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Chemical kinetics homogenous

Emanuel, N.M. Knorre, D.C. Chemical Kinetics Homogeneous Reactions Wiley (Halsted Press) New York, 1973. [Pg.14]

From Chemical Kinetics—Homogeneous Reactions by N. M. Emanuel and D. G. Knorre. Copyright 1973. Reprinted by permission of Keter Publishing House Ltd. [Pg.161]

National Bureau of Standards, Tables of Chemical Kinetics Homogeneous Keaction.s. Circular 510, Sept, 28, 1951 Supplement 1, Nov. 14, 1956 Supplement 2, Aug 5, I960 Supplement 3, Sept, 15, 1961. Washington, D.C. U.S, Government Printing Office. [Pg.79]

Tables of Chemical Kinetics—Homogeneous Reactions, Natl. Bur. Standards Circ. 510, Washington, D.C., 1951. [Pg.474]

In this Sect.4.9 we discuss Eqs. (4.156), (4.171) concerning chemical reactions in a regular linear fluids mixture (see end of Sect. 4.6), i.e. with linear transport phenomena. This model gives the (non-linear) dependence of chemical reaction rates on temperature and densities (i.e. on molar concentrations (4.288)) only (4.156), which is (at least approximately) assumed in classical chemical kinetics [132, 157]. Here, assuming additionally polynomial dependence of rates on concentrations, we deduce the basic law of chemical kinetics (homogeneous, i.e. in one fluid (gas, liquid) phase) called also the mass action law of chemical kinetics, by purely phenomenological means [56, 66, 79, 162, 163]. [Pg.248]

N. Emannel, D. Knoiie, Chemical Kinetics (Homogeneous Reactions) (Vysshaja Sbkola, Moscow, 1984) (in Russian)... [Pg.339]

Two publications of the National Bureau of Standards are useful for their thermodynamic data. Circular 500, Selected Values of Chemical Thermodynamic Properties, 1952, is a vast compilation of very useful physical data, though it is not so up to date as Landolt-BSrnstein. Circular 510 and its supplements, Tables of Chemical Kinetics, Homogeneous Reactions (1951) is a critical compilation of data on rates and rate constants of homogeneous chemical reactions with evaluations and literature references. The Directory of Continuing Numerical Data Projects is a survey and analysis by the Office of Critical Tables (National Research Council Publ. 837, 1961) which reviews the American Petroleum Research Project on hydrocarbons, the Chemical Kinetics Data Project, Selected values for the thermodynamic properties of metals and alloys, and Selected values of chemical thermodynamic properties and other projects. [Pg.110]

Tables of Chemical Kinetics, Homogeneous Reactions, which supplements NBS Circular 510 and its supplements 1 and 2. The Circulars which were discontinued in 1959 included compilations containing valuable data of general interest, such as Circular 500, Selected Values of Chemical Thermodynamic Properties. The Research Papers which contained reprints of individual articles in the first 62 volumes of the Journal of Research were also discontinued in 1959. [Pg.196]

Chemical reactions obey the rules of chemical kinetics (see Chapter 2) and chemical thermodynamics, if they occur slowly and do not exhibit a significant heat of reaction in the homogeneous system (microkinetics). Thermodynamics, as reviewed in Chapter 3, has an essential role in the scale-up of reactors. It shows the form that rate equations must take in the limiting case where a reaction has attained equilibrium. Consistency is required thermodynamically before a rate equation achieves success over tlie entire range of conversion. Generally, chemical reactions do not depend on the theory of similarity rules. However, most industrial reactions occur under heterogeneous systems (e.g., liquid/solid, gas/solid, liquid/gas, and liquid/liquid), thereby generating enormous heat of reaction. Therefore, mass and heat transfer processes (macrokinetics) that are scale-dependent often accompany the chemical reaction. The path of such chemical reactions will be... [Pg.1034]

S.4. Guidelines for scale-up of semibatch reactors for fast homogeneous reactions in the absence of data on chemical kinetics and on the distribution of energy dissipation in the reaction zone... [Pg.347]

The terms rate, speed, and velocity are all synonymous in chemical kinetics, though this is not so in mechanics. It takes different periods of time to complete different reactions. The neutralization reaction between acids and bases, mentioned earlier as an example of homogeneous reactions, takes place almost instantaneously at room temperature and under atmospheric pressure. However, it takes many days for iron to rust under these conditions. Thus, the rates of reactions that may take place under the same conditions of temperature and pressure may differ very significantly. When carbon or sulfur or phosphorus bums in... [Pg.293]

