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Layer setting

This is just what happens in an electrochemical cell when a potential is applied between the working and the reference electrodes the double layer setting up at the working electrode/solution interface generates capacitive currents. [Pg.44]

The complexities of turbulent flow are outside the province of this book. However, there are two further properties of laminar convective flow that are relevant to understanding the electrochemical situation. The first is easily understood by considering an excellent illustration of it—river flow. It is a matter of common observation that rivers (which flow convectively as a result of being pushed by gravity) move at maximum rale in the middle. At the river bank there is hardly any flow at all. This observation can be transferred to the flow of liquid through a pipe. The flow reaches a maximum velocity in the center. The liquid actually in contact with the walls of the pipe does not flow at all. The stationary layer is a few micrometers in thickness, about 1 % of the thickness of the diffusion layer set up by natural convection in an unstirred solution when an electrode reaction in steady state is occurring. [Pg.510]

Basal cells are the germinative cells of the comeal epithelium. They are 18-pm long cylindrical cells with a 10-urn diameter. They are arranged in one layer set on the basement membrane. Their nucleus is oval and oriented along the big axis of fire cell (Fig. 4.6). [Pg.51]

Fig. 7.2 Three different channel geometries that can represented in the general boundary-layer setting. Fig. 7.2 Three different channel geometries that can represented in the general boundary-layer setting.
There are computational advantages to be realized by transforming the cross-stream coordinate to the stream function, namely the Von Mises Transformation. In a subsequent section this transformation is done for the general boundary-layer setting, and it includes... [Pg.318]

Surface potentials of solutions. If a dissolved substance is adsorbed at the surface of a solution it alters the contact potential between the solution and air, or between the solution and any other phase with which it may be in contact. The change in potential due to the solute, called as usual the surface potential of the solute, may be due to electrical double layers set up by the orientation of the molecules adsorbed, re-orientation of the solvent molecules, redistribution of ions, or to all these causes. [Pg.133]

It seems probable that electrification by friction, the oldest known method of electrifying bodies, is caused by the sudden separation of the two halves of the double layers set up on contact, when the contact is broken. Helmholtz took this view,1 and though there has been some little controversy over it,2 the view still seems the most probable. Ballo-electricity, or waterfall electricity,3 produced when a mass of water breaks up into small drops, is also probably due to the charge produced when double layers form at the surface of drops. It is closely connected with the electrokinetic or potential ( 8). [Pg.302]

There is no shear force at plane A-A since the velocity gradient is zero outside the boundary layer. Setting the forces on the element equal to the net increase in momentum and collecting terms gives... [Pg.219]

But our concern here is with the two-dimensional cases layered misfit structures, in which the lack of commensurability is between the intralayer periodicities of layers of two types, which alternate regularly through the structure. The layers may be simple or complex (i.e. composite groups of several, physically distinct layers). In most cases the two layer types compensate each other s valency and consequently alternate with strict regularity, forming double-layer or two-component layered structures. Both intralayer identity vectors of one layer set A) may differ fi-om those of the other layer set (B), so that each layer set has its own periodicities, and the vectors defining the net common to both (if it exists) are more or less complicated resultants (e.g. lowest common multiples) of these basic, intralayer vectors. In some cases the basic vectors are identical in one... [Pg.103]

In the layered misfit structures each layer set A and B can be described in terms of three basic translations, i.e. by its own component lattice. [The existence of the third vector is contingent upon a strict sequence in the layer stacking. If this is absent, the two three-dimensional subcells/lattices will, in the following discussion, be replaced by two two-dimensional subcells, i.e. by submeshes (nets) built only on the intralayer vectors.] In normal layered structures the unit cells of A and B are commensurate, i.e. their unit vectors are commensurable and the periodicity of the entire structure may be described in terms of a single unit cell. In contrast, we deal with those less-frequent cases in which this is not so at least one of the basic periodicities of A and of B are incommensurate. Then the component unit cell of set A has at least one intralayer unit cell parameter which is not commensurable with the corresponding parameter of set B. Such structures have two incommensurate, interpenetrating, component lattices and can be defined as composite) layered structures with two incommensurate component unit cells. Intermediate cases, in which the nodes of the two component lattices coincide at relatively large... [Pg.104]

Fig. 1. Simple examples of possible matching of two layer sets A and B in layer compounds. The component lattice A is shown (projected in the layer-stacking direction) in the centre and, thinly outlined, as a background. Various examples of the (projected) component lattice B surround the A component. The coincidence mesh (or row), where it exists, is stippled... Fig. 1. Simple examples of possible matching of two layer sets A and B in layer compounds. The component lattice A is shown (projected in the layer-stacking direction) in the centre and, thinly outlined, as a background. Various examples of the (projected) component lattice B surround the A component. The coincidence mesh (or row), where it exists, is stippled...
In the SC and SS structures, the nodes of the component lattices of A and B coincide at multiples of the basic vector(s) and there is a coincidence ( super -) lattice, and its coincidence unit cell. The former represents a set of coinciding nodes of the true component lattices, and in the ideal case - with structurally-independent layer sets - it is not connected with common structural changes (modulation) in them. For growth considerations it is important that the SC and SS (as well as CC) structures have a coincidence mesh (coincidence net) parallel to the layers, whereas the IS structures have only a coincidence row in the layer plane. [Pg.106]

