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Accuracy rotational barriers

One of the main aims of such computations is the prediction and rationalization of the optoelectronic spectra in various steric and electronic environments by either semiempirical or ab initio methods or a combination of these, considering equilibrium structures, rotation barriers, vibrational frequencies, and polarizabilities. The accuracy of the results from these calculations can be evaluated by comparison of the predicted ionization potentials (which are related to the orbital energies by Koopman s theorem) with experimental values. [Pg.589]

Some more general remarks, however, remain to be added concerning the accuracy of semiempirical calculations and the internal dynamics of the molecule investigated. A closer look at the energy scale of Figure 1 reveals that the minimum for the structure with almost perpendicular CS bonds is a rather shallow one - partly due to the assumed constant geometry for the H CS subunits. The rotational barrier calculated, A 0.04 ev =... [Pg.148]

It is not always necessary to detail the electronic behavior of materials an accurate understanding of the atomic interactions is often sufficient to describe the phenomenon of interest with reasonable accuracy. In contrast to ab initio methods, molecular mechanics is used to compute molecular properties, which do not depend on electronic effects. These include geometry, rotational barriers, vibrational spectra, heats of formation, and the relative stability of conformers. As the calculations are fast and efficient, molecular mechanics can be used to examine systems containing thousands of atoms. However, unlike ab initio methods, molecular mechanics relies on experimentally derived parameters so that calculations on new molecular structures may be misleading. [Pg.1554]

For simple molecules it is not possible to determine rotational barriers with an accuracy which can compete with that of spectroscopic methods. However, it is possible to get qualitative and semi-quantitative information about potential curves in suitable compounds, especially if exp[—V q)/RT] is not too small (say not less than 0.05) for maxima in V(q). [Pg.37]

In electron-precise systems, processes which do not change the nature of the bonding along the reaction path can often be computed with reasonable accuracy even at low levels of theory. For example, the rotational barrier of ethane, which... [Pg.1005]

From a reading of this chapter, which methods do you find are best suited, in terms of accuracy and economy of time, for computation of the following properties of CPs bandgaps band structures band structure evolutions rotational barriers UV-Vis-NIR absorption spectra far-IR absorption and Reflectance spectra Pauli susceptibility optical transition probabilities (intensities). [Pg.206]

In addition, various microwave-derived internal rotation barriers and fine structure and hyperfine stmcture coupling constants all provide a wealth of data to test the accuracy of quantum mechanical calculations. [Pg.298]

Another difficulty with the infrared method is that of determining the band center with sufficient accuracy in the presence of the fine structure or band envelopes due to the overall rotation. Even when high resolution equipment is used so that the separate rotation lines are resolved, it is by no means always a simple problem to identify these lines with certainty so that the band center can be unambiguously determined. The final difficulty is one common to almost all methods and that is the effect of the shape of the potential barrier. The infrared method has the advantage that it is applicable to many molecules for which some of the other methods are not suitable. However, in some of these cases especially, barrier shapes are likely to be more complicated than the simple cosine form usually assumed, and, when this complication occurs, there is a corresponding uncertainty in the height of the potential barrier as determined from the infrared torsional frequencies. In especially favorable cases, it may be possible to observe so-called hot bands i.e., v = 1 to v = 2, 2 to 3, etc. This would add information about the shape of the barrier. [Pg.374]

Barriers to single-bond rotation and pyramidal inversion derive principally from microwave spectroscopy, from vibrational spectroscopy in the far infrared and (for the larger barriers) from NMR. Although the number of systems for which data are available is limited (and the systems themselves primarily limited to very small molecules), in some cases barriers are known to high accuracy (to within 0.1 kcal/mol). [Pg.272]


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See also in sourсe #XX -- [ Pg.133 ]

See also in sourсe #XX -- [ Pg.133 ]




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Rotation barrier

Rotational barrier

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