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Symmetry vibrations

At 321 mn there is a vibronic origin marked This has one quantum of v, the antisynnnetric C-H stretching mode, in the upper state. Its intensity is induced by a distortion along This state has B2 vibrational symmetry. The direct product of B2 and A2 is B, so it has B vibronic syimnetry and absorbs x-polarized light. One can also see a 4 6,, vibronic origin which has the same syimnetry and intensity induced by... [Pg.1139]

The normal vibrations, symmetry and force constants of compounds 6 and 7 were deduced from their IR and Raman spectra, in the solid state and solution. The symmetry is Z>3d, with staggered methyl groups. The SnCCSn chain is linear, and the C=C bond longer than in ordinary acetylenic compounds114. [Pg.378]

This equation can with advantage be applied separately to each of the vibrational symmetry types of the partially labelled carbonyl, using correlations with the (commonly higher) symmetry of the parent. For example, in a labelled... [Pg.14]

Figure 11. The six vibrational symmetry coordinates of a simple Cs four atom model applicable to the vibrational spectra of (L-Af3)MoO(dithiolene) complexes. The actual normal modes will be a linear combination of symmetry coordinates possessing the same symmetry. [Adapted from (23).]... Figure 11. The six vibrational symmetry coordinates of a simple Cs four atom model applicable to the vibrational spectra of (L-Af3)MoO(dithiolene) complexes. The actual normal modes will be a linear combination of symmetry coordinates possessing the same symmetry. [Adapted from (23).]...
Fig. 4), and a set of vibrational symmetry coordinates constructed from these stretch and bend coordinates... [Pg.77]

Polarized analysis There is useful spectral information arising from the analysis of polarization of Raman scattered light. This, typically called as polarized analysis, provides an insight into molecular orientation, molecular shape, and vibrational symmetry. One can also calculate the depolarization ratio. Overall, this technique enables correlation between group theory, symmetry, Raman activity, and peaks in the corresponding Raman spectra. It has been applied successful for solving problems in synthetic chemistry understanding macromolecular orientation in crystal lattices, liquid crystals or polymer samples and in polymorph analysis. [Pg.634]

In contrast to the simplest idealized nwdels, for actually existir chains with various types of local short-range order (trans-conformers or helical segments) it is impossible to distinguish uniquely the directions along the chain and transverse to it. Hence, this division is not so rigorous as the division into vibrational symmetry coordinates in the vibrations of regular linear crystals. [Pg.53]

To illustrate, Table 9.3 lists several structural elements of molecules and their intensity in IR and Raman bands. The intensity of a vibration band is often more complicated than is indicated in this table. For example, Table 9.3 suggests that unsaturated bonds (= and =) exhibit higher band intensities in Raman than in IR spectra. However, this is not always tme. For example, Figure 9.44 shows a comparison of IR and Raman spectra of a copolymer sample, EVA (ethylene-vinyl acetate). The C=0 band shows high intensity in the IR spectmm, not the Raman spectrum. More detailed information about band intensities, including band contours and effects of vibration symmetry on intensity, can be found in the references listed at the end of this chapter. [Pg.297]

At first the rules concentrated on product momenta. Recently it has become clear that the ability of the metastable complex to excite product angular momentum channels can also be important. There is a growing body of information, not discussed in this paper, on the propensity for intramolecular V-V transfer to govern relaxation rates. The goal of these studies, then, is to isolate as much as possible the effects of the intramolecular potential, vibrational symmetry and product channel availability on the overall rates. Maturally, all of these effects are correlated with each other. By judicious choice of examples, however, the relative importance of individual effects can be demonstrated. [Pg.306]

A very weak peak at 348 nm is the 4i]origin. Since the upper state here has two quanta of v, its vibrational symmetry is Aj and the vibronic symmetry is A2, so it is forbidden by electric dipole selection rules. It is actually observed here due to a magnetic dipole transition [21]. By magnetic dipole selection rules the A2- A, electronic transition is allowed for light with its magnetic field polarized in the z direction. It is seen here as having about 1% of the intensity of the symmetry-forbidden electric dipole transition made allowed by... [Pg.1139]

It studies the polarization of Raman scattered light using a polarized laser excitation and a polarization analyzer. The molecular orientation and vibrational symmetry information (relating to the molecular shape e.g. polymorph analysis, liqnid crystal study etc.) can be obtained by this techniqne. [Pg.100]

Compound, group Symmetry Vibration symmetry Activity and intensity of bands... [Pg.34]

