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Thermally activated processes

Catalytic Oxidization. A principal technology for control of exhaust gas pollutants is the catalyzed conversion of these substances into innocuous chemical species, such as water and carbon dioxide. This is typically a thermally activated process commonly called catalytic oxidation, and is a proven method for reducing VOC concentrations to the levels mandated by the CAAA (see Catalysis). Catalytic oxidation is also used for treatment of industrial exhausts containing halogenated compounds. [Pg.502]

In other fracture processes, the ideas presented here would be couched somewhat differently. For instance, if fracture occurred through a rate-controlled thermally activated process, such as might apply in the dynamic... [Pg.294]

Fig. 2. Thermal activation process for production of activated carbon. Reprinted from [11], copyright 1992 John Willey Sons, Inc., with permission. Fig. 2. Thermal activation process for production of activated carbon. Reprinted from [11], copyright 1992 John Willey Sons, Inc., with permission.
Figure 7 Relative change of electrical resistivity during isothermal aging condition with falling and rising temperatures obtained by PPM calculations [25, 33] without (a) and with (b) incorporating thermal activation process in the spin flip probability 6. The assumed temperature dependency of 6 is indicated in figure c. Figure 7 Relative change of electrical resistivity during isothermal aging condition with falling and rising temperatures obtained by PPM calculations [25, 33] without (a) and with (b) incorporating thermal activation process in the spin flip probability 6. The assumed temperature dependency of 6 is indicated in figure c.
It is recalled that the elementary atomic migration by breaking bondings with surrounding atoms is also driven by thermal activation process. This is modeled through the incorporation of the activation barrier, AG, in the spin flipping event via the following equation. [Pg.92]

From the Arrhenius form of Eq. (70) it is intuitively expected that the rate constant for chain scission kc should increase exponentially with the temperature as with any thermal activation process. It is practically impossible to change the experimental temperature without affecting at the same time the medium viscosity. The measured scission rate is necessarily the result of these two combined effects to single out the role of temperature, kc must be corrected for the variation in solvent viscosity according to some known relationship, established either empirically or theoretically. [Pg.152]

To account for the variation of the dynamics with pressure, the free volume is allowed to compress with P, but differently than the total compressibility of the material [22]. One consequent problem is that fitting data can lead to the unphysical result that the free volume is less compressible than the occupied volume [42]. The CG model has been modified with an additional parameter to describe t(P) [34,35] however, the resulting expression does not accurately fit data obtained at high pressure [41,43,44]. Beyond describing experimental results, the CG fit parameters yield free volumes that are inconsistent with the unoccupied volume deduced from cell models [41]. More generally, a free-volume approach to dynamics is at odds with the experimental result that relaxation in polymers is to a significant degree a thermally activated process [14,15,45]. [Pg.659]

The Monte Carlo method as described so far is useful to evaluate equilibrium properties but says nothing about the time evolution of the system. However, it is in some cases possible to construct a Monte Carlo algorithm that allows the simulated system to evolve like a physical system. This is the case when the dynamics can be described as thermally activated processes, such as adsorption, desorption, and diffusion. Since these processes are particularly well defined in the case of lattice models, these are particularly well suited for this approach. The foundations of dynamical Monte Carlo (DMC) or kinetic Monte Carlo (KMC) simulations have been discussed by Eichthom and Weinberg (1991) in terms of the theory of Poisson processes. The main idea is that the rate of each process that may eventually occur on the surface can be described by an equation of the Arrhenius type ... [Pg.670]

Evidence on this question may be taken by the behavior of the electrical conductivity CT as a function of temperature. A thermally activated process T dependence on log(CT), Arrhenius plot) is expected if doping takes place, whereas j -i/4 dependence, characteristic of a variable range hopping at the Fermi level is expected for a nondoping situation. [Pg.271]

Information about critical points on the PES is useful in building up a picture of what is important in a particular reaction. In some cases, usually thermally activated processes, it may even be enough to describe the mechanism behind a reaction. However, for many real systems dynamical effects will be important, and the MEP may be misleading. This is particularly true in non-adiabatic systems, where quantum mechanical effects play a large role. For example, the spread of energies in an excited wavepacket may mean that the system finds an intersection away from the minimum energy point, and crosses there. It is for this reason that molecular dynamics is also required for a full characterization of the system of interest. [Pg.359]

To conclude this elementary discussion, it can be said that the quantum mechanical interconversion step is a necessary and sufficient condition for the reaction to happen, although the rate is not necessarily determined by this step. It is this aspect which leaves any general quantum theory of reaction rates devoid of substance. There can be a general quantum theory of the chemical interconversion step only. Thermally activated processes form a special category for which quantum theories exist [36, 39, 67, 76]. [Pg.326]

Diffusion being a thermally activated process, the diffusion coefficient depends on the absolute temperature T according to an Arrhenius law... [Pg.421]

The classical calorimetric methods addressed in chapters 7-9, 11, and 12 were designed to study thermally activated processes involving long-lived species. As discussed in chapter 10, some of those calorimeters were modified to allow the thermochemical study of radiation-activated reactions. However, these photocalorimeters are not suitable when reactants or products are shortlived molecules, such as most free radicals. To study the thermochemistry of those species, the technique of photoacoustic calorimetry was developed (see chapter 13). It may be labeled as a nonclassical calorimetric technique because it relies on concepts that do not fit into the classification schemes just outlined. [Pg.86]

In other words, the resolution of the solid solution into separate solid phases of cis and trans molecules is a thermally activated process. It is just this process that is responsible for the distinction between homogeneous and heterogeneous reactions. [Pg.187]

A useful means for compiling or comparing the results of a large number of experiments is to fit the observed populations to some distribution function. A reasonable first try for thermally activated processes would seem to be a Boltzmann function, where the population in a particular rotational level (J)... [Pg.48]


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See also in sourсe #XX -- [ Pg.398 ]

See also in sourсe #XX -- [ Pg.392 ]




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