The standard approach to modeling PDRs is to use a one-dimensional approach in which the radiation strikes perpendicularly. The region is divided into slabs, so that the equations of radiative transfer and chemical kinetics can be solved conveniently. The slabs can be homogeneous, or can have different gas densities. The radiation is scattered and absorbed by dust particles, but, in addition, both H2 and... [Pg.39]

Kinetics based on the idea of spreading is formally based on the model of development of an infectious disease among human population [59,60]. The formalism of chemical kinetics, however, should be treated with a care as a similar equation can be derived from the homogeneous model assuming bimolecular decomposition of hydroperoxides as an initiating event. [Pg.482]

Laidler, K.J., Reaction Kinetics Volume 1 Homogeneous Gas Reactions Volume 2 Reactions in Solution, Perg-amon, London, 1963 Chemical Kinetics, McGraw-I Iill, New York, 2nd ed., 1965. [Pg.626]

For a non-premixed homogeneous flow, the initial conditions for (5.299) will usually be trivial Q(C 0 = 0. Given the chemical kinetics and the conditional scalar dissipation rate, (5.299) can thus be solved to find ((pip 0- The unconditional means (y>rp) are then found by averaging with respect to the mixture-fraction PDF. All applications reported to date have dealt with the simplest case where the mixture-fraction vector has only one component. For this case, (5.299) reduces to a simple boundary-value problem that can be easily solved using standard numerical routines. However, as discussed next, even for this simple case care must be taken in choosing the conditional scalar dissipation rate. [Pg.231]

Technically, there is no reason to limit consideration to homogeneous flows. However, since the micromixing time and location-conditioned expected values will be independent of particle position, we do so here in order to simplify the notation and to isolate the problems associated with the chemical kinetics. [Pg.327]

The solution procedure to this equation is the same as described for the temporal isothermal species equations described above. In addition, the associated temperature sensitivity equation can be simply obtained by taking the derivative of Eq. (2.87) with respect to each of the input parameters to the model. The governing equations for similar types of homogeneous reaction systems can be developed for constant volume systems, and stirred and plug flow reactors as described in Chapters 3 and 4 and elsewhere [31-37], The solution to homogeneous systems described by Eq. (2.81) and Eq. (2.87) are often used to study reaction mechanisms in the absence of mass diffusion. These equations (or very similar ones) can approximate the chemical kinetics in flow reactor and shock tube experiments, which are frequently used for developing hydrocarbon combustion reaction mechanisms. [Pg.68]

Lutz, E. Kee, R. J. and Miller, J. A. SENKIN A Fortran Program for Predicting Homogeneous Gas Phase Chemical Kinetics with Sensitivity Analysis , Sandia National Laboratories Report 87-8248, 1988. [Pg.74]

Most electrode reactions of interest to the organic electrochemist involve chemical reaction steps. These are often assumed to occur in a homogeneous solution, that is, not at the electrode surface itself. They are described by the usual chemical kinetic equations, for example, first- or second-order reactions and may be reversible (chemical reversibility) or irreversible. [Pg.5]

Figure 4.1S Representation of the three primary steps for the generic inverse problem in chemical kinetics including homogeneous catalysis. In situ spectroscopic data is represented by 4kexv Tbe inverse spectroscopic problem (Eq. (2)), which is the focus of this chapter, is represented by S [,s, Ojxv The inverse problem associated with stoichiometries and reaction topology is represented by r rxs moles, reactions, extents of reaction and reaction stoi-... Figure 4.1S Representation of the three primary steps for the generic inverse problem in chemical kinetics including homogeneous catalysis. In situ spectroscopic data is represented by 4kexv Tbe inverse spectroscopic problem (Eq. (2)), which is the focus of this chapter, is represented by S [,s, Ojxv The inverse problem associated with stoichiometries and reaction topology is represented by r rxs moles, reactions, extents of reaction and reaction stoi-...
H. Hofmann, Interaction of Fluid Flow and Chemical Kinetics in Homogeneous Reactions, paper presented at the American Institute of Chemical Engineers National Meeting, Houston, Texas, Dec. 1983. [Pg.280]


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