posted on 2004-04-15, 00:00authored byRoger L. DeKock, Michael J. McGuire, Piotr Piecuch, Wesley D. Allen, Henry F. Schaefer, Karol Kowalski, Stanisław A. Kucharski, Monika Musiał, Adam R. Bonner, Steven A. Spronk, Daniel B. Lawson, Sandra L. Laursen
This paper reports the theoretical results of a thorough, state-of-the-art, coupled-cluster, renormalized coupled-cluster, and vibrational study on the molecule imine peroxide, HNOO, in its trans conformation. This molecule
is isoelectronic with ozone and presents many of the same difficulties for theory as ozone. We report both the
theoretical geometry and the vibrational frequencies, including anharmonic corrections to the computed
harmonic vibrational frequencies obtained by calculating the quartic force field at the high levels of coupled
cluster theory, including CCSD(T) and its renormalized and completely renormalized extensions and methods
including the combined effect of triply and quadruply excited clusters [CCSD(TQf) and CCSDT-3(Qf)]. The
motivation behind our study was the disagreement between two previous reports that appeared in the literature
on HNOO, both reporting theoretical (harmonic) and experimental (matrix isolation) vibrational spectra of
HNOO. Our new theoretical results and our analysis of the previous two papers strongly suggest that the
correct assignment of vibrational spectra is that of Laursen, Grace, DeKock, and Spronk (J. Am. Chem. Soc.1998, 120, 12583−12594). We also compare the electronic structure of HNOO with the isoelectronic molecules
HONO and O3. The NO and OO bond lengths are practically identical in HNOO, in agreement with the
identical OO bond lengths (by symmetry) in ozone. Correspondingly, the NO and OO stretching frequencies
of trans-HNOO are in close proximity to each other, as are the symmetric and antisymmetric OO stretching
frequencies in O3. This is in contrast to the electronic structure of HONO, which has a large difference
between the two NO bond lengths, and a correspondingly large difference between the two NO vibrational
frequencies. These results are readily understood in terms of simple Lewis electron dot structures.