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Kinetic rate coefficient

The component mass balance, when coupled with the heat balance equation and temperature dependence of the kinetic rate coefficient, via the Arrhenius relation, provide the dynamic model for the system. Batch reactor simulation examples are provided by BATCHD, COMPREAC, BATCOM, CASTOR, HYDROL and RELUY. [Pg.144]

The kinetic rate coefficients kd, kt are described by Arrhenius temperature dependencies. [Pg.367]

Figure 9 shows the temperature dependence of the recovered kinetic rate coefficients for the formation (k bimolecular) and dissociation (k unimolecular) of pyrene excimers in supercritical CO2 at a reduced density of 1.17. Also, shown is the bimolecular rate coefficient expected based on a simple diffusion-controlled argument (11). The value for the theoretical rate constant was obtained through use of the Smoluchowski equation (26). As previously mentioned, the viscosities utilized in the equation were calculated using the Lucas and Reichenberg formulations (16). From these experiments we obtain two key results. First, the reverse rate, k, is very temperature sensitive and increases with temperature. Second, the forward rate, kDM, 1S diffusion controlled. Further discussion will be deferred until further experiments are performed nearer the critical point where we will investigate the rate parameters as a function of density. [Pg.84]

Assumption that laboratory-determined rate expressions are pertinent to evaluation of reaction rates in cloudwater, which inevitably contains substances that may be catalysts or inhibitors of reaction. Kinetic rate coefficients may themselves be pH dependent, reflecting the specific S(IV) moiety involved in reaction and/or acid catalysis. Laboratory kinetic studies of the H202-S(IV) reaction and the 03-S(lV) reaction are summarized in Figures 4 and 5. [Pg.98]

Xij T) describes the probability of finding a molecule in state j at time r, given that it was in state i at time 0. M is the number of species participating in the chemical reaction, and represents the corresponding matrix of the kinetic rate coefficients. G, denotes the average concentration of state i. [Pg.158]

The kinetic rate coefficients and adsorption equilibrium constants are given by Xu and Froment (1989a,b) as follows ... [Pg.226]

De Deken et al. (1982) gave the following values for the kinetic rate coefficients and adsorption equilibrium constant ... [Pg.477]

All kinetic rate coefficients in this review are in units of molar-second. [Pg.1]

To evaluate quasi-elastic energy transfer from an electron gas to neutral molecules, the rotational excitation can be combined with the elastic collisions. The process is then characterized by a gas-kinetic rate coefficient cro( e) 3 10 cm /s (where (ne> is the average thermal velocity of electrons), and each collision is considered as a loss of about e ( ) of electron energy. [Pg.58]

With multiparameter flow models, the accurate estimation of the parameters can be far from a trivial task. The basic problem is, of course, similar to those considered in Chapters 1 and 2 for kinetic rate coefficients, but since many flow models are partial differential equations, the problems are more severe. The mixing of tracer concentrations is inherently a linear process, and if other diffusion and dispersion steps are also linear, the governing differential equations will then be linear (although the parameters may appear in nonlinear ways), and the methods of systems engineering can be useful. We will only give a brief outline here, focusing on a few of the special problems involved for flow models. An excellent reference to many useful techniques is Seinfeld and Lapidus [49]. [Pg.640]

Kinetic rate coefficients have been determined for the reduction of NO by CO in absence and presence of O2 via regression of transient experiments at automotive cold-start conditions over a commercial Pt/Rh/Ce02/y-Al203 catalyst. The kinetic model quantifies storage and release of O2 and NO in ceria during lean and rich half-cycles. [Pg.349]

This paper provides kinetic rate coefficients of a transient elementary step model for NO reduction by CO in the absence and presence of O2 over a commercial three-way catalyst. This model has been obtained by combining previously published results fixrm CO oxidation [24] and NO reduction [25] experiments. The model is able to adequately predict NO reduction experiments at cold-start temperatures under both rich and lean conditions. Storage effects of ceria and noble metal-ceria interactions are explicitly taken into account. Furthermore, the model predicts surface coverages on the various active locations of the catalyst. [Pg.350]

Equation 56 indicates a first-order dependence of the rate of polymerization on the monomer concentration and a square-root dependence on the concentration of the initiator. These dependencies have been confirmed for the example of many polymerizing systems. It should be pointed out that deviations from equation 56 (such as chain-length-dependent rate coefficients or primary radical termination) are manifest in a change in the exponents associated with the initiator and monomer concentrations (386,387). The rate of polymerization will scale with a weaker than square-root dependence on [I] and a stronger than hnear dependence on [M]. Extreme dilution of monomer can also change the exponents of monomer and initiator concentration. Equation 56 is easily integrated to yield an expression which directly correlates the monomer conversion with the observed kinetic rate coefficient obs-... [Pg.6947]

The kinetic rate coefficients of the various steps involved in the polymerization reaction are controlling the rate of polymerization, Rp, and the overall free radical concentration. Keeping in mind that the polymerization is a chain mechanism leading to macromolecules, it is self-evident that the same kinetic parameters may be employed to calculate the sizes of polymeric intermediates and the polymer generated. For this purpose it is necessary to solve the complete set of... [Pg.6953]

Stationary Polymerization Methods. The determination of the kinetic rate coefficients and p in their coupled form k /kt has long proceeded via measurement of the rate of polymerization and the calculation of the kp/kt via equation 56. With the advent of pulsed laser techniques that allow to obtain much more accurate and detailed information about the kinetic rate coefficients (such as chain length dependencies), these techniques became less important. Nevertheless, measurements of the rate of polymerization are still widely performed and are... [Pg.6990]


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See also in sourсe #XX -- [ Pg.253 ]




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