1988
DOI: 10.1086/166600
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The equation of state for stellar envelopes. I - an occupation probability formalism for the truncation of internal partition functions

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Cited by 643 publications
(509 citation statements)
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“…For envelopes it is assumed that r,-> ro for all absorbers contributing significantly to the opacity. Hummer and Mihalas (1988) tentatively adopy p = 10 -2 g c m -2 for the lower boundary of envelopes. That corresponds to ro a 5.5 atomic units.…”
Section: The Opal and Op Approachesmentioning
confidence: 85%
See 1 more Smart Citation
“…For envelopes it is assumed that r,-> ro for all absorbers contributing significantly to the opacity. Hummer and Mihalas (1988) tentatively adopy p = 10 -2 g c m -2 for the lower boundary of envelopes. That corresponds to ro a 5.5 atomic units.…”
Section: The Opal and Op Approachesmentioning
confidence: 85%
“…The simplest example of such a potential is the static screened Coulomb potential exp(-r/r£>)/7-replacing the Coulomb potential 1/r, TD being the Debye radius. The use of such potentials has, however, been criticised by Hummer and Mihalas (1988).…”
Section: The Opal and Op Approachesmentioning
confidence: 99%
“…We assume local thermodynamical equilibrium (LTE) in our calculations, so the number densities of all ionisation and excitation states of all elements have been calculated using Boltzmann and Saha equations. We take into account pressure ionisation effects on the atomic populations using the occupation probability formalism (Hummer & Mihalas 1988) as described by Hubeny et al (1994).…”
Section: Methods Of Calculationsmentioning
confidence: 99%
“…We have used in our model the so-called occupation probability formalism (OPF) derived by Hummer and Mihalas (1988). In this formalism, the internal free energy reads :…”
Section: The Internal Free Energymentioning
confidence: 99%
“…In practice, however, one must resort to a linearization of F con f to compute the occupation probability (see Hummer and Mihalas (1988) for details). Calculations including terms beyond the density-linear term have been computed recently for helium at high-density (Aparicio and Chabrier 1994).…”
Section: The Internal Free Energymentioning
confidence: 99%