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Concentration space structural elements

Structure within a compositional data set is the differential occurrence of data points in the n-space defined by elemental concentrations. One simple kind of structure consists of points grouped around two centroids, or centers of mass, in the elemental concentration space. Structure within a compositional data set is assumed, implicitly or explicitly, to reflect the underlying process responsible for the data. Thus, in the case of the two-centroid structure just mentioned, an underlying process, such as procurement of clay from two sources, is assumed. [Pg.63]

Taking into consideration the aforesaid, sections of Chapter 1 referring to residue curves bundles, to the structural elements of these bundles, and to the matrix description of the concentration space structure are completely valid regarding distillation trajectories under the infinite reflux. [Pg.43]

X-ray diffraction uses X-rays of known wavelengths to determine the lattice spacing in crystalline structures and therefore directly identify chemical compounds. This is in contrast to the other X-ray methods discussed in this chapter (XRF, electron microprobe analysis, PIXE) which determine concentrations of constituent elements in artifacts. Powder XRD, the simplest of the range of XRD methods, is the most widely applied method for structural identification of inorganic materials, and, in some cases, can also provide information about mechanical and thermal treatments during artifact manufacture. Cullity (1978) provides a detailed account of the method. [Pg.113]

This monograph deals with kinetics, not with dynamics. Dynamics, the local (coupled) motion of lattice constituents (or structure elements) due to their thermal energy is the prerequisite of solid state kinetics. Dynamics can explain the nature and magnitude of rate constants and transport coefficients from a fundamental point of view. Kinetics, on the other hand, deal with the course of processes, expressed in terms of concentration and structure, in space and time. The formal treatment of kinetics is basically phenomenological, but it often needs detailed atomistic modeling in order to construct an appropriate formal frame (e.g., the partial differential equations in space and time). [Pg.5]

As an illustration, consider the isothermal, isobaric diffusional mixing of two elemental crystals, A and B, by a vacancy mechanism. Initially, A and B possess different vacancy concentrations Cy(A) and Cy(B). During interdiffusion, these concentrations have to change locally towards the new equilibrium values Cy(A,B), which depend on the local (A, B) composition. Vacancy relaxation will be slow if the external surfaces of the crystal, which act as the only sinks and sources, are far away. This is true for large samples. Although linear transport theory may apply for all structure elements, the (local) vacancy equilibrium is not fully established during the interdiffusion process. Consequently, the (local) transport coefficients (DA,DB), which are proportional to the vacancy concentration, are no longer functions of state (Le., dependent on composition only) but explicitly dependent on the diffusion time and the space coordinate. Non-linear transport equations are the result. [Pg.95]

Water soluble polymers are well represented in the human environn nt and in food. Thus, our very existence constitutes solid proof of the lack of the physiological effects of many of these compounds. Nevertheless, some water soluble synthetic polymers, even at very low concentrations, influence enzymatic processes that form the basis of the physiology of the body. The reason for a general lack of bioactivity of synthetic polymers on the organism s level is the inability of polymers to penetrate to the location where the body s basic biochemical processes occur. The human body s most prevailing component is water (>fi)%). However, this body of water is not a continuous phase, it is subdivided by lipid membranes into spaces of microscopic size. Lipids constitute about 15% of body weight and a considerable portion of that amount is used to form and maintain cellular membranes, a structural element of the body that diminishes the mobility of hydrophilic polymers in organisms. [Pg.2]

Disrupted calcium homoeostasis Normal concentrations of ionized calcium in the cytosol (0.05-0.2 pM), in the overall liver cell (0.5-2.0 pM) and in the extracellular space (1.0 pM) maintain the function of numerous Ca-dependent enzymes and structural elements of the liver cell. Calcium homoeostasis is maintained by the regulatory functioning of all Ca transportation systems, energy supply in the form of ATP and intactness of the biomembranes. Defective calcium homoeostasis can cause an increase in calcium in the cytosol, which in turn activates calcium-dependent enzymes, alters the metabolic functions of the cell and disrupts the gap junctions and tight junctions. These biochemical changes result in various forms of hepatocellular degeneration and ultimately in cell death, (s. fig. 21.12)... [Pg.402]

ABSTRACT Interaction of clay particles in the aquatic medium and the formation of stmctmed sediments is considered. The newly formed structures show a special direction of structural elements in space and the formation of coagulation contacts between them. It is proved that the type of structures formed depend on the mineral composition of sediment, the composition of exchangeable cations, the concentration of salts in the pore solution, and pH of medium. [Pg.739]

Besides these structural elements, concentration space has other structural elements that are of great importance for a distillation process under various modes. [Pg.8]

A bond, bond chain, distillation subregion, andregion are the nonlocal structural elements of the azeotropic mixture concentration space. [Pg.10]

By the structural matrix of the azeotropic mixture concentration space, we will name a square matrix, the columns and lines of which correspond to the stationary points and the elements of which aij = 1, if there is a bond directed from stationary point i to stationary point (a, = 0, if such a bond is missing). For the purpose of obviousness, some examples of three-component mixture structural matrices are shown in Fig. 1.8. [Pg.11]

In Sections 1.3 to 1.5, the residue curve bundles, which characterize the direction of Uquid-vapor tie-lines in each point of the concentration space (i.e., the phase equilibrium field), were considered. As stated previously, such characteristics of the phase equilibrium field and structural elements related to it (bonds, distillation regions, and subregions) are the most important for one of the distillation modes, in particular, for the infinite reflux mode. [Pg.12]

Having a structural matrix and knowing compositions of products xd and xb, it is easy to find the nodal points and in the boundary elements of the concentration space and to determine the availability of a bond or chain of bonds... [Pg.57]

The highly oriented state of the polymer attained due to extension of the jet of a LC solution of PPTA in forming fibers through an air space should be rapidly fixed by precipitation in a hard solidification bath with a low temperature. Aqueous solutions of sulfuric acid, whose concentration in the range of 0-30% has almost no effect on the properties of the fibers, are the most appropriate precipitators. The temperature of the precipitator should not exceed 5 C (0 C is best) to prevent disorientation of the structural elements of the fiber formed. [Pg.393]


See other pages where Concentration space structural elements is mentioned: [Pg.8]    [Pg.8]    [Pg.83]    [Pg.420]    [Pg.422]    [Pg.565]    [Pg.481]    [Pg.327]    [Pg.213]    [Pg.43]    [Pg.319]    [Pg.44]    [Pg.38]    [Pg.32]    [Pg.156]    [Pg.130]    [Pg.395]    [Pg.150]    [Pg.413]    [Pg.115]    [Pg.222]    [Pg.23]    [Pg.45]    [Pg.105]    [Pg.29]    [Pg.354]    [Pg.130]    [Pg.60]    [Pg.252]    [Pg.109]    [Pg.83]    [Pg.134]    [Pg.18]    [Pg.18]    [Pg.348]    [Pg.2]   
See also in sourсe #XX -- [ Pg.8 ]




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Concentration space

Elemental concentrations

Elements concentration

Space elements

Structure element

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