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Bose-Einstein numerical integration
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Fermi-Dirac and Bose-Einstein Integrals and Their Applications to Resistivity in Some Magnetic Alloys, Part III
Bose Integrals
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SOLVED: In the classical limit of an ideal gas, both the Fermi and Bose distributions approach the following expression for the occupancy of orbitals: f(x) = exp(-x/kT), where the activity A =
Fermi-Dirac and Bose-Einstein Integrals and Their Applications to Resistivity in Some Magnetic Alloys, Part III
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Bose Integrals: int x^s/e^x-1 // Product of Euler Gamma Function and Reimann Zeta Function
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Fermi-Dirac and Bose-Einstein Integrals and Their Applications to Resistivity in Some Magnetic Alloys, Part III
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Bose-Einstein numerical integration
