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Isotherm generalized correlation

For an isothermal situation at 600 K, develop a general correlation for the Sherwood number versus the spin Reynolds number, which should be generally in the form... [Pg.304]

Introducing the general correlation for the friction factor suggested by Churchill (11), figure 2 shows how the choking conditions now depend on the pipe length for isothermal conditions and variable friction factor. As it is seen, the effect of the variable friction factor is negligible. [Pg.183]

Clausius/Clapeyron equation, 182 Coefficient of performance, 275-279, 282-283 Combustion, standard heat of, 123 Compressibility, isothermal, 58-59, 171-172 Compressibility factor, 62-63, 176 generalized correlations for, 85-96 for mixtures, 471-472, 476-477 Compression, in flow processes, 234-241 Conservation of energy, 12-17, 212-217 (See also First law of thermodynamics) Consistency, of VLE data, 355-357 Continuity equation, 211 Control volume, 210-211, 548-550 Conversion factors, table of, 570 Corresponding states correlations, 87-92, 189-199, 334-343 theorem of, 86... [Pg.361]

Seshadri and Deming [44] have used the Craig model to calculate band profiles in chromatographic systems. However, they selected an unrealistic isotherm, (Ji = ( j + biCj)Ci, i.e., an isotherm which, for each component i, is linear in respect to its concentration, but with a retention factor that is a linear function of the other component concentration. There is little physical basis for this model, and this prevented them from deriving any useful conclusions. More recently, Eble et al. [45] have used the Craig model to calculate band profiles in isocratic elution and to develop general correlations between the sample size on the one hand and the apparent retention factor and the column efficiency on the other. Experimental data confirm the approximate validity of the relationships obtained [24,25] (Eig-ure 10.3). The use of such empirical relationships allowed an estimation of the band shape on a personal computer for column efficiencies not exceeding a few hxmdred theoretical plates. [Pg.493]

A generalized correlation of mean Nusselt number for turbulent heat transfer in an isothermal circular duct with inserted tape was developed by Manglik and Bergles [273] based on the experimental data. It is expressed as ... [Pg.405]

The partition function and the binding isotherm of a general two-site model were discussed in Section 4.2. Here, we examine a special case of direct correlation only. The model is essentially the same as in the previous section, except that now... [Pg.77]

In general, one can define other correlations, say between two unoccupied sites, or one occupied and one unoccupied site, etc. We shall not require these here. Also, as always, we shall need only the X, —> 0 limit of the correlations, since only these enter into the binding isotherm. [Pg.231]

This is a general type of adsorption isotherm. In the case of ion exchange, it is easy to correlate data in a way to have the same type of relationship for the ion that is removed from the liquid phase. When equilibrium is reached,... [Pg.296]

The importance of dispersion and its influence on flow pattern and conversion in homogeneous reactors has already been studied in Chapter 2. The role of dispersion, both axial and radial, in packed bed reactors will now be considered. A general account of the nature of dispersion in packed beds, together with details of experimental results and their correlation, has already been given in Volume 2, Chapter 4. Those features which have a significant effect on the behaviour of packed bed reactors will now be summarised. The equation for the material balance in a reactor will then be obtained for the case where plug flow conditions are modified by the effects of axial dispersion. Following this, the effect of simultaneous axial and radial dispersion on the non-isothermal operation of a packed bed reactor will be discussed. [Pg.165]

In the Applications categories of Table 2, except for those papers identified as presenting post-cure results, all of the papers involve curing. No differentiation was made as to isothermal or ramped cure, since both types of data would be of importance to any particular resin system. The heading Cure Rate and/or Catalyst Studies includes those papers in which explicit correlations between cure temperature or catalyst concentration are presented, whereas the heading General... [Pg.40]

Various attempts were made by Dubinin and his co-workers to apply the fractional volume filling principle and thereby obtain a characteristic curve for the correlation of a series of physisorption isotherms on a zeolite (Dubinin, 1975). As was noted in Chapter 4, the original Dubinin-Radushkevich (DR) equation (i.e. Equation (4.39)) was found to be inadequate and in its place the more general Dubinin-Astakhov (DA) equation was applied (i.e. Equation (4.45)). [Pg.385]


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See also in sourсe #XX -- [ Pg.100 ]




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Generalized correlations

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