2014
DOI: 10.1007/s00214-014-1530-5
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A semiclassical adiabatic calculation of state densities for molecules exhibiting torsion: application to hydrogen peroxide and its isotopomers

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Cited by 3 publications
(6 citation statements)
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“…CH 2 is a special case because of the strong coupling of its bending motion with overall rotation. We commented on this in ref , where we considered the vibrational partition function Q vib along with the rovibrational partition function Q . Typically, the anharmonicity correction factor associated with overall rotation (which can be computed as Q / Q vib Q RR ) is positive and contributes a factor of ∼(1 + Γ­( T )) 3/2 to the total rovibrational anharmonicity correction, as built into our definition of Γ in eq 3 .…”
Section: Resultsmentioning
confidence: 99%
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“…CH 2 is a special case because of the strong coupling of its bending motion with overall rotation. We commented on this in ref , where we considered the vibrational partition function Q vib along with the rovibrational partition function Q . Typically, the anharmonicity correction factor associated with overall rotation (which can be computed as Q / Q vib Q RR ) is positive and contributes a factor of ∼(1 + Γ­( T )) 3/2 to the total rovibrational anharmonicity correction, as built into our definition of Γ in eq 3 .…”
Section: Resultsmentioning
confidence: 99%
“…Here, we use Monte Carlo phase space integration (MCPSI) to compute fully anharmonic and fully coupled, but classical, rovibrational partition functions. These are used to determine rovibrational Pitzer–Gwinn anharmonicity corrections f , which is one of several semiclassical strategies that have been developed for improving MCPSI predictions. MCPSI is well-suited for studying rovibrational anharmonicity at high energies and temperatures, as it describes the classical limit without approximation.…”
Section: Introductionmentioning
confidence: 99%
“…This system features an internal hydrogen bond in its lower-energy geometry but not its higher-energy one, leading to significant frequency changes in the nontorsional modes for the two minima. A variety of methods have been developed to incorporate adiabatic frequency changes and asymmetric torsional potentials, ,, and a comparison of these methods with the present full-dimensional results could be made in a future study.…”
Section: Resultsmentioning
confidence: 99%
“…The planar structures for those stationary points are also presented in Figure . It is interesting that all the stationary points are found to be planar even though the H 2 O 2 equilibrium geometry is bent from the planar geometry by 114° with an inversion barrier (at the cis configuration) of 7.6 kcal/mol . The corresponding zero-point corrected energies for the barriers and intermediate complexes are presented graphically in Figure and, in tabular form in Table .…”
Section: Resultsmentioning
confidence: 99%
“…It is interesting that all the stationary points are found to be planar even though the H 2 O 2 equilibrium geometry is bent from the planar geometry by 114°with an inversion barrier (at the cis configuration) of 7.6 kcal/mol. 50 The corresponding zero-point corrected energies for the barriers and intermediate complexes are presented graphically in Figure 2 and, in tabular form in Table 2. We note that for X = F, Cl, Br, the saddlepoint geometries exhibit a plane of symmetry (C 2v ) with the two r HX bond lengths being equal.…”
Section: Resultsmentioning
confidence: 99%