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Crystal symmetries cleavage

Scheme 3 shows the details of the synthetic strategy adopted for the preparation of heteroleptic cis- and trans-complexes. Reaction of dichloro(p-cymene)ruthenium(II) dimer in ethanol solution at reflux temperature with 4,4,-dicarboxy-2.2 -bipyridine (L) resulted the pure mononuclear complex [Ru(cymene)ClL]Cl. In this step, the coordination of substituted bipyridine ligand to the ruthenium center takes place with cleavage of the doubly chloride-bridged structure of the dimeric starting material. The presence of three pyridine proton environments in the NMR spectrum is consistent with the symmetry seen in the solid-state crystal structure (Figure 24). [Pg.751]

A clear explanation for this observation was not offered. However, as a consequence of the space group symmetry, the crystals differ in their tertiary level of supramolecular architecture (see Fig. 13 and Fig. 14). The authors note that this difference affords a potential non-polar cleavage plane in form I but not in form II. As it is form I that preferentially formed in the presence of non-polar solvents, it is possible that this may play a role in the phenomenon. [Pg.63]

By inspecting Fig. 1.10, it is obvious that the most natural cleavage plane of a Si crystal is the (111) plane or its equivalent, namely, (iTl), (111), etc. Right after cleaving, on each of the surface Si atoms, there is a broken bond, or a dangling bond, that is perpendicular to the (111) surface. Each of the dangling bond orbitals is half filled, that is, has only one electron. The nascent Si(lll) surface is thus metallic and exhibits a threefold symmetry, as shown in Fig. 1.11 (a). However, because of the large number of unsaturated bonds, such a surface is unstable. It reconstructs even at room temperature, and loses its threefold symmetry. [Pg.13]

Plate 5. The nascent Si(lll) surface. The Si(l 11) plane is the natural cleavage plane of the Si crystal. After cleaving, the surface immediately reconstructs into a 2X1 structure. The threefold symmetry is locally degenerated to a twofold symmetry. There are three equivalent orientations of the Si(lll)-2X1 structure. On a large scale, different orientations coexist to make a mosaic. See Feenstra and Lutz (1991) for details. Original image courtesy of R. M. Feenstra. [Pg.441]

In the particular case of the (001) plane of the anthracene crystal, we assume that the surface structure is very little different from that of a bulk layer. Indeed, the creation of two surfaces by cleavage is very easy The energy cost is very low and needs no molecular displacements of large amplitude. Thus, we adopt, for the (001) layer, the simplest assumption a 2D layer with periodicity, parallel to the plane of vectors a and b, preserved on the surface. We assume further that the molecules are rigid and that the symmetry plane (a, c) persists. Under these conditions, the surface layer has the monoclinic structure of a bulk layer, and the only parameters susceptible to modification are ... [Pg.169]

Morphology Measure the angles between crystal faces if they are well developed. Drawing a stereographic projection (see Chapter 2) may help. Note any cleavage directions and any tendency to form twins. Sometimes etching of the crystal faces will reveal their symmetry. [Pg.172]

If crystals possess physical properties such as cleavage or piezoelectric effects, information on their internal symmetry and/or structure may be obtained from measurements of these properties. [Pg.175]

The outer feces of grown crystals tend, in some systems, to be more reactive than faces exposed by cleavage, though the influence of a possible difference in properties of the crystallographic surface exposed must also be considered. At edges and comers of crystals and at steps on the surface, the lack of symmetry in the structure, and hence the reactivity, is generally greater than for the surface constituents as a whole, but the amount of material involved is much less. [Pg.15]

Boric Acid.9 Hydrolysis of boron halides, hydrides, etc., affords the acid, B(OH)3, or its salts. The acid forms white, needle-like crystals in which B(OH)3 units are linked together by hydrogen bonds to form infinite layers of nearly hexagonal symmetry the layers are 3.18 A apart, which accounts for the pronounced basal cleavage. [Pg.230]

Subsequently, another distinction was made for the "biaxial" micas, once it was clarified (see below) that they belong to the monoclinic system with the plane of symmetry normal to the cleavage lamina as started by Rensch in 1869. The plane of the optic axes could be normal or parallel to the plane of symmetry observed in crystals having the lateral pinacoid 010 well developed. These micas were called, respectively, type I and type II. Actually, this different behavior had been observed by Silliman in as early 1850. He wrote of a short and long diagonal of the basal face. [Pg.484]

Copper(II) azide crystallizes in an orthorhombic Pnma space group with four molecules per unit cell. The crystals are stable in air and mostly grow with a few well-developed faces of holohedral symmetry. There are also perfect cleavage planes along the needle axis which cause the crystals to split at the slightest pressure into a bundle of thin fibers. [Pg.109]

In the case of a crystal where the anion is a polyatomic one (e.g., the carbonate ion), the surface effect does not reveal itself just by ion relaxation. We have seen that the crystal field produces slight modifications in the ions (carbonate in calcite) however, in the infinite crystal the general symmetry is preserved. On the other hand, for ions on the surface, the crystal field is different and has either a much lower symmetry or even no symmetry, as happens in the case of a cleavage face of calcite. A special kind of deformation must thus take place for these ions. [Pg.95]

TUD-1 is clearly an amorphous material. Unlike crystalline structures, it has no characteristic x-ray diffraction pattern, no planes of symmetry and an associated space group, no specific morphology, no characteristic phase diagram, no heat of crystallization, and no characteristic density, refractive index (R.I.), cleavage, planes, Madelung constant, etc. [Pg.339]


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See also in sourсe #XX -- [ Pg.417 , Pg.420 ]




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Crystal symmetry

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