Elementary cells

Figure 20.6 shows the disposition of the molecules in the elementary cell as detennined by Prietschk. It will be seen that in the crystalline zone the molecules pack in such a way that the methyl groups attached to the pivotal carbon atom extend toward the back of the carbonate group of the neighbouring chain. [Pg.562]

The geometry of the elementary cell is dependent on the type of cellulose (Table 6). [Pg.792]

Table 6 Lattice Parameters of Elementary Cells in Different Types of Cellulose [90]...

The space group of LnNbF7 compounds is most probably P2j, and the volume of the elementary cell increases linearly with the increase in the Ln3+ ionic radius as reported by Bizot et al. [149]. [Pg.65]

The tacit assumption above is that the monodromy matrix is defined with respect to the primitive unit cell, with sides (5v, 8fe) = (0,1) and (1, 0), because the twist angle that determines the monodromy is given by A9 = — (Sv/Sfe)j.. However, situations can arise where other choices are more convenient. For example, the energy levels within a given Fermi resonance polyad are labeled by a counting number v = 0,1,... and an angular momentum that takes only even or only odd values. Thus the convenient elementary cell has sides (8v, 8L) = (0,2) and (1, 0), and the natural basis, say, y, is related to the primitive basis, x, by... [Pg.54]

In the United States, the Department of Defense (DOD) and the Department of Energy (DOE) promoted in 1992 the Defense Advanced Research Project Agency (DARPA) program to develop a DMFC for portable and mobile applications. Several institutions are involved (IFC, JPL, LANE, Giner, Inc.) and small stacks (up to 10 elementary cells) were built by IFC and JPL. The performances are quite encouraging, with power densities of 250 mW/cm at 0.5 V. More details are given in Section V.2. [Pg.67]

This strengthens the case for treating structure analysis as a particular field of analytical chemistry despite the fact that, from the philosophical point of view, structure analysis can be considered as distribution analysis (topochemical analysis) of species in atomic dimensions. Structure analysis of solids follows a similar scheme like that given above. The characteristics of molecules are then linked with those of crystals and elementary cells. [Pg.37]

There appears to be a more adequate approach when a local polarization characteristic is obtained as a result of analysis of the processes in the elementary cell and the local section of the electrode. This characteristic depends on the state transformation of the solid reagents and the concentrations of the electrolyte components. It further may be introduced into the equations describing the macrokinetic processes in an electrode, and may be used to model the behaviour of the system as a whole. [Pg.463]

Assumption 1. The elementary cell is spherically symmetric. Assumption 2. The reagent and product crystals are of low solubility. Their solubility is the following... [Pg.463]

The following designations shall be used in the proposed model (please see a schematic representation of the model as introduced by Figure 1) Rc is the radius of the elementary cell, which includes a conducting... [Pg.463]

Assumption 5. Transfer processes as within the cell have been regarded as quasistationary. The typical time of the processes in the electrode (time of a charging or discharging being Ur-I04 s) is longer than the time of the transitional diffusion process in the elementary cell tc Rc2/D 10"1 s (radius of the cell is Rc 10"5 m, diffusion coefficient of dissolved reagents is D 10"9 m2/s). Therefore, the quasistationary concentration distribution is quickly stabilized in the cell. It is possible to neglect the time derivatives in the transport equations. [Pg.465]

Due to tridimentionality of the elementary cell, the reagent concentration in the solution decreases quickly (as C l/r) near the crystal surface during crystal dissolution. Therefore, the obstacles, namely crystals of a new phase, deform insignificantly the distribution of the concentration around of the crystal discussed. Figure 2 shows this peculiarity, which has been calculated in [13]. [Pg.465]

Main processes in the elementary cell are schematically shown by Figure 3. [Pg.465]

On the boundaries of the elementary cell and the crystals, the boundary conditions are described by equations (2) and (4), respectively. [Pg.467]

Solving the system of the equations tacking into account the boundary conditions according to [3] we receive the following expression for the dimensionless polarization characteristic of the elementary cell. [Pg.467]

Matveev V.V. Porous Electrode with Weakly Soluble Nonelectroconducting Reagents Polarization Characteristic of an Elementary Cell. Russ. J. Electrochem, 1997 33 839-46. [Pg.478]

FIGURE 58. Elementary cell of [(MesPb CofCbOgloo. Reprinted with permission from Reference 177. Copyright (1992) American Chemical Society... [Pg.584]

The previous argument is valid for all observables, each represented by a characteristic operator X with experimental uncertainty AX. The problem is to identify an elementary cell within the energy shell, to be consistent with the macroscopic operators. This cell would constitute a linear sub-space over the Hilbert space in which all operators commute with the Hamiltonian. In principle each operator may be diagonalized by unitary transformation and only those elements within a narrow range along the diagonal that represents the minimum uncertainties would differ perceptibly from zero. [Pg.464]

Figure 4- The geometry of the alternate mass-core hard potential channel. The elementary cell is indicated by the two dotted lines. The bars have mass M = 1, and the particles have mass m = ( /5 — l)/2. The two heat baths at temperatures T]J and Tr are indicated. [Pg.16]

Figure 8 The elementary cell of the perovskite CaTiO. (a) Common representation ...

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