Classical grand canonical ensemble
Set
| range | $ N\in\mathbb N $ |
| definiendum | $ (\ \langle \mathcal M_N, H_N,\pi_N,\pi_{N,0},{\hat\rho}_N,{\hat\rho}_{N,0} \rangle\ )_N \in \mathrm{it} $ |
| postulate | $\forall N.\ \langle \mathcal M_N, H_N,\pi_N,\pi_{N,0},{\hat\rho}_N,{\hat\rho}_{N,0} \rangle$ … classical canonical ensemble |
A sequence of phase spaces with their partition functions, one for each particle number.
todo: the $N$th manifold is a submanifold of the $N+1$'th.
Discussion
Reference
Wikipedia: Grand canonical ensemble
Refinement of
