A constant (N,P,T) statistical method is developed for a finite-size system. A scaling variable a is introduced to describe the size of the system following the method used for the bulk system. The histograms of the Boltzmann distribution function f(Ec,V;T,P) (Ec and V being the configuration energy and the volume) for a 55-atom cluster bound by Lennard-Jones pair potentials are calculated at several (T,P) values by Monte Carlo (MC) simulations. From the density of states {Ω}(Ec,V) constructed from the MC results, important thermodynamical quantities are then obtained. In the phase-transition region, f(Ec,V;T,P) shows a bimodal distribution on the (Ec,V) plane indicated by a ``twin-peak'' structure. The full phase equilibrium, including volume or pressure changes, of a cluster is explored in a systematic manner, and thus a complete picture of the phase diagram of a cluster is presented.
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Cheng et al. (1992) studied this question.
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