On the optimal choice of monomer geometry in calculations of intermolecular interaction energies: Rovibrational spectrum of Ar-HF from two- and three-dimensional potentials
M. Jeziorska et al., On the optimal choice of monomer geometry in calculations of intermolecular interaction energies: Rovibrational spectrum of Ar-HF from two- and three-dimensional potentials, J CHEM PHYS, 113(8), 2000, pp. 2957-2968
Alternatives to using a full-dimensional interaction-potential energy surfa
ce and performing a complete dynamics on that surface have been examined fo
r the Ar-HF van der Waals complex. We have employed a symmetry-adapted pert
urbation theory potential including the dependence on the H-F internuclear
distance r. This potential was used to obtain a reference rovibrational spe
ctrum of Ar-HF from the complete three-dimensional dynamics calculations. F
rom the three-dimensional surface we have generated several two-dimensional
potentials: the vibrationally averaged potential and the potentials obtain
ed by fixing r at its equilibrium value r(e) and at the vibrationally avera
ged distances [r(-2)](-1/2), [r], [r(2)](1/2), and [r(3)](1/3). For all two
-dimensional potentials obtained in this way the rovibrational spectra have
been computed and compared with the reference spectrum. We have found that
the potential obtained by setting r = [r] performs much better than that c
orresponding to r = r(e). The spectrum closest to the reference one is give
n by the vibrationally averaged potential. Of all potentials computed for a
fixed r, the potential corresponding to r = [r(3)](1/3) performs best. The
role of the so-called relaxation energy, computed often to assess the stab
ilizing effect of the monomer deformation upon dimer formation, has also be
en investigated. It has been found that this energy is of the order O(V-2),
where V is the interaction potential, and is expected to be negligible for
molecules as rigid as HF. A simple formula estimating the relaxation energ
y with an error of the order of O(V-3) has been given and numerically teste
d. (C) 2000 American Institute of Physics. [S0021-9606(00)30432-9].