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Molecules rotational branches

Because a chemical bond is only about 10 10 m long, special techniques have to be used to measure its length. There are two principal techniques one for solids and the other for gases. The technique used for solids, x-ray diffraction, is described in Major Technique 3, billowing Chapter 5. Microwave spectroscopy, discussed here, is used to determine bond lengths in gas-phase molecules. This branch of spectroscopy makes use of the ability of rotating molecules to absorb microwave radiation, which has a wavelength close to 1 cm. [Pg.208]

For a molecular crystal, the description can be simplified considerably by differentiating between internal and external modes. If there are M molecules in the cell, each with nM atoms, the number of external translational phonon branches will be 3M, as will the number of external rotational branches. When the molecules are linear, only 2M external rotational modes exist. For each molecule, there are 3nM — 6 (3nM — 5 for a linear molecule) internal modes, the wavelength of which is independent of q. Summing all modes gives a total number of N M(3nM — 6) + 6M = 3nN, as required, because each of the modes that have been constructed is a combination of the displacements of the individual atoms. [Pg.23]

Na transition Na frequency (cm-1) Molecule Vibrational mode, rotational branch Branch center frequency (cm-1) Branch width (cm-1)... [Pg.230]

Fig. 4.25), all three rotational branches appear. Note that the P(l) and Q(0) lines are absent, since the J = 0 level cannot occur in a H state. A wealth of additional Herzberg diagrams may be found in G. Herzberg s classic Spectra of Diatomic Molecules [10]. [Pg.150]

Pb(CD3)4 are 726xl0 and 569 x 10 cm respectively [47]. For centrifugal distortion constants, see [49]. The rotational branch structure to the skeletal fundamentals is studied and OR, RS branch separations are observed and compared with calculated values [35]. The PR separations are 15.7 and 13.9 cm respectively [47]. The inertia defect, bringing out the influence of vibration-rotation interaction on molecule structure was calculated and compared with that of other tetrahedral molecules [48]. [Pg.114]

Each of the lasing vibrational transitions has associated rotational fine structure, discussed for linear molecules in Section 6.2.4.1. The Sgli transition is — Ig with associated P and R branches, for which AJ = — 1 and +1, respectively, similar to the 3q band of HCN in Figure 6.25. The 3q22 band is, again, with a P and R branch. [Pg.359]

This effect is not simply due to the better packing possible with the branched isomers. The lumpy brcuiched structures impede rotation about the carbon-carbon bond on the main chain, thus giving a stiffer molecule with consequently higher transition temperature. [Pg.422]

Recently the subject of conformational analysis20 has acquired some importance as a branch of organic chemistry. This is the study of the preferred configurations of molecules involving one or more possibilities of internal rotation. A better understanding of the... [Pg.368]

The envelope of the Stark structure of the rotator in a constant orienting field, calculated quantum-mechanically in [17], roughly reproduces the shape of the triplet (Fig. 0.5(c)). The appearance of the Q-branch in the linear rotator spectrum indicates that the axis is partially fixed, i.e. some molecules perform librations of small amplitude around the field. Only molecules with high enough rotational energy overcome the barrier created by the field. They rotate with the frequencies observed in the... [Pg.9]

Fortunately most molecules, except H2 and D2, are non-adiabatically broadened. Only small corrections for rotational adiabaticity are required for such molecules as N2, but in the first approximation even these may be neglected. In this extreme, which is valid at A diffusion model. The non-adiabatic impact operator... [Pg.136]

Fig. 6.1. A spectral exchange scheme between components of the rotational structure of an anisotropic Raman spectrum of linear molecules. The adiabatic part of the spectrum is shadowed. For the remaining part the various spectral exchange channels are shown ( - — ) between branches (<— ) within branches. Fig. 6.1. A spectral exchange scheme between components of the rotational structure of an anisotropic Raman spectrum of linear molecules. The adiabatic part of the spectrum is shadowed. For the remaining part the various spectral exchange channels are shown ( - — ) between branches (<— ) within branches.

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See also in sourсe #XX -- [ Pg.106 , Pg.107 , Pg.122 , Pg.123 , Pg.127 , Pg.131 , Pg.137 ]




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