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C point groups

Examples are rare except for the S2 point group. This point group has only an S2 axis but, since S2 = i, it has only a centre of inversion, and the symbol generally used for this point group is C,. The isomer of the molecule ClFHC-CHFCl in which all pairs of identical FI, F or Cl atoms are trans to each other, shown in Figure 4.11(b), belongs to the C, point group. [Pg.83]

A C point group contains a C axis of symmetry and n a planes of symmetry, all of which contain the C axis. It also contains other elements which may be generated from these. [Pg.83]

In the Cl, C, C and C point groups the totally symmetric symmetry species is A, A, A and Ai (or 2"+), respectively. For example, CHFClBr (Figure 4.7) belongs to the Ci point group therefore /r 7 0 and, since all three translations are totally symmetric, the dipole... [Pg.99]

For the nanotubes, then, the appropriate symmetries for an allowed band crossing are only present for the serpentine ([ , ]) and the sawtooth ([ ,0]) conformations, which will both have C point group symmetries that will allow band crossings, and with rotation groups generated by the operations equivalent by conformal mapping to the lattice translations Rj -t- R2 and Ri, respectively. However, examination of the graphene model shows that only the serpentine nanotubes will have states of the correct symmetry (i.e., different parities under the reflection operation) at the K point where the bands can cross. Consider the K point at (K — K2)/3. The serpentine case always sat-... [Pg.41]

FIGURE 4. The molecular model of diphenyl sulfoxide (C, point group) the benzene rings are nearly perpendicular to the CSC plane. [Pg.38]

Fig. 7. Optimized structures of complexes 3-6 [C, point group symmetry, M=Fe,Ru]. Structural data are given for two Fe(II) complexes for which experimental data are available for comparison, i.e., for Fe(II)—3 (67,68), Fe(II)—5 (with PPr3 [1st exp. value] and PEt3 [2nd exp. value] phosphines) (70) and for Ru(II)—6 (with Me instead of H at the chelate-ammine group) (112). Fig. 7. Optimized structures of complexes 3-6 [C, point group symmetry, M=Fe,Ru]. Structural data are given for two Fe(II) complexes for which experimental data are available for comparison, i.e., for Fe(II)—3 (67,68), Fe(II)—5 (with PPr3 [1st exp. value] and PEt3 [2nd exp. value] phosphines) (70) and for Ru(II)—6 (with Me instead of H at the chelate-ammine group) (112).
Figure 5.25 Equilibrium geometry of water trimer, belonging to C, point group . ... Figure 5.25 Equilibrium geometry of water trimer, belonging to C, point group . ...
These molecules are in the simpler rotation groups D ,C , and S2 because they do not have any mirror planes. D and C point groups have only C axes. 52 point groups have C and S2 axes and may have an inversion center. [Pg.88]

Figure 9. Correlation diagrams of the electronic states of benzene, ethylene, cinrutmoyloxy group, and stilbene. Ei and Ei mean the A and B state, respectively, when we assume that phenyl group belongs to C point group. CT means the charge transfer state. Figure 9. Correlation diagrams of the electronic states of benzene, ethylene, cinrutmoyloxy group, and stilbene. Ei and Ei mean the A and B state, respectively, when we assume that phenyl group belongs to C point group. CT means the charge transfer state.
Figure 25.9 The band structure of hydrogen atoms adsorbed on a Ni(lOO) surface (E((t) relation) alongthe high-symmetry directions of the surface Brillouin zone, f-X and f-M. Only the states belonging to the A, representation of the C, point group are shown. After Puska et al. [46],... Figure 25.9 The band structure of hydrogen atoms adsorbed on a Ni(lOO) surface (E((t) relation) alongthe high-symmetry directions of the surface Brillouin zone, f-X and f-M. Only the states belonging to the A, representation of the C, point group are shown. After Puska et al. [46],...
Condensation of six molecules of D-(+)-glucose yields o-cyclodextrin (4), whose conformation of highest symmetry belongs to the C point group and whose symmetry number 6 corresponds to the total number of its submolecular AS units. [Pg.203]

