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Stretch symmetric

In general, each nomial mode in a molecule has its own frequency, which is detemiined in the nonnal mode analysis [24]- Flowever, this is subject to the constraints imposed by molecular synmietry [18, 25, 26]. For example, in the methane molecule CFI, four of the nonnal modes can essentially be designated as nonnal stretch modes, i.e. consisting primarily of collective motions built from the four C-FI bond displacements. The molecule has tetrahedral synmietry, and this constrains the stretch nonnal mode frequencies. One mode is the totally symmetric stretch, with its own characteristic frequency. The other tliree stretch nonnal modes are all constrained by synmietry to have the same frequency, and are refened to as being triply-degenerate. [Pg.60]

Figure Al.2.10. Birth of local modes in a bifurcation. In (a), before the bifiircation there are stable anhamionic symmetric and antisymmetric stretch modes, as in figure Al.2.6. At a critical value of the energy and polyad number, one of the modes, in this example the symmetric stretch, becomes unstable and new stable local modes are bom in a bifurcation the system is shown shortly after the bifiircation in (b), where the new modes have moved away from the unstable syimnetric stretch. In (c), the new modes clearly have taken the character of the anliamionic local modes. Figure Al.2.10. Birth of local modes in a bifurcation. In (a), before the bifiircation there are stable anhamionic symmetric and antisymmetric stretch modes, as in figure Al.2.6. At a critical value of the energy and polyad number, one of the modes, in this example the symmetric stretch, becomes unstable and new stable local modes are bom in a bifurcation the system is shown shortly after the bifiircation in (b), where the new modes have moved away from the unstable syimnetric stretch. In (c), the new modes clearly have taken the character of the anliamionic local modes.
The generalized Prony analysis of END trajectories for this system yield total and state resolved differential cross-sections. In Figure 5, we show the results. The theoretical analysis, which has no problem distinguishing between the symmetric and asymmetric str etch, shows that the asymmetric mode is only excited to a minor extent. The corresponding state resolved cross-section is about two orders of magnitude less than that of the symmetric stretch. [Pg.242]

One reason that the symmetric stretch is favored over the asymmetric one might be the overall process, which is electron transfer. This means that most of the END trajectories show a nonvanishing probability for electron transfer and as a result the dominant forces try to open the bond angle during the collision toward a linear structure of HjO. In this way, the totally symmetric bending mode is dynamically promoted, which couples to the symmetric stretch, but not to the asymmetric one. [Pg.244]

We now compare the results calculated for the fundamental frequency of the symmetric stretching mode with the only available experimental datum [78] of 326 cm . The theoretical result is seen to exceed experiment by only 8.3%. It should be recalled that the Li3 and Li3 tiimers have for lowest J the values 0 and respectively. Thus, the istopic species Li3 cannot contribute to the nuclear spin weight in Eq. (64), since the calculations for half-integer J should employ different nuclear spin weights. Note that atomic masses have been used... [Pg.599]

Donor strengths, taken from ref. 207b, based upon the solvent effect on the symmetric stretching frequency of the soft Lewis acid HgBr2. Gutmann s donor number taken from ref 207b, based upon AHr for the process of coordination of an isolated solvent molecule to the moderately hard SbCL molecule in dichioroethane. ° Bulk donor number calculated as described in ref 209 from the solvent effect on the adsorption spectrum of VO(acac)2. Taken from ref 58, based on the NMR chemical shift of triethylphosphine oxide in the respective pure solvent. Taken from ref 61, based on the solvatochromic shift of a pyridinium-A-phenoxide betaine dye. [Pg.30]

Epoxides typically exhibit three bands Two bands one at 810-950 cm and the other near 1250 cm correspond to asymmetric and symmetric stretching of the ring respectively The third band appears m the range 750-840 cm ... [Pg.690]

Carboxylate ions —COj Most types 1610-1550 Antisymmetrical and symmetrical stretching. [Pg.741]

Nitro C—NO2 Aliphatic ca 1560 (s) 1385-1350 (s) The two bands are due to asymmetrical and symmetrical stretching of the N=0 bond. Electron-withdrawing substituents adjacent to nitro group increase the frequency of the asymmetrical band and decrease that of the symmetrical frequency. [Pg.744]

C N 2260-2240 (vs) 2234-2200 (vs) 840-800 (s-vs) 385-350 (m-s) 200-160 (vs) Unsaturated nonaryl substituents lower the frequency and enhance the intensity. Lowered ca 30 cm with aryl and conjugated aliphatics CCCN symmetrical stretching Aliphatic nitriles... [Pg.765]

Allenes c=c=c 2000-1960 (s) 1080-1060 (vs) 356 Pseudo-asymmetric stretching Symmetric stretching C=C=C bending... [Pg.766]

Carbodiimides (cyanamides) —N=C=N— 2140-2125 (s) 2150-2100 (vs) 1460 1150-1140 (vs) Asymmetric stretching of aliphatics Asymmetric stretching of aromatics two bands Symmetrical stretching of aliphatics Symmetric stretching of aryls... [Pg.766]

Ketenes c=c=o 2060-2040 (vs) 1130 (s) 1374 (s) 1120 (s) Pseudo-asymmetric stretching Pseudo-symmetric stretching Alkyl derivatives Aryl derivatives... [Pg.766]

The CO2 laser is a near-infrared gas laser capable of very high power and with an efficiency of about 20 per cent. CO2 has three normal modes of vibration Vj, the symmetric stretch, V2, the bending vibration, and V3, the antisymmetric stretch, with symmetry species (t+, ti , and (7+, and fundamental vibration wavenumbers of 1354, 673, and 2396 cm, respectively. Figure 9.16 shows some of the vibrational levels, the numbering of which is explained in footnote 4 of Chapter 4 (page 93), which are involved in the laser action. This occurs principally in the 3q22 transition, at about 10.6 pm, but may also be induced in the 3oli transition, at about 9.6 pm. [Pg.358]

A particular vibration will give an absorption peak in the IR spectrum only if the dipole moment of the molecule changes during the vibration. Which vibration of carbon dioxide, the symmetric stretch or the antisymmetric stretch, is infrared-active ... [Pg.586]

Now consider the position of the proton in the transition state, that is, the extent to which the proton has been transferred from A to B. First suppose H is equidistant from A and B in the transition state. Then the symmetric stretch consists of A and... [Pg.296]

If the proton is not equidistant between A and B, it will undergo some movement in the symmetric stretching vibration. Isotopic substitution will, therefore, result in a change in transition state vibrational frequency, with the result that there will be a zero-point energy difference in the transition state. This will reduce the kinetic isotope effect below its maximal possible value. For this type of reaction, therefore, should be a maximum when the proton is midway between A and B in the transition state and should decrease as H lies closer to A or to B. [Pg.297]

The experimental spectra are interpreted by Tozer and Sosa as follows In the Na compound, the structure is of the form NaF...F2, and it exhibits an absorption due to the complex at 455 cm, with a 460 splitting (this mode is denoted (Oj). For the other two, T-shaped compounds, the two highest frequencies resemble perturbed forms of the symmetric and asymmetric F-F-F stretching modes that we saw in the F3 anion, which we denote (O2 and (O3. The Cs compound exhibits the asymmetric F3 stretching ((O3) at 550 cm", while the K structure exhibits this vibration at 549 cm" along with a weak absorption at 467 cm". The latter may represent a weakly-active symmetric stretch ((03). [Pg.133]


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