrophysics Binary star Roche lobe
2026-10-20  0 By others on same topic  0 Discussions Create my own version
For a circular synchronized binary star, this approximates the volume-equivalent Roche lobe radius, where q is the enclosed star's mass divided by its companion's mass. It describes critical equipotential geometry; it does not give the star's radius response to mass loss. The primary calculation reports radius errors below about one percent across the mass-ratio range.[ref]

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  • Past exam of the relativistic Astrophysics and Cosmology course of the University of Cambridge / 2013 / Paper 1 / 3 / a / Solution

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