Because of their relevance in physical organic chemistry a great deal of experimental information is available on these species, an excellent summary being given in Ref. 131. According to high-level calculations,14 has a puckered structure (symmetrical, non-classical bicyclobutonium, C, point group), as shown in Fig. 12. [Pg.80]

Molecules that appear to have no S5anmetry at all, e.g. 3.9, must possess the symmetry element E and effectively possess at least one C axis of rotation. They therefore belong to the C point group, although since C = E, the rotational symmetry operation is ignored when we list the S5anmetry elements of this point group. [Pg.85]

The 180 trans structure is only about 2.5 kcal/mol higher in energy than the 0 conformation, a barrier which is quite a bit less than one would expect for rotation about the double bond. We note that this structure is a member of the C, point group. Its normal modes of vibration, therefore, will be of two types the symmetrical A and the non-symmetrical A" (point-group symmetry is maintained in the course of symmetrical vibrations). [Pg.240]

Substiiution of one of the Y atoms of a pyramidal XYj molecule by a Z atom lowers the symmetry from Cj to C. Then the degenerate vibrations split into two bands, and all six vibrations become infrared and Raman active. The relationship between C3 and C is shown in Table II-3d. Table ll-3e lists the vibrational frequencies of pyramidal ZXY2 molecules. Simon and Paet-zold made an extensive study of the vibrational spectra of selenium compounds. The ZXYW-type molecule belongs to the C, point group, and all six vibrations are infrared and Raman active. The vibrational spectra of OSClBr and [XSnYZ] (X, Y, Z a halogen) have been reported. [Pg.119]

There are two symmetry operations in the C, point group, E and o-. The identity operation, , does not change the position of the vector so it can be represented by a unit matrix ... [Pg.171]

Figure 4-7. The four symmetry operations of the C- point group applied to the two N-H bond length changes of the HNNH molecule. Figure 4-7. The four symmetry operations of the C- point group applied to the two N-H bond length changes of the HNNH molecule.
Table 4-9. Character Table and Direct Products for the C,. Point Group... Table 4-9. Character Table and Direct Products for the C,. Point Group...
Table 3.4,1). The transition is allowed under both Coo and C, point group symmetry and the absorption is accordingly more intense than for the systems at longer wavelengths. ... Table 3.4,1). The transition is allowed under both Coo and C, point group symmetry and the absorption is accordingly more intense than for the systems at longer wavelengths. ...
The quantum yield of CN(/4) from HCN has been measured at wavelengths X< ISO nm which corresponds to excitation into the C A state, thou at 150 nm, where 0 [CN(i4)] = 0.11, the absorbed ener still lies below the t e old for channel (iii). Figure 3.4.5 indicates a direct correlation between HCN (C A ) and H( S) + CN(fi S ), (under C point group mmetiy though not under C o , where the A state becomes II) and fluorescence from CN(5) has been detected once the threshold for channel (iii) is crossed However, the combined quantum yields of CN(i4) and CN( ) remain smaller than unity throughout the range 150— 105 nm and presumably all three channels contribute in this region. [Pg.35]

Asymmetric Catalysts. The control of polymer stereochemistry using asymmetric C point group) catalysts is conceptually more complicated than using C2-symmetric variants that contain homotopic coordination sites. Since C catalysts have inequivalent, diastereotopic sites (A, B) for olefin coordination, several stereochemical scenarios are possible (Figure... [Pg.233]

Table 9.2 Optimized geometries at the MBPT[2] level with pVDZ bases. The notation H means that the proton lies in the symmetry plane of the C point group. Table 9.2 Optimized geometries at the MBPT[2] level with pVDZ bases. The notation H means that the proton lies in the symmetry plane of the C point group.

See other pages where C point groups is mentioned: [Pg.1063]    [Pg.83]    [Pg.144]    [Pg.217]    [Pg.82]    [Pg.83]    [Pg.100]    [Pg.47]    [Pg.45]    [Pg.50]    [Pg.101]    [Pg.109]    [Pg.93]    [Pg.101]    [Pg.80]    [Pg.83]    [Pg.202]    [Pg.238]    [Pg.163]    [Pg.220]    [Pg.21]    [Pg.222]   
See also in sourсe #XX -- [ Pg.82 ]




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