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Activity variation with temperature

Figure 4.41 Variation with temperature of the diffusivity for carbon in BCC-Fe (a — Fe). Activation energy is in units of J/mol. Reprinted, by permission, from D. R. Gaskell, An Introduction to Transport Phenomena in Materials Engineering, p. 519. Copyright 1992 by Macmillan Publishing Co. Figure 4.41 Variation with temperature of the diffusivity for carbon in BCC-Fe (a — Fe). Activation energy is in units of J/mol. Reprinted, by permission, from D. R. Gaskell, An Introduction to Transport Phenomena in Materials Engineering, p. 519. Copyright 1992 by Macmillan Publishing Co.
That AE may show very significant variation with temperature if the penetration of the reactants into the pores of the catalyst must be taken into account has been pointed out especially by Wicke and Brotz (30). In this case two extreme values of may be obtained Ai max if the activation energy of the chemical reaction determines the temperature... [Pg.89]

The number of molecules which react in unit time is far smaller than the number entering into collision this shows that those which suffer transformation are in some way in an exceptional state. The attainment of this exceptional state is very much favoured by increase of temperature molecules of high energy content are thus indicated, since the assumption of specific tautomeric changes into an active form is impossible in the case of quite simple molecules. The law of variation with temperature of the number of molecules the energy of which exceeds an assigned value is, moreover, precisely the same as that of the change in reaction velocity. [Pg.95]

When the products of reaction exert no retarding influence, the apparent heat of activation is less than the true value by an amount A, which determines the variation with temperature of the adsorption. [Pg.235]

According to the proposed model, the experimentally found variation of optical activity with temperature should be connected with numerous factors the most important of them are the absolute values of the optical activity of each allowed conformation, the variation with temperature of the ratio between the number of monomeric units spiraled in one and in the other screw sense and the variation with temperature of the percentage of monomeric units having a different conformation from that of the monomeric units included in the spiraled sections. [Pg.449]

The value of the activity coefficient is the barometer of the extent of deviation from ideal behaviour and the determination of y is of prime importance in chemical thermodynamics. The variation of die activity coefficient with temperature and composition is generally determined experimentally. [Pg.71]

Figure II. KMS data for variation of KjO activity coefficient with temperature and composition for the K, slag. The numbers, ranging from 0.154 to 0.08, refer to the mole fraction of K O (X) remaining in the sample at each measurement point. Runs 1-3 were carried out consecutively on the same sample. The , data point at 1575 K (run 1) obtained by TMS with additional present. Figure II. KMS data for variation of KjO activity coefficient with temperature and composition for the K, slag. The numbers, ranging from 0.154 to 0.08, refer to the mole fraction of K O (X) remaining in the sample at each measurement point. Runs 1-3 were carried out consecutively on the same sample. The , data point at 1575 K (run 1) obtained by TMS with additional present.
From the variation, with temperature, of the equilibrium constant of the overall reaction, the heat of the reaction has been shown to depend on pH, and values of 1.9—2.2 Kcal./mole have been obtained. Heats of ionization of groups at the active center of potato phosphorylase have been calculated, and are shown in Table XX. [Pg.356]

From the variation of the interaction parameter or the activity coefficient with temperature, the partial molar heat of mixing at infinite dilution of the probe, Ah, can be computed... [Pg.119]

Variation of Activity, Activity Coefficients with Temperature and Presssure... [Pg.188]

This equation also gives the dependence of the activity Op on the temperature, since this activity is equal to the fugacity. Further, since Op is equal to ypP, where yp is the activity coefficient, the same equation represents the variation of the activity coefficient with temperature, p being constant. [Pg.266]

It should be noted that equation (31.6) also gives the variation of the activity coeffideni Yn viith temperature. This follows from the definition of 7n as amole fraction of the given constituent, is constant, the variation of the activity coefficient with temperature will be exactly the same as that of the activity at constant compodtion and pressure. [Pg.270]

It is important that the distinction between the similar equations (38.5) and (38.13) sliould be clearly understood. The former gives the variation with temperature of the activity of the solvent in a solution at its freezing point, which varies with the composition. The latter applies to the activity of the solvent in a solution of constant composition, t It is also the differential heat of dilution of the given solution (cf. 44b.)... [Pg.361]

Show that the variation with temperature of aj, the activity of the solute in terms of molality, is given by... [Pg.377]

A different approach was made by Dyre et al. (1996) to account for the experimental viscosity variations with temperature as an alternative to VTF and AG models. They considered the flow in viscous liquids to arise from sudden events involving motion and reorganization of several molecules. From the viewpoint of mechanism, the energy required for such flow is minimized if the surrounding liquid is shoved aside to create the necessary volume for rearrangement. This volume is fundamentally different from the volume of the free volume theory and is, in principle, an activation volume. The free energy involved may be written as... [Pg.118]

Most approximations of this class involve the relative magnitudes of the partial derivatives of the activity coefficients, fugacities, and the departure function Q with respect to temperature. If, for example, the Q is independent of temperature or its variation with temperature is small, then the approximation dQ/dT = 0 may be made. [Pg.185]


See other pages where Activity variation with temperature is mentioned: [Pg.470]    [Pg.479]    [Pg.282]    [Pg.241]    [Pg.81]    [Pg.41]    [Pg.96]    [Pg.301]    [Pg.489]    [Pg.613]    [Pg.1049]    [Pg.140]    [Pg.40]    [Pg.1049]    [Pg.243]    [Pg.291]    [Pg.4556]    [Pg.342]    [Pg.117]    [Pg.202]    [Pg.266]    [Pg.355]    [Pg.362]    [Pg.385]    [Pg.446]    [Pg.212]    [Pg.98]    [Pg.34]    [Pg.416]    [Pg.170]    [Pg.392]   


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