Assumptions for derivation of Plancks' law
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unusualname
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Hi Tom,
you need to impose a discretization condition a la Bose in his ~1 page 1924 paper:
http://hermes.ffn.ub.es/luisnavarro/nuevo_maletin/Bose_1924.pdf
"Let there be different species of quanta each characterized by the number N_s and energy hv_s"
edit: you may have meant this by "bose gas" in which case, no there are no further assumptions
you need to impose a discretization condition a la Bose in his ~1 page 1924 paper:
http://hermes.ffn.ub.es/luisnavarro/nuevo_maletin/Bose_1924.pdf
"Let there be different species of quanta each characterized by the number N_s and energy hv_s"
edit: you may have meant this by "bose gas" in which case, no there are no further assumptions
Science Advisor
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yes, that's what I meant; thanksunusualname said:you need to impose a discretization condition
...
edit: you may have meant this by "bose gas" ...
are there examples for "fermionic radiation"? what about the neutrino spectrum from the sun? (OK, there's the problem that the neutrinos are not in equilibrium, but what would happen if they were? is there a similar derivation for a non-interacting fermi gas in thermodynamic equilibrium with fermionic radiation?)
unusualname
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I guess that would require fermi-dirac statistics, but I don't know much about specific applications to neutrinos or other non-interacting fermion situations - probably worth a search in academic archives.
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