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Reaction and Kinetic Quantities

This first chapter devoted to chemical kinetics, should provide us with definitions of specific notions that are the extents and speeds of reactions every time we approach a new field of disciplinary paradigms. This description is particularly important in chemical kinetics because many definitions are intuitively related to the evolution of a reaction system and the speed of this evolution and for which the same word does not always correspond to the same definition according to authors. Thus we encounter maity speeds of reaction that are not expressed in the same nnits and are not always linked with each other. The result is such that when starting to read a book - or an article on kinetics - the reader needs to pay particular attention to definitions given by the author if indeed he or she has taken the trouble to explain them. Therefore we specially draw the reader s attention to this chapter. [Pg.3]


Figure 3.1 A reaction profile, showing how the thermodynamic and kinetic quantities are related. X can be any state function (enthalpy, Gibbs energy, entropy, volume, etc.). Figure 3.1 A reaction profile, showing how the thermodynamic and kinetic quantities are related. X can be any state function (enthalpy, Gibbs energy, entropy, volume, etc.).
Calculating (Appendix) the thermodynamic and kinetic quantities characterizing Reactions 1 and 2 enables one to assess the competition between these reactions. [Pg.75]

Reaction 2. The thermodynamic and kinetic quantities characterizing this reaction depend on the nature of the C—H bond broken. AH has been calculated, for each of the reactions having the general Equation 2, using data from Refs. 10, 33, 40, 50. The value of AS2 has been estimated by the method of partial group contributions (9). K2 has thus been calculated. [Pg.84]

In the development of a new process, when interaction between experiment and thermodynamic calculation has established suitable reaction conditions, a large plant can be designed. Information required for these calculations includes both thermodynamic and kinetic quantities the latter are not the subject of this article. [Pg.88]

Chemistry can be divided (somewhat arbitrarily) into the study of structures, equilibria, and rates. Chemical structure is ultimately described by the methods of quantum mechanics equilibrium phenomena are studied by statistical mechanics and thermodynamics and the study of rates constitutes the subject of kinetics. Kinetics can be subdivided into physical kinetics, dealing with physical phenomena such as diffusion and viscosity, and chemical kinetics, which deals with the rates of chemical reactions (including both covalent and noncovalent bond changes). Students of thermodynamics learn that quantities such as changes in enthalpy and entropy depend only upon the initial and hnal states of a system consequently thermodynamics cannot yield any information about intervening states of the system. It is precisely these intermediate states that constitute the subject matter of chemical kinetics. A thorough study of any chemical reaction must therefore include structural, equilibrium, and kinetic investigations. [Pg.1]

According to this very simple derivation and result, the position of the transition state along the reaction coordinate is determined solely by AG° (a thermodynamic quantity) and AG (a kinetic quantity). Of course, the potential energy profile of Fig. 5-15, upon which Eq. (5-60) is based, is very unrealistic, but, quite remarkably, it is found that the precise nature of the profile is not important to the result provided certain criteria are met, and Miller " obtained Eq. (5-60) using an arc length minimization criterion. Murdoch has analyzed Eq. (5-60) in detail. Equation (5-60) can be considered a quantitative formulation of the Hammond postulate. The transition state in Fig. 5-9 was located with the aid of Eq. (5-60). [Pg.224]

Two extreme situations should be noted. If p =0, then 8AG = — 78A5, and the reaction series is entirely entropy controlled it is said to be isoenthalpic. If I/p = 0, then 8AG = 8A//, and the series is enthalpy controlled, or isoentropic. All of these relationships apply also to equilibria, but we will be concerned with kinetic quantities. [Pg.369]

It is concluded [634] that, so far, rate measurements have not been particularly successful in the elucidation of mechanisms of oxide dissociations and that the resolution of apparent outstanding difficulties requires further work. There is evidence that reactions yielding molecular oxygen only involve initial interaction of ions within the lattice of the reactant and kinetic indications are that such reactions are not readily reversed. For those reactions in which the products contain at least some atomic oxygen, magnitudes of E, estimated from the somewhat limited quantity of data available, are generally smaller than the dissociation enthalpies. Decompositions of these oxides are not, therefore, single-step processes and the mechanisms are probably more complicated than has sometimes been supposed. [Pg.146]

