Abstract
Virial coefficients of the fluid of hard regular tetrahedra are calculated up to the ninth, using computer-algebra-generated Ree–Hoover diagrams and Monte Carlo numerical integration. The virial expansion is compared to the results of isobaric Monte Carlo simulations. Convergence of the virial series is studied and higher virial coefficients are estimated from a combination of the known virial coefficients and simulation data. Convergence of the virial series is compared to that of the fluid of hard spheres.
Notes
† In memory of Prof. Tomáš Boublík.