Consider an ultra-relativistic ideal gas of N particles obeying the energy-momentum relation E (p) = cpl, where c is the

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Consider an ultra-relativistic ideal gas of N particles obeying the energy-momentum relation E (p) = cpl, where c is the

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Consider An Ultra Relativistic Ideal Gas Of N Particles Obeying The Energy Momentum Relation E P Cpl Where C Is The 1
Consider An Ultra Relativistic Ideal Gas Of N Particles Obeying The Energy Momentum Relation E P Cpl Where C Is The 1 (240.76 KiB) Viewed 14 times
Consider an ultra-relativistic ideal gas of N particles obeying the energy-momentum relation E (p) = cpl, where c is the speed of light. (Here the term ultra-relativistic means that [p|c » mc² where m is the mass of the particle.) a) Show that the canonical partition function is given by 31 N 1 V (KBT Z(T,V, N) - N! π² ħc hc b) Find the internal energy of the gas E (T,V, N). c) Find the pressure P(T,V, N) =
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