NEW APPROACH TO THE RAPID SEMIEMPIRICAL CALCULATION OF MOLECULAR ELECTROSTATIC POTENTIALS BASED ON THE AM1 WAVE-FUNCTION - COMPARISON WITH AB-INITIO HF 6-31G ASTERISK RESULTS/
Gp. Ford et Bz. Wang, NEW APPROACH TO THE RAPID SEMIEMPIRICAL CALCULATION OF MOLECULAR ELECTROSTATIC POTENTIALS BASED ON THE AM1 WAVE-FUNCTION - COMPARISON WITH AB-INITIO HF 6-31G ASTERISK RESULTS/, Journal of computational chemistry, 14(9), 1993, pp. 1101-1111
A new approach to the computation of molecular electrostatic potential
s based on the AMI wave function is described. In contrast to the prev
ailing philosophy, but consistent with the underlying NDDO approximati
on, no deorthogonalization of the wave function is carried out. The in
tegrals required for the computation of the electronic contributions t
o the molecular electrostatic potential are evaluated in a manner simi
lar to that of the AMI core-electron attraction integrals, while the n
uclear contributions are computed using a new semiempirical function-Z
(A)(s(A)s(A)s(p)s(p))[1 + exp[- omega(A)(R(Ai) - delta(A))]]-where the
atomic parameters omega(A) and delta(A) are obtained by calibration a
gainst the results of ab initio HF/6-31G calculations. Isopotential c
ontour maps for guanine and cytosine obtained with the new method are
qualitatively almost indistinguishable from their HF/6-31G counterpar
ts, while quantitative comparisons for the minima for a wide range of
molecules are reproduced with an rms error of 5.2 kcal mol-1. The loca
tions of the ''lone-pair'' minima for a wide range of heterosubstitute
d organic molecules generally fall within 0.02 angstrom of the corresp
onding HF/6-31G minima while those in the pi-regions of unsaturated m
olecules are generally within 0.2 angstrom. Because of the rapid integ
ral evaluation, the fully semiempirical method described here is extre
mely economical. For example, for the guanine-cytosine base pair it is
>500 times faster than calculations in which the complete integral ma
trix is computed analytically from the deorthogonalized AM1 wave funct
ion. (C) 1993 by John Wiley & Sons, Inc.