In the case of semi-commensurability in one or two directions it is likely that, structurally, the two layer sets are not quite independent. Semi-coherent structural and/or compositional modulation is then present i.e. a cooperative periodic variation in the size and/or content of the component subcells. Each modulation vector (one only in Fig. 2a, two in Fig. 2 b) will be equal to (or a multiple or sub-multiple of) that of the coincidence net. For each modulated layer set, A or B, a true-structure (component) lattice and unit cell can then be defined, based on its modulation period or periods plus the basic vectors or vector in the direction(s) in which there is no visible modulation of the basic structure. The longer-range modulation pattern of the two layer sets is imposed on the short range approximate periodicities which, in turn, describe sub-motifs manifested as a subnet (or subcell) of each layer set. If, as may be the case, the separate component unit cells of each of the two sets are identical, then they are also the coincidence cell of the two sets (Fig. 2 b). In the more general case, when this is not so, the vectors of the coincidence net will be multiples of the identity vectors of the unit nets of the two layer sets (or some simple summations of them). [Pg.106]

Those I and S structures without modulation may also, within certain limits, be infinitesimally adaptive. Atomic substitutions within the two layer sets (which includes the introduction of vacancies ) will change the dimensions of the component unit cells and hence also the (approximate) coincidence cell, as well as the chemical composition and the layer valence balance. And so, once again, the division between semi- and incommensurability - and sometimes even commensurability - may, in these compounds, be rather arbitrary. [Pg.108]

In phase 2 the mackinawite-like sulphide layer (with a chess-board pattern of partly-occupied sites) is said to alternate with an open hydrate/hydroxide layer which has additional water molecules between the octahedra. There is room for some doubt about the structural details of this latter layer set, but the compound does have an SC structure though perhaps without any clear modulation in the semicommensurate direction. Drits (private communication, 1979) reports that the electron diffraction patterns of some... [Pg.122]

The Sb and Fe atoms are situated at steps , C in Fig. 15, causing layer corrugations (Fig. 16). They apparently create the internal valency imbalance in each layer set, requiring mutual valency saturation by regular alternation of the two types of layer. In addition, see Fig. 16, the sulphur atoms of the SnS2-like layers complete the complicated, irregular coordination polyhedra of the Pb, Sn and Sb atoms in the (100) galena-like layers which, within their own layers, possess deformed, half-octahedral (square pyramidal) coordination. Fig. 7b. [Pg.130]

We beUeve that the description of the structure of this compound is incomplete and, in spite of the apparently precise analysis, that its composition is not certain. Its closest structural relationship is with cylindrite, though the match of the two layer sets somewhat resembles that in tochilinite I. The structure determination was made only on the subcell reflections of the two layer sets, although this was not appreciated by the authors. [Pg.134]

Two layer sets, ideally [LaS] and [CrS2] (the latter for Cr " "), display large residual valencies but, from the imprecisely known substructures, no firm conclusions can be drawn about the details of site occupation or local valency imbalance within the layers. [Pg.135]

Such a situation occurs in LaCrS3, in which the successive H layers [CrS2] are shifted by subceii/6 against the stacking sequence of the T layers. After six layer pairs, both layer sets meet in positions equivalent to those at the origin. The unit cell situation is unknown. [Pg.147]

Types II and III are reversible isotherms for non-porous or macroporous sorbents. The first part of type II resembles that of 1, but a plateau is not reached because adsorption in the second and higher layers sets in. Point B. the... [Pg.73]

From the calculations it turned out as well, that the p(2xl) chain structure at the sub-surface location is 86 meV per Ir atom more favorable as compared with the c(2x2) array of Ir and Cu atoms, which is basically due to directional forces of the straight d-d hybridization between Ir atoms along the chains. These forces are obviously absent in a c(2x2) situation. For the p(2xl) Cu-Ir structure, an energy increase of 49 meV has been determined before segregation of Ir into deeper layers sets in. Such an energy barrier can evidently be overcome by temperature augmentation. Therefore, the experimentally observed diffusion of Ir at T > 650 K into the bulk (cf. Fig. 11) becomes plausible too. [Pg.385]

In order to determine the macroscopic phase displacement velocity, one has to carry out the integration over the entire double layer, setting the integration limits to x=0 and x= °°, i.e. ... [Pg.358]

The dispersion matrix D,j is a discrete form of the transition probability P in Eq. (16) and thus carries all the required information about the velocity field. Its elements have the dimension of aerodynamic resistance (s m ). The elements of column j of D-,j are found by considering (/>jAzj to be a steady unit source, with sources in all other canopy layers set to zero. A theory of turbulent dispersion is used to calculate the concentration field c(z) resulting from this source distribution. The elements of column j of D-,j are then given by... [Pg.47]

To complete the system of equations, we employ the integral form of the continuity equation, recognizing that the liquid surface layer set in motion by the surface tension force (Eq. 10.5.1) must be accompanied by a motion of the fluid in the opposite direction below the surface, as sketched in Fig. 10.5.1. With no net flux across any cross section, the continuity equation for the fully developed flow is... [Pg.323]

Summarising, the whole idea behind the onion model seems to depict the essence of culture as something hidden rather deeply under a layered set of more or less visible manifestations upon which it exerts its influence. These layers can function as a key to the nature of the underlying culture. ... [Pg.22]

Air trapped in a soimd lock between a pair of doors, or between layered sets of seals in a gasket, is one of the best soimd absorbers. [Pg.1157]

NETWORK This layer sets up the pathways, or end-to-end connections usually across a long distance, or multiple modes. STRUCTURAL Studs, dry wall... [Pg.2120]


See other pages where Layer setting is mentioned: [Pg.77]    [Pg.256]    [Pg.228]    [Pg.31]    [Pg.107]    [Pg.115]    [Pg.115]    [Pg.142]    [Pg.142]    [Pg.144]    [Pg.144]    [Pg.146]    [Pg.146]    [Pg.147]    [Pg.151]    [Pg.348]    [Pg.445]    [Pg.205]    [Pg.71]    [Pg.548]    [Pg.206]    [Pg.31]    [Pg.219]    [Pg.252]   
See also in sourсe #XX -- [ Pg.461 ]




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