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Central unit cell

Some substances, such as carbon monoxide and barbiturates, can deprive brain cells of oxygen or glucose - they produce anoxia - with potentially serious consequences for gray matter. Other substances, such as lead, hexachlorophene, and the antitubercular drug isoniazid, are capable of causing loss of myelin, a coating or sheath for the axon and dendrites that extend from the central unit (cell body) of neurons. Demyelination can occur in either the CNS or PNS. [Pg.123]

We have also simulated homogeneous freezing of slabs of neat water. The main outcome of the simulations is shown in Figure 2. It shows snapshots from the MD simulation of the medium-sized simulation cell. Only water molecules in the central unit cell are displayed. When periodic boundary conditions are employed, an extended slab is formed. In the figure, it is easy to locate the interfacial regions (top and bottom of the picture) and the bulk region located between the two interfaces. [Pg.631]

Let us add a few words on the dependency of the results upon the volume of the crystal specimen. All the data we have displayed refer to the specimen composed of two concentric shells plus the central unit cell, containing 250 unit formulas inside a volume of about 13000 A With such a finite crystal the convergency is reached for all the properties within the last figure reported in the tables. (With respect to the values calculated for a specimen composed of five shells, the variations are less than... [Pg.339]

The terminology used in condensed-matter calculations is periodic boundary conditions (PBCs), and an example for the crystal structure of ferrocene is shown in Figure 3.7. A quantum-mechanical calculation can be performed on what appears to be an infinite array of molecules just by treating the atoms (acmaUy four half-molecules) shown in the central unit cell all other molecules are replicas of these parts. It is important to note that the boundaries are soft - should an atom cross one of the boundaries it will reappear at the opposite side (by its rcphca moving into the central cell to take its place). [Pg.58]

Figure 15.3. Unit cell with periodic boundary conditions, (a) Any platelet passing through an edge of the unit cell reappears on the opposite edge. Thus the unit cell may be repeated in all directions to form an infinite continuous body. In (b), we show the (central) unit cell with its iieai est images (labeled 1-8). A platelet (in the central cell) will only see the nearest image of any other platelet (within the 9 cells shown)... Figure 15.3. Unit cell with periodic boundary conditions, (a) Any platelet passing through an edge of the unit cell reappears on the opposite edge. Thus the unit cell may be repeated in all directions to form an infinite continuous body. In (b), we show the (central) unit cell with its iieai est images (labeled 1-8). A platelet (in the central cell) will only see the nearest image of any other platelet (within the 9 cells shown)...
BZ = Brillouin zone CUC = central unit cell FUC = fundamental unit cell LG = little group. [Pg.2130]

For the purpose of the following discussion, a polymer can be regarded as having the structure shown in Figure I. In this structure, cell 0 is given a special name, the central unit cell (CUC). All other cells are related to the CUC by translations. [Pg.2130]

The eigenvectors for a polymer are in general complex. This is true even within the central unit cell, that is... [Pg.2132]

The a-rhombohedral form of boron has the simplest crystal stmcture with slightly deformed cubic close packing. At 1200°C a-rhombohedral boron degrades, and at 1500°C converts to P-rhombohedral boron, which is the most thermodynamically stable form. The unit cell has 104 boron atoms, a central B 2 icosahedron, and 12 pentagonal pyramids of boron atom directed outward. Twenty additional boron atoms complete a complex coordination (2). [Pg.184]

The thermodynamically most stable polymorph of boron is the /3-rhombohedral modification which has a much more complex structure with 105 B atoms in the unit cell (no 1014.5 pm, a 65.28°). The basic unit can be thought of as a central Bn icosahedron surrounded by an icosahedron of icosahedra this can be visualized as 12 of the B7 units in Fig. 6.1b arranged so that the apex atoms form the central Bn surrounded by 12 radially disposed pentagonal dishes to give the Bg4 unit shown in Fig. 6.3a. The 12 half-icosahedra are then completed by means of 2 complicated Bjo subunits per unit cell,... [Pg.143]

Figure 16-21. Molecular packing of Omc-OPV3. Tire four molecules lhal make up one unit cell arc shown, viewed al a slight angle with respect lo the long molecular axes (let ) and perpendicular to the plane of the central ring (right). Figure 16-21. Molecular packing of Omc-OPV3. Tire four molecules lhal make up one unit cell arc shown, viewed al a slight angle with respect lo the long molecular axes (let ) and perpendicular to the plane of the central ring (right).
In the powder diffraction technique, a monochromatic (single-frequency) beam of x-rays is directed at a powdered sample spread on a support, and the diffraction intensity is measured as the detector is moved to different angles (Fig. 1). The pattern obtained is characteristic of the material in the sample, and it can be identified by comparison with a database of patterns. In effect, powder x-ray diffraction takes a fingerprint of the sample. It can also be used to identify the size and shape of the unit cell by measuring the spacing of the lines in the diffraction pattern. The central equation for analyzing the results of a powder diffraction experiment is the Bragg equation... [Pg.334]

Figure 4. Evidence of the distortion to the central part of the Ek map in Fig. 1, by transporting an elementary unit cell around the isolated critical point, which is marked by a large dot at the origin. Note the presence of locally smooth lattice vectors, in the direction of the arrows, at every point on the cycle. Figure 4. Evidence of the distortion to the central part of the Ek map in Fig. 1, by transporting an elementary unit cell around the isolated critical point, which is marked by a large dot at the origin. Note the presence of locally smooth lattice vectors, in the direction of the arrows, at every point on the cycle.
Structure of cubic (left) and hexagonal (right) diamond. Top row connected layers as in a-As. Central row the same layers in projection perpendicular to the layers. Bottom unit cells when the light and dark atoms are different, this corresponds to the structures of zinc blende (sphalerite) and wurtzite, respectively... [Pg.119]


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See also in sourсe #XX -- [ Pg.127 ]




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Central cell

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