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Virial expansion and condensation with a new generating function
Published 30 Jun 2014 in cond-mat.stat-mech and hep-ph | (1407.0277v2)
Abstract: Mayer's convergence method for virial expansion and condensation is studied using a new generating function for canonical partition function, which directly depends on irreducible cluster integral, $\beta_k$, unlike Mayer's work where it depends on reducible cluster integral, $b_l$. The virial expansion, criteria for it's validity and criteria for condensation, etc. are derived from our generating function. All earlier Mayer's results are obtained from this new generating function.
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