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Elementary reactions history

Some reactions of the type H+hydride - hydride radical+H2 have been studied, mainly at lower temperatures, with H atoms generated by an external source. There might be appreciable errors in extrapolation of these rate coefficients to temperatures where thermal decomposition takes place. In many cases only a lower or upper limit of the rate of consecutive reactions can be given, especially if the decomposition takes place at temperatures appreciably above 1000 °K. We will not discuss reaction mechanisms in detail which lead to untested rate phenomena nor those which are based upon product analysis without a well-defined time history. It is true, however, that no decomposition of a hydride consisting of more than two atoms has a mechanism which is fully understood and which can be completely described in terms of the kinetics of the elementary reactions. [Pg.1]

Except for radioactive decays, other reaction rate coefficients depend on temperature. Hence, for nonisothermal reaction with temperature history of T(t), the reaction rate coefficient is a function of time k(T(t)) = k(t). The concentration evolution as a function of time would differ from that of isothermal reactions. For unidirectional elementary reactions, it is not difficult to find how the concentration would evolve with time as long as the temperature history and hence the function of k(t) is known. To illustrate the method of treatment, use Reaction 2A C as an example. The reaction rate law is (Equation 1-51)... [Pg.29]

Most analytical methods employed to study elementary reactions and reaction intermediates provide information about ensembles of reactive molecules. However, for more than a decade now, it has been possible to monitor transformations of single molecules by means of fluorescence microscopy. This involves the labeling of at least one of the reactants with a fluorophore, which in the case of a catalytic reaction would be either the catalyst or the substrate. The visualization of a chemical reaction then relies on changes of the fluorescence induced by a transformation at the reactive center of a catalyst. Herten and coworkers present several case histories. The use of single-molecule spectroscopy and the way in which the methods developed in this field may give rise to potential single-molecule catalysis are described in Chapter 3. [Pg.2]

Understanding the mechanism of a catalytic reaction involves many levels of study and analysis, as illustrated by the case histories presented in this section. They are representative examples of the type of research efforts carried out in many laboratories worldwide. While (serendipitous) catalyst discovery will continue to fuel progress in this field, a deeper understanding of the mechanisms of the elementary reactions involved will provide the foundation for more rational approach - possibly even catalyst design. [Pg.3]

As detailed below, the chapters of this book, based upon various SFB research projects, intend to deepen our insight into a range of catalytic transformations, to provide rational concepts for catalyst optimization, and to develop synthetic procedures employing molecular catalysis. Part I focusing on Mechanisms of elementary reactions in catalytic processes highlights both theoretical and spectroscopic methods for the investigation of the dynamics of individual reaction steps. This includes the structural identification of frequently labile and thus transient intermediates. Case histories illustrating the interplay between... [Pg.527]

The radical polymerization has a long history. Certainly the major credit in this area of polymer chemistry should be given to Hermann Staudinger (1881, Worms, to 1965, Freiburg). Since then all the elementary reactions, namely, initiation (including cage effect and related efficiency), chain propagation, chain transfer (to monomer, polymer, solvent). [Pg.26]

However, since the QSSA has been used to elucidate most reaction mechanisms and to determine most rate coefficients of elementary processes, a fundamental answer to the question of the validity of the approximation seems desirable. The true mathematical significance of QSSA was elucidated for the first time by Bowen et al. [163] (see also refs. 164 and 165 for history and other references) by means of the theory of singular perturbations, but only in the case of very simple reaction mechanisms. The singular perturbation theory has been applied by Come to reaction mechanisms of any complexity with isothermal CFSTR [118] and batch or plug flow reactors [148, 149]. The main conclusions arrived at for a free radical straight chain reaction (with only quadratic terminations) carried out in an isothermal reactor can be summarized as follows. [Pg.297]

Based on this elementary knowledge of the intrinsic kinetics of gas-solid catalytic systems, CSD kinetic models for some industrially important catalytic reactions can be described. Some of the cases will be presented briefly and others with interesting features will be presented in details together with their history of research. The cases with detailed exposition are chosen on the basis of their practical importance as well as the features that will help to highlight some of the important points that need to be emphasized in this chapter. A wide range of cases, with the exception of the partial oxidation reactions, will be discussed. [Pg.38]

The equilibrium in the hot particle soup is maintained through frequent elementary particle reactions mediated by the quanta of the three fundamental interactions. The expansion of the Universe dilutes the densities and, consequently, the reaction rates get gradually lower. The adiabatic expansion lowers monotonically also the temperature (the average energy density). (Actually, there is a one-to-one mapping between time and temperature.) The following milestones can be listed in the thermal history of the Universe (Kolb and Turner 1990). [Pg.627]


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Elementary reaction

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