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Component concentration ratio variation

Figure 5.7. Variations in component concentration ratios at neighboring trays about stationary point (x ) for any components i and about top section trajectory tear-off (pseudostation-ary) point (xj.) for absent in the boundary element components j. Kf is the phase equilibrium coefficient of absent component) in the pseudo-stationary point. Figure 5.7. Variations in component concentration ratios at neighboring trays about stationary point (x ) for any components i and about top section trajectory tear-off (pseudostation-ary) point (xj.) for absent in the boundary element components j. Kf is the phase equilibrium coefficient of absent component) in the pseudo-stationary point.
Cycled Feed. The qualitative interpretation of responses to steps and pulses is often possible, but the quantitative exploitation of the data requires the numerical integration of nonlinear differential equations incorporated into a program for the search for the best parameters. A sinusoidal variation of a feed component concentration around a steady state value can be analyzed by the well developed methods of linear analysis if the relative amplitudes of the responses are under about 0.1. The application of these ideas to a modulated molecular beam was developed by Jones et al. ( 7) in 1972. A number of simple sequences of linear steps produces frequency responses shown in Fig. 7 (7). Here e is the ratio of product to reactant amplitude, n is the sticking probability, w is the forcing frequency, and k is the desorption rate constant for the product. For the series process k- is the rate constant of the surface reaction, and for the branched process P is the fraction reacting through path 1 and desorbing with a rate constant k. This method has recently been applied to the decomposition of hydrazine on Ir(lll) by Merrill and Sawin (35). [Pg.12]

The first step of the framework is a clear description of the mixture problem at hand, including the assessment goals and strategy (Section 5.4.1). The next step is the choice of one or more suitable methods for assessing mixture effects. This choice depends on the mixture problem at hand, for example, whether the mixture composition is known, its frequency of occurrence, the variation in concentration ratios, and the availability of toxicity data (Section 5.4.2). A distinction is made between assessment methods that estimate the toxicity of the mixture as a whole and component-based methods. Different methods for whole mixture assessment are discussed, varying from inaccurate to accurate and from poorly characterized to well characterized (Section 5.4.3). The component-based methods are discussed within the framework of a tiered approach, varying from rough methods that likely produce a conservative estimate of mixture risk to sophisticated methods that likely produce more accurate estimates (Section 5.4.4). [Pg.185]

Variation of the inner potential of a metal can be executed by applying a potential to the metal [in this way the Fermi level of the metal is changed, which is related to the electrochemical potential of electrons (ji ) in the metal]. The electrochemical potential of the electrons in the electrolyte (/u. ) can be varied by changing the concentration ratio of the components of the redox couple in the solution. [Pg.37]

The concentrations of the major ionic components in seawater of any salinity can be calculated by using the data in Table III.3.9 because their concentration ratios are essentially constant. However, minor variations ( 10%) in Ca, Sr, and HCOJ concentrations are possible. The density of seawater is a complex function of the salinity and temperature. The ionic strength of seawater / = 0.5 X depends on the density and the salinity ... [Pg.325]

The influence of other active components, such as 1, OH, H on a semiconductor sensor, with other conditions being the same, is comparable with the influence of atomic oxygen [50]. Contribution of N and OH is proportional to their relative contents (compared to that of atomic oxygen) in the atmosphere and may become essential at altitudes lower than 60 - 70 km. The use of selective detectors excludes the influence of atomic hydrogen. Studies of adsorption of water vapours on ZnO films [50] show that their influence is negligibly small at the film temperatures below 100°C. Variations of electric conductivity of the films under the influence of water vapours and of an atomic oxygen are comparable at the ratio of their concentrations [H20]/[0] = 10" . [Pg.257]

Figure 6. Sketch of expected variation of the initial (c0) and residual (cr) concentration of functional groups, reaction conversion , and the ratio ve/Te in end-linked networks as a function of molecular weight of elastomer component M. For discussion see text. Figure 6. Sketch of expected variation of the initial (c0) and residual (cr) concentration of functional groups, reaction conversion , and the ratio ve/Te in end-linked networks as a function of molecular weight of elastomer component M. For discussion see text.
In most porous media the pore structure is so complicated (variations in pore size and shape) that one can only expect to determine average properties, like the average surface to volume ratio of the pores. In some cases, however, the pores have a well-defined shape but vary only in size. This is the case for emulsions if the concentration of one of the components is low. [Pg.202]


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