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Lattice structure table

Table 4.14 Spatial Orientation of Common Hybrid Bonds Figure 4.1 Crystal Lattice Types Table 4.15 Crystal Structure... Table 4.14 Spatial Orientation of Common Hybrid Bonds Figure 4.1 Crystal Lattice Types Table 4.15 Crystal Structure...
Another method for the determination of the structure of the crystal lattice is SAXS [30,31]. Figure 6 shows the specific SAXS profiles of microsphere film (MC2). The cubic packing values (dl/di) are listed in Table 3. Three clear peaks appeared at 0.35, 0.42, and 0.66 degrees in Fig. 6. The dl/di values of the second and third peaks are >/4/3 and >/U/3, respectively. These values are peculiar to the FC(T structure. Thus, the lattice structure of the microspheres is an estimated FCC. As both... [Pg.604]

The factors given in both 2.2.4. and Table 2-1 arise due to the unit-cell axes, intercepts and angles involved for a given crystal lattice structure. Also given are the lattice symbols which are generally used. The axes and angles given for each system are the restrictions on the unit cell to make... [Pg.48]

At this point, you may find that the subject of symmetry in a crysted structure to be confusing. However, by studying the terminology carefully in Table 2-2, one can begin to sort out the various lattice structures and the symbols used to delineate them. All of the crystal systems can be described by use of either Schoenflies or Hermaim-Mauguin S5mbols, coupled with the use of the proper geometrical symbols. [Pg.53]

When Mark and Brill began using their X-ray equipment to investigate the lattice structure of metals, and simple organic and inorganic compounds, equipment Mark has since described as an air filled X-ray tube, a ruler, and a log table, they were early students of an infant analytical technique. [Pg.15]

Yb(dipic)3 complexes (Table 21) present another interesting case, where a change in lattice structure (but constant CN) produced significant change in Yb—N distances. [Pg.143]

Because of the orientational freedom, plastic crystals usually crystallize in cubic structures (Table 4.2). It is significant that cubic structures are adopted even when the molecular symmetry is incompatible with the cubic crystal symmetry. For example, t-butyl chloride in the plastic crystalline state has a fee structure even though the isolated molecule has a three-fold rotation axis which is incompatible with the cubic structure. Such apparent discrepancies between the lattice symmetry and molecular symmetry provide clear indications of the rotational disorder in the plastic crystalline state. It should, however, be remarked that molecular rotation in plastic crystals is rarely free rather it appears that there is more than one minimum potential energy configuration which allows the molecules to tumble rapidly from one orientation to another, the different orientations being random in the plastic crystal. [Pg.207]

Zeolites have an open, three-dimensional framework structure with pores (channels) and interconnecting cavities in the alumosilicate lattice. In Table 4.8, the basic characteristics of the most important zeolite species of commercial use are presented. [Pg.253]

Close study of the angles, indices, and axial ratios long since made it clear that every crystalline substance has a structure built upon a space -lattice" characteristic rtf the substance. It lias been established that this is due to the regular arrangement of the alums, molecules, or ions composing the substance. As shown by Table I. the lattice structures of crystals may be classified into 32 symmetry classes (point groups), which are further divided into seven systems. This topic also is discussed under Mineralogy. [Pg.454]

Table 1.1 Crystal lattice structures of some transition metals and their compounds... Table 1.1 Crystal lattice structures of some transition metals and their compounds...
Au/ZrC>2 catalysts are less active than Au/TiC>2 catalysts, whatever method of preparation is used deposition of colloidal gold,83,91 DP12 or laser vaporisation.70 Activity depends on the method used (Table 6.12), and appears to be due only to the presence of Au°. The reason for the difference between zirconia and titania is not understood Zr4+ is more difficult to reduce than Ti4+, so anion defects may be harder to form. The lattice structures also differ in monoclinic zirconia (baddleyite) the Zr4+ ion is unusually seven coordinate, and phase transitions into tetragonal and cubic structures occur at >1370 and >2570 K, respectively. However, the... [Pg.179]

Crystalline Phosphate Studies. On the basis of the results with triethyl phosphate, a series of calcium phosphates was examined by infrared spectrophotometry. Pertinent properties of these materials are summarized in Table II, and their spectral characteristics are shown in Table III. None of the synthetic hydroxyapatites [Caio(P04)e(OH)2] had the stoichiometric Ca/P ratio of 1.667, although they showed the apatite lattice structure. A typical infrared transmission spectrum (between 1500 and 700 cm.-1) of a dry powder synthetic hydroxyapatite is shown in Figure 1. [Pg.134]

Percolation media can be characterized not only by the percolation probability but also by other quantities (Table II)—for example, by the correlation length, which is defined as the average distance between two sites belonging to the same cluster. Near the percolation threshold, all these quantities are usually assumed to be described by the power-law equations (Table II). All current available evidence strongly suggests that the critical exponents in these equations depend only on the dimensionality of the lattice rather than on the lattice structure (72). Also, bond and site percolations have the same exponents. [Pg.15]

For the constitution of the ionic lattices also, the Van der Waals attraction has been found to be a very decisive factor. We know the forces at present much better for these ions than for the neutral molecules. Using an interaction of the form (21), Born and Mayer have calculated the lattice energy of all alkali halides for the NaCl-type and simultaneously for the CsCl-type and comparing the stability of the two types they could show quantitatively that the relatively great Van der Waals attraction between the heavy ions Cs, I , Br, Cl cf. Table II.) accounts for the fact that CsCl, CsBr, Csl, and these only, prefer a lattice structure in which the ions of the same kind have smaller distances from each other than in the NaCl-type. The contribution of the Van der Waals forces to the total lattice energy of an ionic lattice is of course a relatively small one, it varies from I per cent, to 5 per cent., but just this little amount is quite sufficient to explain the transition from the NaCl-type to the CsCl-type. [Pg.21]

Fig. 7.55. At a microscopic scale, roughness is associated with lattice steps, vacancies, and so only which are determined by the lattice structure of the smface. At a macroscopic level, crystallographic character may be revealed in the topographic features, for example, hillocks formed on the (100) surface. It has been found that the etched surface in 25% KOH has well-defined terraces and step features, whereas it has a nodule type of appearance in 50% KOH solution. Table 7.5 provides a summary of the characteristics of the surface etched features in KOH with respect to the crystal orientation of the surfaces. Fig. 7.55. At a microscopic scale, roughness is associated with lattice steps, vacancies, and so only which are determined by the lattice structure of the smface. At a macroscopic level, crystallographic character may be revealed in the topographic features, for example, hillocks formed on the (100) surface. It has been found that the etched surface in 25% KOH has well-defined terraces and step features, whereas it has a nodule type of appearance in 50% KOH solution. Table 7.5 provides a summary of the characteristics of the surface etched features in KOH with respect to the crystal orientation of the surfaces.
The two summations are dimensionless properties of the lattice structure, and accurate values can be obtained by summing over the first few sets of nearest neighbors (Table 21.3). The resulting total energy for the fee lattice is... [Pg.882]

Ts ai Lun had a better idea. Why not make a table out of fiber But how Producing writing tablets the way clothes were manufactured, by patiendy intermingling individual fibers was not practical. There had to be some other way to get the fibers to mix with one another in a lattice structure that would be sturdy enough not to fall apart. [Pg.7]

Table 3.5 Relationship between Real and Reciprocal Lattice Structure... Table 3.5 Relationship between Real and Reciprocal Lattice Structure...

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See also in sourсe #XX -- [ Pg.218 ]

See also in sourсe #XX -- [ Pg.218 ]




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