Computing the free energy of molecular solids by the Einstein molecule approach: Ices XIII and XIV, hard-dumbbells and a patchy model of proteins
E. G. Noya, M. M. Conde, C. Vega

TL;DR
This paper extends the Einstein molecule approach to calculate free energies of molecular solids, demonstrating its accuracy and addressing key issues like simulation box shape, reference structure choice, and size dependence through applications to various complex systems.
Contribution
The study introduces an extended Einstein molecule method for molecular solids and analyzes critical factors affecting free energy calculations, validated on water ice phases and protein-mimicking models.
Findings
Both Einstein crystal and Einstein molecule methods agree within statistical uncertainty.
Using the equilibrium shape of the simulation box avoids artificial stress and free energy errors.
The calculated free energy is insensitive to the choice of reference structure if close to equilibrium.
Abstract
The recently proposed Einstein molecule approach is extended to compute the free energy of molecular solids. This method is a variant of the Einstein crystal method of Frenkel and Ladd[J. Chem. Phys. 81,3188 (1984)]. In order to show its applicability, we have computed the free energy of a hard-dumbbells solid, of two recently discovered solid phases of water, namely, ice XIII and ice XIV, where the interactions between water molecules are described by the rigid non-polarizable TIP4P/2005 model potential, and of several solid phases that are thermodynamically stable for an anisotropic patchy model with octahedral symmetry which mimics proteins.Our calculations show that both the Einstein crystal method and the Einstein molecule approach yield the same results within statistical uncertainty.In addition, we have studied in detail some subtle issues concerning the calculation of the free…
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