Vf. Lotrich et al., INTERMOLECULAR POTENTIAL AND ROVIBRATIONAL LEVELS OF AR-HF FROM SYMMETRY-ADAPTED PERTURBATION-THEORY, The Journal of chemical physics, 103(14), 1995, pp. 6076-6092
A two-dimensional intermolecular potential energy surface for Ar-HF ha
s been calculated using the many-body symmetry-adapted perturbation th
eory (SAPT). The H-F distance was kept constant at its equilibrium val
ue. The interaction energies have been computed using an spdfg-symmetr
y basis optimized for intermolecular interactions. In addition, the di
spersion and induction energies have been calculated in a few progress
ively larger basis sets to determine the basis set convergence and val
idity of the asymptotic scaling of those components. Converged results
for the dispersion energy have been obtained by using a large basis s
et containing spdfgh-symmetry orbitals. The ab initio SAPT potential a
grees well with the empirical H6(4,3,2) potential of Hutson [J. Chem P
hys. 96, 6752 (1992)], including a reasonably similar account of the a
nisotropy. It predicts an absolute minimum of -207.4 cm(-1) for the li
near Ar-HF geometry at an intermolecular separation of 6.53 bohr and a
secondary minimum of -111.0 cm(-1) for the linear Ar-FH geometry at a
n intermolecular separation of 6.36 bohr. The corresponding values for
the H6(4,3,2) potential are -211.1 cm(-1) at an intermolecular separa
tion of 6.50 bohr and - 108.8 cm(-1) at an intermolecular separation o
f 6.38 bohr. Despite this agreement in the overall potentials, the ind
ividual components describing different physical effects are quite dif
ferent in the SAPT and H6(4,3,2) potentials. The SAPT potential has be
en used to generate rovibrational levels of the complex which were com
pared to the levels predicted by H6(4,3,2) at the equilibrium separati
on. The agreement is excellent for stretch-type states (to within 1 cm
(-1)), while states corresponding to bending vibrations agree to a few
cm(-1). The latter discrepancies are consistent with the differences
in anisotropies of the two potentials. (C) 1995 American Institute of
Physics.