Hence one could say that kinetics in the 20 century widened its scope from a purely empirical description of reaction rates to a discipline which encompasses the description of reactions on all scales of relevance from interactions between molecules at the level of electrons and atoms in chemical bonds, to reactions of large quantities of matter in industrial reactors. [Pg.24]

It is evident that kinetic equations may not be derived from chemical equations, since the latter only indicate which substances enter the reaction and in what quantities, and which substances are formed they provide no indication as to the mechanism of the reaction. [Pg.295]

In addition to the thermodynamic quantity E°, the electrode reaction is characterized by two kinetic quantities the charge transfer coefficient a and the conditional rate constant k°. These quantities are often sufficient for a complete description of an electrode reaction, assuming that they are constant over the given potential range. Table 5.1 lists some examples of the constant k. If the constant k° is small, then the electrode reaction occurs only at potentials considerably removed from the standard potential. At these potential values practically only one of the pair of electrode reactions proceeds which is the case of an irreversible or one-way electrode reaction. [Pg.268]

The subject of biochemical reactions is very broad, covering both cellular and enzymatic processes. While there are some similarities between enzyme kinetics and the kinetics of cell growth, cell-growth kinetics tend to be much more complex, and are subject to regulation by a wide variety of external agents. The enzymatic production of a species via enzymes in cells is inherently a complex, coupled process, affected by the activity of the enzyme, the quantity of the enzyme, and the quantity and viability of the available cells. In this chapter, we focus solely on the kinetics of enzyme reactions, without considering the source of the enzyme or other cellular processes. For our purpose, we consider the enzyme to be readily available in a relatively pure form, off the shelf, as many enzymes are. [Pg.261]

The present findings suggest that mechanistic and reaction product variations are not necessarily accompanied by a clear difference in reactivity and the TS structure, and hence experimentally observable quantities, such as relative reactivities (Hammett equation) and kinetic isotope effects (KIEs), which are commonly considered to be useful means to detect a change in reaction mechanism (77,72), may not always be useful. [Pg.386]

A distinction between "molecularity" and "kinetic order" was deliberately made, "Mechanism" of reaction was said to be a matter at the molecular level. In contrast, kinetic order is calculated from macroscopic quantities "which depend in part on mechanism and in part on circumstances other than mechanism."81 The kinetic rate of a first-order reaction is proportional to the concentration of just one reactant the rate of a second-order reaction is proportional to the product of two concentrations. In a substitution of RY by X, if the reagent X is in constant excess, the reaction is (pseudo) unimolecular with respect to its kinetic order but bimolecular with respect to mechanism, since two distinct chemical entities form new bonds or break old bonds during the rate-determining step. [Pg.236]


See other pages where Reaction and Kinetic Quantities is mentioned: [Pg.3]    [Pg.5]    [Pg.7]    [Pg.9]    [Pg.11]    [Pg.13]    [Pg.15]    [Pg.17]    [Pg.19]    [Pg.21]    [Pg.23]    [Pg.3]    [Pg.5]    [Pg.7]    [Pg.9]    [Pg.11]    [Pg.13]    [Pg.15]    [Pg.17]    [Pg.19]    [Pg.21]    [Pg.23]    [Pg.204]    [Pg.219]    [Pg.19]    [Pg.107]    [Pg.41]    [Pg.19]    [Pg.425]    [Pg.235]    [Pg.391]    [Pg.110]    [Pg.280]    [Pg.415]    [Pg.450]    [Pg.278]    [Pg.172]    [Pg.112]    [Pg.415]    [Pg.384]    [Pg.151]    [Pg.249]    [Pg.359]    [Pg.86]    [Pg.209]    [Pg.570]    [Pg.952]    [Pg.388]   


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Reaction quantity

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