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Rotors asymmetric

Linear, symmetric rotor, spherical rotor and asymmetric rotor molecules... [Pg.103]

An asymmetric rotor has all principal moments of inertia unequal ... [Pg.105]

An example of an asymmetric rotor, a category which includes the majority of molecules, is formaldehyde, shown in Figure 5.1(f). Flowever, for many asymmetric rotors, either... [Pg.105]

Dipole moments of asymmetric rotors or, strictly, their components along the various inertial axes, may be determined using the Stark effect. [Pg.117]

For asymmetric rotors the selection mle inJisAJ = 0, 1, 2, but the fact that K is not a good quantum number results in the additional selection mles being too complex for discussion here. [Pg.131]

In, for example, the planar asymmetric rotor molecule formaldehyde, IT2CO, shown in Figure 5.1(f), it is possible by obtaining, say, and B in the zero-point level and in the V = 1 level of all six vibrations to determine and B. Two rotational constants are insufficient, however, to give the three structural parameters rg(CFI), rg(CO) and (ZFICFI)e necessary for a complete equilibrium structure. It is at this stage that the importance of... [Pg.132]

As in Section 5.2.4 on rotational spectra of asymmetric rotors, we do not treat this important group of molecules in any detail, so far as their rotational motion is concerned, because of the great complexity of their rotational energy levels. Nevertheless, however complex the stack associated with the v = 0 level, there is a very similar stack associated with each excited vibrational level. The selection mles for transitions between the rotational stacks of the vibrational levels are also complex but include... [Pg.181]

In a molecule such as the asymmetric rotor formaldehyde, shown in Figure 5.1(f), the a, b and c inertial axes, of lowest, medium and highest moments of inertia, respectively, are defined by symmetry, the a axis being the C2 axis, the b axis being in the yz plane and the c axis being perpendicular to the yz plane. Vibrational transition moments are confined to the a, b or c axis and the rotational selection mles are characteristic. We call them... [Pg.181]

Whether the molecule is a prolate or an oblate asymmetric rotor, type A, B or C selection mles result in characteristic band shapes. These shapes, or contours, are particularly important in gas-phase infrared spectra of large asymmetric rotors, whose rotational lines are not resolved, for assigning symmetry species to observed fundamentals. [Pg.181]

This general behaviour is characteristic of type A, B and C bands and is further illustrated in Figure 6.34. This shows part of the infrared spectrum of fluorobenzene, a prolate asymmetric rotor. The bands at about 1156 cm, 1067 cm and 893 cm are type A, B and C bands, respectively. They show less resolved rotational stmcture than those of ethylene. The reason for this is that the molecule is much larger, resulting in far greater congestion of rotational transitions. Nevertheless, it is clear that observation of such rotational contours, and the consequent identification of the direction of the vibrational transition moment, is very useful in fhe assignmenf of vibrational modes. [Pg.183]

As is the case for diatomic molecules, rotational fine structure of electronic spectra of polyatomic molecules is very similar, in principle, to that of their infrared vibrational spectra. For linear, symmetric rotor, spherical rotor and asymmetric rotor molecules the selection mles are the same as those discussed in Sections 6.2.4.1 to 6.2.4.4. The major difference, in practice, is that, as for diatomics, there is likely to be a much larger change of geometry, and therefore of rotational constants, from one electronic state to another than from one vibrational state to another. [Pg.283]

Diffuorobenzene is a prolate asymmetric rotor and, because the y axis is the b inertial axis, type B rotational selection mles apply. In Figure 7.44(b) is a computer simulation of the... [Pg.283]

Lars Schibbye became chief engineer of SRM in 1950 and contributed to the technical advancement of the compressor. Most. significant was the invention of the asymmetric rotor profile, which was introduced commercially by Sullair in the U.S. in 1969. The asymmetric rotor profile reduces the leakage path area and sealing line length resulting in increased efficiency. [Pg.96]

Figure 4-20. Efficiency comparison between a variable-volume ratio and a fixed-volume ratio compressor. These compressors have an asymmetric rotor profile [4]. Figure 4-20. Efficiency comparison between a variable-volume ratio and a fixed-volume ratio compressor. These compressors have an asymmetric rotor profile [4].
In most cases, fluorescent molecules undergo anisotropic rotations because of their asymmetry. A totally asymmetric rotor has three different rotational diffusion coefficients, and in cases where the absorption and emission transition moments are not directed along one of the principal diffusion axes, the decay of r(t) is a sum of five exponentials (see Box 5.3). [Pg.147]

Box 5.3 Emission anisotropy of totally asymmetric rotors and ellipsoids... [Pg.148]

In principle, the shape parameters of asymmetric rotors can be estimated from time-resolved anisotropy decay measurements, but in practice it is difficult to obtain accurate anisotropy decay curves over much more than one decade, which is often insufficient to determine more than two rotational correlation times. [Pg.149]

Fig.l. a) Experimental fs DFWM spectrum of formic acid vapor at 10 mbar. b) Fitted simulation of the spectrum based on a nonrigid asymmetric rotor model. [Pg.66]

The rotationally resolved spectra of the doubly hydrogen-bonded complexes (HCOOH)2 and (CH3COOH)2 have been measured for the first time by a spectroscopic technique. Rotational constants and the PT evaluated from the fitting of the fs DFWM spectra are in good agreement with results from ab initio calculations. The values of the CD constants have been obtained from the analysis based on a new general nonrigid asymmetric rotor approach. [Pg.68]

Table 4.7 shows the rotational constants for the complex and the monomers. The distances between the hydrogen-bonded heavy atoms are presented in Table 4.8. It is evident that the OH H202 complex is an asymmetric rotor. Because this hydrogen bond has a permanent dipole moment that is somewhat larger than those of the monomers, it should be active in the microwave region of the spectrum. Table 4.7 shows the rotational constants for the complex and the monomers. The distances between the hydrogen-bonded heavy atoms are presented in Table 4.8. It is evident that the OH H202 complex is an asymmetric rotor. Because this hydrogen bond has a permanent dipole moment that is somewhat larger than those of the monomers, it should be active in the microwave region of the spectrum.

See other pages where Rotors asymmetric is mentioned: [Pg.116]    [Pg.181]    [Pg.181]    [Pg.377]    [Pg.399]    [Pg.379]    [Pg.32]    [Pg.33]    [Pg.218]    [Pg.105]    [Pg.113]    [Pg.140]    [Pg.214]    [Pg.157]   
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See also in sourсe #XX -- [ Pg.105 ]

See also in sourсe #XX -- [ Pg.465 ]

See also in sourсe #XX -- [ Pg.87 , Pg.89 , Pg.92 ]




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