2003
DOI: 10.1021/jp027149c
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Calculation of Molecular Configuration Integrals

Abstract: A method is presented for calculating the conformational free energy of a molecule in all degrees of freedom. The method uses the harmonic approximation with finite integration ranges, along with Mode Scanning, a fast correction for anharmonicity based upon internal bond-angle-torsion coordinates. Mode Scanning accounts for local anharmonicity without the need for expensive Monte Carlo integration. The method is efficient, and comparisons with analytic or highly detailed numerical calculations show excellent a… Show more

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Cited by 80 publications
(129 citation statements)
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“…Each local configuration integral z j is estimated via an enhanced version of the harmonic approximation (39), in which the second derivative matrix of the energy at the energy minimum is diagonalized, and numerical integrals are evaluated along the eigenvectors with low force constants. If the numerical integral deviates from the harmonic approximation by Ͼ1 kcal/mol, then the numerical integral along that mode is substituted for the harmonic approximation.…”
Section: [13]mentioning
confidence: 99%
See 1 more Smart Citation
“…Each local configuration integral z j is estimated via an enhanced version of the harmonic approximation (39), in which the second derivative matrix of the energy at the energy minimum is diagonalized, and numerical integrals are evaluated along the eigenvectors with low force constants. If the numerical integral deviates from the harmonic approximation by Ͼ1 kcal/mol, then the numerical integral along that mode is substituted for the harmonic approximation.…”
Section: [13]mentioning
confidence: 99%
“…The calculations use a coordinate system consisting of bond lengths, bond angles, and bond torsions (36,39). The position and orientation of the ligand are specified via the coordinates of three ''root'' atoms, here numbered 1, 2, and 3 for convenience, where atoms 1 and 2 are connected by a covalent bond, as are atoms 2 and 3.…”
Section: [13]mentioning
confidence: 99%
“…The present method uses an internal coordinate system comprising bond-lengths, bond-angles, and dihedrals, rather than Cartesian coordinates 38,39,41,[47][48][49] . For a molecule with N atoms, a system of 3N -6 bond-angle-torsion (BAT) coordinates can be defined as follows (see Figure 1).…”
Section: B Bond-angle-torsion Coordinatesmentioning
confidence: 99%
“…Nevertheless, such MINTA errors and neglect of the rotational and translational contributions to the configuration integral by default in MINTA appear not to be that critical here. 38,39 Indeed, neglect of the rotational and translational contributions were not problematic in all other MINTA computations of DDG values for enantiomeric separation published to date.…”
Section: S6mentioning
confidence: 99%