The fully dimensional potential energy surface of the ground electronic state of the Li . . . FH van der Waals complex was constructed by fitting ab initio energies obtained on a grid of ca. 2000 nuclear geometries. The ab initio calculations were performed using the coupled-cluster approach with single, double, and noniterative perturbative triple excitations [the CCSD(T) method]. The large and
... [Show full abstract] carefully optimized basis set, consisting of 140 orbitals, was employed. All CCSD(T) energies were corrected for the effects of the basis set superposition error and deformation of the HF monomer in the Li . . . FH complex. The basis set superposition error-corrected CCSD(T) potential energy surface is characterized by a relatively deep, 1991 cm(-1), van der Waals well and a late barrier for the Li + HF --> LiF + H reaction located at 2017 cm(-1) above the Li + HF asymptote. The Li . . . FH complex is bent (the Li-F-H angle is 109 degrees). The bending Li-F-H angle characterizing the saddle point is 71 degrees. The fitted potential energy surface was used to calculate the bound and low-lying quasi-bound vibrational states of the Li . . . FH complex. The required re-vibrational calculations were performed within the framework of the Sutcliffe-Tennyson Hamiltonian for triatomic molecules. The energy positions and widths of the quasi-bound states were obtained using the stabilization method. The re-vibrational problem was solved both variationally, by diagonalizing the Hamiltonian matrix in a discrete basis set, and by using the perturbative approach based on the adiabatic separation of vibrational motions. All spectroscopic information obtained in this study was rationalized in terms of effective potentials for the van der Waals stretch and bend motions arising from the adiabatic separation of the high- and low-frequency modes. (C) 2000 John Wiley & Sons, Inc.