Bose-Einstein Distribution Calculator
Calculate the average occupation number for bosons at a given energy and temperature.
μ = 0 for photons and phonons
Results
Average Occupation Number: 2.1352e-2
Exponent (E - μ)/kT: 3.8677
Regime: Quantum
Maxwell-Boltzmann Approximation: 2.0905e-2
kT: 0.025855 eV
Thermal de Broglie Wavelength (electron): 4.3035 nm
Bose-Einstein Distribution
n(E) = g / (exp((E - μ)/kT) - 1)
For bosons (integer spin particles): photons, phonons, mesons, W/Z bosons, Higgs
No restriction on occupation number (multiple bosons can occupy same state)
At low temperature: Bose-Einstein condensation occurs