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The code above returns the electron and positron chemical potentials for a fully ionized stellar plasa. The electron chemical potentials do not include the electron rest mass, so the reported value is the "kinetic chemical potential". this means that the positron chemical potential must have the rest-mass terms appear explicitly, ηpos = -ηele - 2mec2. you can see this formula being used at the end of the routine. I essentially formed this code from the Helmholtz equation of state to make a stand-alone version that may be useful for computing weak reaction rates. Top 10 tips about the chemical potential (from Peter Saeta)
Number 10 is probably the most pragmatic tip. In the application here, one balances the number density of electrons from fully ionized material with the net number of electrons and positrons coming from various Fermi-Dirac integrals. |
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Please cite the relevant references if you publish a piece of work that use these codes, pieces of these codes, or modified versions of them. If you're nice, offer co-authorship of the publication. At best, you'll love these programs so much that you'll send great wads of cash to me. |
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