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Symmetry center

Fig. 34. Stereo drawing of the packing in the 20 DMSO clathrate 851 (complementary space filling and stick style representations of host and guest molecules, respectively O atoms of the host are shaded). Space around guest molecules in the center of the drawing, related by the symmetry center operator, indicates the opportunity for disorder... Fig. 34. Stereo drawing of the packing in the 20 DMSO clathrate 851 (complementary space filling and stick style representations of host and guest molecules, respectively O atoms of the host are shaded). Space around guest molecules in the center of the drawing, related by the symmetry center operator, indicates the opportunity for disorder...
The regular cube used in Figure 5.5 to represent different symmetry centers suggests that these symmetries can be easily interrelated. In particular, following the same steps as in Appendix A2, it can be shown that the crystal field strengths, lODq, of the tetrahedral and cubic symmetries are related to that of the octahedral symmetry. Assuming the same distance A-B for all three symmetries, the relationships between the crystalline field strengths are as follows (Henderson and Imbusch, 1989) ... [Pg.158]

Although selenium derivatives of gold occur less frequently than sulfur ones, the presence of Au- Se intermolecular weak interactions has also been reported in a number of selenium complexes. For example, the cations of the tetranuclear complex [Se(AuPPh3)4](CF3S03)2 [40] are paired across symmetry centers to form loose dimers via an [Au- -Se]2 unit (Figure 5.21), which resembles the supramolecular motif usually found in sulfur compounds of gold. The intermolecular Au---Se... [Pg.308]

Some polymer crystals have no symmetry center and hence exhibit intrinsic piezoelectricity (Rez, 1962). However, since the polymer film is in general composed of numerous crystallites, the piezoelectricity... [Pg.19]

LGOs of /j,. symmetry center MOs jfler it interaction. Note that A is diminished by the n interaction. [Pg.223]

The authors stated that [The structure) has space group PI. Owing to the strongly scattering Sb atoms, (lie H atoms... could not be definite)) localized. . . Tlie HjF ion.. is located on a symmetry center of the space group and therefore has [a or b Choose one.] conformation. 7 Discuss how the correct conformation, a or b, can be chosen by symmetry arguments even if the hydrogen atoms cannot be located. [Pg.594]

This group has symmetry element E, a principal Cn axis, n secondary C2 axes perpendicular to Cn, and a ah also perpendicular to C . The necessary consequences of such combination of elements are a S axis coincident with the Cn axis and a set of n ctv s containing the C2 axes. Also, when n is even, symmetry center i is necessarily present. The BrF molecule has point group symmetry D4h, as shown in Fig. 6.1.8. Examples of other molecules belonging to point groups >2h, D3h, Z>5h and D6h are given in Fig. 6.2.6. [Pg.172]

A second 7r interaction between that it orbital of the organic group and a molecular orbital of a symmetry centered on the metal fragment (Fig. 11), although of less energy than the former tt interaction, results in a calculated bond order between M and Ca of between 2 and 3 and, more importantly, indicates that rotation of the vinylidene unit about the M-Ca bond should be facile. This prediction is easily deduced from the lone pair... [Pg.40]

The notation of the symmetry center or inversion center is 1 while the corresponding combined application of twofold rotation and mirror-reflection may also be considered to be just one symmetry transformation. The symmetry element is called a mirror-rotation symmetry axis of the second order, or twofold mirror-rotation symmetry axis and it is labeled 2. Thus, 1 = 2. [Pg.55]

Among the projected symmetry elements in Figure 9-22c, there are some which are derived from the generating elements. This is the case, for example, for vertical glide-reflection planes with elementary translations all and bll (represented by broken lines), translations (dot-dash lines), vertical screw axes 2, and 42, and symmetry centers (small hollow circles, some of which lie above the plane by 1/4 of the elementary translation). [Pg.438]

For molecules with symmetry centers, there are even fewer suitable three-dimensional space groups, namely ... [Pg.469]

Sulfonic acid derivatives, 361 Sulfonium salts, 296 Sulfonyl chlorides, 263 Sulfoxides, 296 Symmetry, center of, 69 plane of, 69 Syn addition, 98... [Pg.468]

Langford (25), in an attempt to confirm or disprove this possibility, tried unsuccessfully to resolve the Co(mnt)3 complex into optical isomers. Octahedral complexes containing bidentate ligands are reduced to Dz symmetry and should be resolvable because of the absence of mirror planes or symmetry centers. At the same time. Archer (2) tried to resolve the neutral Mo(S2C2(CF3)2)3 complex, but he too was unsuccessful. The inability to resolve the tris complexes, Co(mnt)3 and Mo(S2C2(CF3)2)3, raised some doubts concerning the conventional octahedral formulation of these systems. [Pg.643]

The method of epikernel principle seems to be incomplete due to its restriction to the 1st order perturbation theory and linear extension of the perturbation potential. Using more complete perturbation may produce the results comparable with the other method on account of higher elaborateness. The JT caused loss of planarity or of symmetry center in JT systems can be explained by pseudo-JT mechanisms only. Another problem is the applicability to the groups with complex characters (C , S , and C h for n > 2, T and Th). [Pg.75]

Cl (asymmetric) C (dissymmetric) D (dissymmetric) Cj (plane of symmetry) C( (center of symmetry) D (, (plane of symmetry) D i (plane of symmetry) S (improper axis) Tj (plane of symmetry) Oi, (center and plane of symmetry) //, (center and plane of symmetry) C (plane of symmetry)... [Pg.44]


See other pages where Symmetry center is mentioned: [Pg.116]    [Pg.136]    [Pg.178]    [Pg.202]    [Pg.200]    [Pg.95]    [Pg.116]    [Pg.131]    [Pg.1]    [Pg.470]    [Pg.318]    [Pg.141]    [Pg.289]    [Pg.587]    [Pg.289]    [Pg.15]    [Pg.177]    [Pg.288]    [Pg.291]    [Pg.158]    [Pg.412]    [Pg.422]    [Pg.322]    [Pg.323]    [Pg.53]    [Pg.439]    [Pg.177]    [Pg.357]    [Pg.587]    [Pg.594]    [Pg.16]   
See also in sourсe #XX -- [ Pg.68 ]

See also in sourсe #XX -- [ Pg.69 ]

See also in sourсe #XX -- [ Pg.69 ]

See also in sourсe #XX -- [ Pg.69 ]

See also in sourсe #XX -- [ Pg.154 ]




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Body-centered cubic symmetry

Center of inversion symmetry

Center of symmetry

Center of symmetry, and

Deduction of lattice centering and translational symmetry elements from systemic absences

Face-centered cubic symmetry

Four-center reaction orbital symmetry

Molecular symmetry center

Symmetry centering

Symmetry inversion center

Symmetry, center plane

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