2008
DOI: 10.1016/j.chemphys.2008.01.020
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Approximate calculation of anharmonic densities of vibrational states for very large molecules

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Cited by 14 publications
(17 citation statements)
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“…For the simulations reported here the vibrational energy of the transition state is less than the vibrational energy E total of CH 4 * and, thus, the anharmonic correction f anh,ρ ( E ) = ρ anh ( E )/ρ h ( E ) is expected to be more important than f anh, N ≠ ( E ). As determined by three research groups, f anh,ρ ( E ) is 2 at the CH 4 dissociation energy of ∼110 kcal/mol, giving f anh ( E ) = 0.5 at this energy if f anh, N ≠ ( E ) is assumed to be unity. Such a value is consistent with the value of 0.4 above for E total of 120–130 kcal/mol.…”
Section: Resultsmentioning
confidence: 99%
“…For the simulations reported here the vibrational energy of the transition state is less than the vibrational energy E total of CH 4 * and, thus, the anharmonic correction f anh,ρ ( E ) = ρ anh ( E )/ρ h ( E ) is expected to be more important than f anh, N ≠ ( E ). As determined by three research groups, f anh,ρ ( E ) is 2 at the CH 4 dissociation energy of ∼110 kcal/mol, giving f anh ( E ) = 0.5 at this energy if f anh, N ≠ ( E ) is assumed to be unity. Such a value is consistent with the value of 0.4 above for E total of 120–130 kcal/mol.…”
Section: Resultsmentioning
confidence: 99%
“…A variety of theoretical methods have been advanced for characterizing rovibrational anharmonicity, including diffusion Monte Carlo, , variational approaches, path integrals, direct product diagonalization, empirical methods, , perturbation theories, specialized methods for torsions, and other separable approaches. Many of these methods are designed for spectroscopic applications and are most reliably applied to predict high-accuracy zero point energies and fundamental transition energies. There has been relatively less work done to characterize anharmonicity at high temperatures and energies.…”
Section: Introductionmentioning
confidence: 99%
“…More approximate and more broadly applicable approaches include empirical corrections for stretches, bends, and torsions; , perturbation theory; , specialized treatments for torsions; and reduced- and one-dimensional anharmonic models . While these approaches can be of great practical utility, the validity of the assumptions and empiricism involved in their specific implementations has not been well studied, particularly for fluxional species at high temperatures and energies, with some exceptions. ,, …”
Section: Introductionmentioning
confidence: 99%