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Activation energy and preexponential factor for

Because the activation energy and preexponential factor for the fuel and oxidizer pyrolysis reactions are not identical, the only way for Eq. (30) to be valid is for Ta t Tf. [Pg.42]

DIFFUSION COEFFICIENT ACTIVATION ENERGY AND PREEXPONENTIAL FACTOR FOR UNDOPED AMORPHOUS SILICON... [Pg.439]

Table 2.3 Activation energies and preexponential factors for CO desoiption (from Zhdanov et al. [331). Table 2.3 Activation energies and preexponential factors for CO desoiption (from Zhdanov et al. [331).
Table 2.18. Activation Energy and Preexponential Factor for the Steam Reforming of Isooctane Used in the Simulation... Table 2.18. Activation Energy and Preexponential Factor for the Steam Reforming of Isooctane Used in the Simulation...
The activation energies and preexponential factors for the oxidation of saturated and unsaturated hydrocarbons over various catalysts are summarized in Table X. [Pg.476]

Tab. 5 Activation energies and preexponential factors for the diffusion of hydrogen in a-iron... Tab. 5 Activation energies and preexponential factors for the diffusion of hydrogen in a-iron...
In order to understand the dynamics of gas-surface interaction, it is necessary to determine how much energy is exchanged between the gas and surface atoms through the various energy-transfer channels. In addition the kinetic parameters (rate constants, activation energies, and preexponential factors) for each elementary surface step of adsorption, diffusion, and desorption are required in order to obtain a complete description of the gas-surface energy transfer process. [Pg.343]

Table 6.3 collects the computed values of crit well as the activation energies and preexponential factors for the dissociation and desorption of CH4 and CD4 on the nickel atom. The activation energy has been computed from the rate constants using expression (4.131b). Table 6.4 gives the sticking coefficients, calculated using the hard sphere preexponential... [Pg.241]

Fourth, the model of a rigid cage for a bimolecular reaction in the polymer matrix helps to explain another specific feature. This model explains the simultaneous increase in activation energy and preexponential factor on transferring the reaction from the liquid (Eh At) to solid polymer matrix (Es, As). In the nonpolar liquid phase / obs = E = gas but in the polymer matrix [3,21] it is... [Pg.660]

One of the important limitations in the use of DSC for the study of expls is that decompn is often accompanied by, or is a consequence of, melting or sublimation. Data analysis of such systems results in kinetic orders which have no significance. The problem was examined by Rogers (Ref 32) who noted that organic expls decomp normally more rapidly in the melt and, therefore, show very high apparent activation energies and preexponential factors, and that, therefore, compds which decomp without autocatalysis decomp in a DSC at a rate which is max when the melt is complete. For this reason Rogers used only the data above the ATmax peak. He performed the decompn iso thermally and ob-... [Pg.689]

In Table XII.1 we list the values of the specific rate constants for bi-molecular reactions and their experimental activation energies and preexponential factors as defined in the foregoing. [Pg.276]

There is a large amount of kinetic data available for the substitution, of different ligands by H2O in ammine complexes rate constants, activation energies, and preexponential factors have been obtained in many cases. Tobe and co-workers have obtained a fairly comprehensive set of data for the bisethylenediamine complexes, which, together with some results of other workers are given in Tables XI and XII. These data provide information on the trans effect of different ligands X and a comparison of cis and trans effects. For the explanation of base hydrolysis see Section IV, A. For other data on ammine complexes see recent reviews (31, 46, 174, 175). Table XIII includes all the kinetic data available for the bisdimethylglyoxime complexes. Certain other quantitative data and some qualitative observations will be mentioned in later sections. [Pg.405]

Experiments under subcritical conditions appear to be most promising in this respect. As an example, we may cite a number of works in which different relationships at the extinction limit were used for the determination of the effective activation energy and preexponential factor of the gas-phase combustion reaction. In particular, Krishnamurthy 87) calculated the kinetic parameters of the gas-phase combustion of PMMA from the relationship between the combustion rate and the oxygen pressure and concentration at the extinction limit (Eg = 88 kJ /mol k0 = 3x 1012 cm3/mol s). Other authors 76,94) did the same by analyzing the relationship between the extinguishing oxidant flow velocity and oxidant concentration, with the help of an opposed flow diffusion flame (OFDF) apparatus. A similar relationship between flow velocity and oxidant temperature was suggested, since preheating of the oxidant was found to immediately affect the flame temperature. For PMMA, PE and polyoxymethylene (POM) Eg = 98.5, 140 and 121 kJ/mol, respectively, were reported. [Pg.203]

A large value for the activation energy is correlated with a large prefactor and all lines in the Arrhenius plot intersect in a single point, the isokinetic point. The correlation between activation energy and preexponential factor is known as the compensation effect (Figure 3.24). [Pg.108]

An additional series of measurements were carried out under isothermal conditions at 1 atm (Figure 2). For these experiments, carburization of the hydrogen-reduced catalysts was limited to a period less than six hours. The data, analyzed in terms of the parabolic rate law, exhibit two distinct regions of carburization (Figure 3). The parabolic rate constants were calculated from the initial and final slopes (Table III). The parabolic rate constants yield the activation energies and preexponential factors summarized in Table IV. [Pg.132]

TG typically shows three mass-loss steps water loss (room temperature to 150 C), thermal decomposition of the carbohydrates - starch, amylase, amyl pectin (250-400 °C) and secondary thermal decomposition of carbohydrates of low molecular mass and fibres (400-600 °C). Com and its derivatives (hominy, gritz, vitamilho (pre-cooked flour) and bran) were characterized and their kinetics of decomposition evaluated. Once activation energies and preexponential factors were provided, these could be correlated with properties of the food materials and used for quality control purposes. [Pg.720]


See other pages where Activation energy and preexponential factor for is mentioned: [Pg.277]    [Pg.277]    [Pg.286]    [Pg.331]    [Pg.64]    [Pg.182]    [Pg.277]    [Pg.277]    [Pg.286]    [Pg.331]    [Pg.64]    [Pg.182]    [Pg.439]    [Pg.135]    [Pg.45]    [Pg.162]    [Pg.416]    [Pg.284]    [Pg.62]    [Pg.144]    [Pg.203]    [Pg.366]    [Pg.400]    [Pg.444]    [Pg.367]    [Pg.169]    [Pg.245]    [Pg.169]   


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Activation energy and

Activation energy for

Active factors

Activity factor

Energy factor

Preexponential factor

Preexponential factor and

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