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Conformation angle equilibrium

In Table 7 the six-membered monocyclic dienes are represented by the conjugated 1,3-cyclohexadiene and its isomer 1,4-cyclohexadiene. 1,3-Cyclohexadiene has a nonplanar equilibrium conformation that is primarily influenced by three factors -electron interaction (optimal for a planar conformation) angle strain and torsion strain (both optimal for a planar conformation). The reduced overlap between the two --orbital systems is, for the observed C=C—C=C angle of 18°, estimated at ca 10% and should therefore not influence the conjugation stabilization drastically, compared to a conformation with coplanar C=C bonds. [Pg.37]

Introducing one or more sp carbon atoms into the six-membered ring introduces more strain, since these atoms require 120 ° angles. Any addition reaction that converts the system to a saturated cyclohexane will tend to be more favorable than for a comparable acyclic system. Thus, cyclohexanone is a little more susceptible to addition reactions than acetone. However, in cyclohexanone, two 1,3-diaxial interactions are removed (7.31, 7.32), This means that for substituted cyclohexanones, the axial conformation is less unfavorable than for a related cyclohexane. As noted earlier, the difference in energy between axial and equatorial conformations for methyl cyclohexane is 7.5 kj mol", and there is only about 5 % of the axial conformer at equilibrium. For 3-methylcyclohexanone, the energy difference is only 2.9 kJ mol", and at equilibrium, there is 25 % of the axial isomer (7.33). [Pg.232]

A4) Bond angle bending makes a nonnegligible contribution to conformational entropy and can affect computed equilibrium populations [11]. [Pg.118]

Ethanediol, like n-butane, exists as an equilibrium mixture of two distinct conformers anti (OCCO dihedral angle = 180°) and gauche (OCCO dihedral angle 60°). [Pg.121]

The HF method overestimates the barrier for linearity by 0.73 kcal/mol, while MP2 underestimates it by 0.76 kcal/mol. Furthermore, the HF curve increase slightly too steeply for small bond angles. The MP4 result, however, is within a few tenths of a kcal/ mol of the exact result over the whole curve. Compared to the bond dissociation discussed above, it is clear that relative energies of conformations which have similar bonding are fairly easy to calculate. While the HF and MP4 total energies with the aug-cc-pVTZ basis are 260 kcal/mol and 85 kcal/mol higher than the exact values at the equilibrium geometry (Table 11.8), these errors are essentially constant over the whole surface. [Pg.284]

Optimization of the valence and dihedral angles yields planar cyclic structures for the 3- to 5-ring intermediates in contrast to a chair conformation for that of the 6-ring. In the cases of n = 4, 5, 6 the oxygen atom is placed almost in the plane of the three C-atoms directly bonded to it. Therefore, an intramolecular solvation of the cationic chain end by methoxy groups which are bonded to the polymer backbone is preferred in the gas phase. The calculations show that for a non-polar solvent such as CH2C12 a decrease in stability of the cyclic intermediates exists. But this decrease does not result in a total break of the intramolecular solvation (Table 13). An equilibrium between open chain and cyclic intermediates must only be taken into account in more polar solvents, due to the competition of intra- and intermolecular solvation. [Pg.206]

Fig. 2 The experimentally determined potential energy V(), expressed as a wavenumber for convenience, as a function of the angle in the hydrogen-bonded complex H20- HF. The definition of Fig. 2 The experimentally determined potential energy V(</>), expressed as a wavenumber for convenience, as a function of the angle <j> in the hydrogen-bonded complex H20- HF. The definition of <fi is shown. The first few vibrational energy levels associated with this motion, which inverts the configuration at the oxygen atom, are drawn. The PE barrier at the planar conformation (<p = 0) is low enough that the zero-point geometry is effectively planar (i.e. the vibrational wavefunctions have C2v symmetry, even though the equilibrium configuration at O is pyramidal with <pe = 46° (see text for discussion)). See Fig. 1 for key to the colour coding of atoms...
A vital activity of the chemical sciences is the determination of structure. Detailed molecular structure determinations require identifying the spatial locations of all of the atoms in molecules, that is, the atomic distances and bond angles of a species. It is important to realize that the three-dimensional architecture of molecules very much defines their reactivity and function. However, molecules are dynamic, a feature that is not reflected by static pictures. This last point requires further explanation. Because the atoms in all molecules move, even in the limit of the lowest temperatures obtainable, molecular structures really describe the average position about some equilibrium arrangement. In addition, rotations about certain bonds occur freely at common temperatures. Consequently, some molecules exist in more than one structure (conformation). Some molecules are so floppy that structural characterizations really refer to averages among several structures. Yet other molecules are sufficiently rigid that molecular structures can be quite precisely determined. [Pg.57]


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See also in sourсe #XX -- [ Pg.109 ]




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Conformational equilibrium

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