Properties of H₂ are investigated using an analytic anisotropic potential which has been deduced from recent atomic orbital and perturbation calculations. The low-pressure solid results are based upon a spherical average of the anisotropic potential. The calculated ground-state energy is E₀=-88.76±2 K. The pressure-volume curve agrees with experiment to within 10% over the range 9≤V≤22.65 cm³/mole H₂. The high-pressure solid properties are calculated using the anisotropic potential for particular frozen orientations, as well as the spherically averaged potential. The structures investigated are the Pₐ3 and P4₂mnm orientations. The P4₂mnm orientation yields energies and pressures 10-20% lower than either the spherical average or the Pₐ3 arrangement. Agreement with experimental shock-wave data is tolerable. The metal-insulator phase-transition pressure is predicted to be between 1.61 ×{} 10⁶ and 3.76 ×{} 10⁶ atm, depending on the metallic equation of state used. Second virial coefficients $B(T)$ are calculated for H₂ and D₂ over the range 60 K≤T≤523 K, using a formalism which fully accounts for the potential anisotropies and the discrete rotational spectrum. The results are in excellent agreement with experiment except at high temperatures, where the discrepancy is nearly 10%. A comparison of the results with those obtained using the spherically averaged potential indicates that the effect of anisotropies on $B(T)$ is small. This coupled with the results from solid calculations implies that anisotropies are generally not very important except at extremely high pressures. The difference in $B(T)$ between ortho and para H₂ and D₂ is also calculated.
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Etters et al. (1975) studied this question.
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