The resulting list of nine active modes span five of the ten vibrational symmetries represented in benzene. Furthermore, every mode in those five symmetry groups is active with the sole exception of vg in the species e g, and in fact even this exception may be an artifact. CDM have shown that vg, if active, would most probably appear in bands whose rotational structure is distributed without distinguishing maxima so that they would be hard to detect. Thus the interesting proposition occurs that vibronic activity in the transition is controlled to a good approximation... [Pg.384]

As its suffix implies, (s leaves the symmetry of the molecule unchanged, but motion along any of the other three vibrational symmetry coordinates reduces the symmetry of the molecule to the subgroup that is the kernel of its representation. Thus ... [Pg.81]

In principle, the nine symmetry coodinates could here too have been constructed from nuclear displacements parallel to the cartesian axes. They would still span the same irreps [3x oi 0 U2 0 2x 61 0 3x62], but would no longer be separated into translational, rotational, and vibrational symmetry coordinates. [Pg.83]

The distribution of the iN — 6 vibrational symmetry coordinates of a nonlinear polyatomic molecule among the irreducible representations of its symmetry point group can be determined by standard methods. [7] Ordinarily, not all of the symmetry species will be represented and several of them will include more than one coordinate. If the molecule belongs to a commutative symmetry point group, all of them will be assigned to one-dimensional symmetry species. If its group is non-commutative, and therefore has representations that are two-or three-dimensional, some of its vibrations may be degenerate these are best discussed separately. [Pg.95]

Analysis of the rotational fine structure in vibration-rotation spectra thus offers potential for deducing the direction of the transition moment (and thus the vibrational symmetry species) of a vibrational band. If the transition moment has components parallel and normal to the figure axis, then both AK = 0 and AK = 1 transitions will be observed. [Pg.214]

The resulting set of lines together forms a distinctive band envelope, whieh depends on the symmetry of the vibration concerned because the rotational seleetion rules are different for different vibrational symmetries. In some cases, the individual lines making up the envelope can be resolved (Section 7.3.2). [Pg.256]

If a molecule has some symmetry, then for certain vibrational symmetry species all three integrals may be zero as a necessary consequence of the symmetry. Since the transition moment components in Eq. (3.42) are definite integrals over the whole configuration space of the molecule, they will be... [Pg.141]

A difference band appears at a wavenumber equal to the difference between the wavenumber of two different fundamentals. In this case the initial state is not the ground state but is one where for one normal coordinate the quantum number is one and the other quantum numbers are zero. The final state is one where some other normal coordinate with a higher frequency has a quantum number of one and the other quantum numbers are all zero. Each of the two levels involved has a wavefunction with the same symmetry as its normal coordinate whose quantum number is equal to one. From the selection rule given earlier, the spectral activity of the difference band transition is evaluated by determining the symmetry species of the direct product of the characters of the vibrational symmetry species of the two normal coordinates involved. Mechanically, this procedure is identical to that given... [Pg.149]

Varia, remarks < J a,b remarks concerning the previous columns type or frequency of the j-th normal vibration symmetry species for classification of the vibration a nondegenerate, symmetric b nondegenerate, antisymmetric references to figures... [Pg.154]


See other pages where Symmetry vibrations is mentioned: [Pg.174]    [Pg.61]    [Pg.525]    [Pg.124]    [Pg.124]    [Pg.212]    [Pg.602]    [Pg.260]    [Pg.110]    [Pg.314]    [Pg.201]    [Pg.1139]    [Pg.11]    [Pg.293]    [Pg.365]    [Pg.384]    [Pg.244]    [Pg.17]    [Pg.223]    [Pg.103]    [Pg.147]    [Pg.27]    [Pg.695]   
See also in sourсe #XX -- [ Pg.16 ]




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B Symmetry species of vibrations

Molecular symmetries, vibrational spectroscopy

Molecular vibrations symmetry coordinate

Normal Vibrations by Symmetry

Permutational symmetry vibrational wave function

Symmetry Considerations for Vibrations

Symmetry Properties of Molecular Vibrations

Symmetry and vibration of LiCAF crystal

Symmetry coordinates, vibrational

Symmetry molecular vibrations

Symmetry of Normal Vibrations and Selection Rules

Symmetry of normal vibration

Symmetry of the vibrations

Symmetry, of vibrational modes

The Symmetry of Normal Vibrations

Vibrational modes, symmetry

Vibrational spectra and symmetry

Vibrational spectra symmetry force constants

Vibrational spectroscopy normal vibration symmetry

Vibrational spectroscopy site symmetries

Vibrational spectroscopy symmetry considerations

Vibrational spectroscopy symmetry selection rule

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