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Kinetics of a reaction

The rate (or kinetics) and form of a corrosion reaction will be affected by a variety of factors associated with the metal and the metal surface (which can range from a planar outer surface to the surface within pits or fine cracks), and the environment. Thus heterogeneities in a metal (see Section 1.3) may have a marked effect on the kinetics of a reaction without affecting the thermodynamics of the system there is no reason to believe that a perfect single crystal of pure zinc completely free from lattic defects (a hypothetical concept) would not corrode when immersed in hydrochloric acid, but it would probably corrode at a significantly slower rate than polycrystalline pure zinc, although there is no thermodynamic difference between these two forms of zinc. Furthermore, although heavy metal impurities in zinc will affect the rate of reaction they cannot alter the final position of equilibrium. [Pg.76]

The spatio-temporal variations of the concentration field in turbulent mixing processes are associated wdth very different conditions for chemical reactions in different parts of a reactor. This scenario usually has a detrimental effect on the selectivity of reactions when the reaction time-scale is small compared with the mixing time-scale. Under the same conditions (slow mixing), the process times are increased considerably. Due to mass transfer inhibitions, the true kinetics of a reaction does not show up instead, the mixing determines the time-scale of a process. This effect is known as mixing masking of reactions [126]. [Pg.47]

It is the combination of individual elementary reaction steps, each with its own rate law, that determines the overall kinetics of a reaction. Elementary reactions have simple rate laws of the form... [Pg.117]

Many times a study of the kinetics of a reaction gives clues to the reaction mechanism. For example, consider the following reaction ... [Pg.198]

Problem 1.10 The kinetics of a reaction was followed by measuring the absorbance due to a reactant at its A,max at 25°C. The log (absorbance) versus time (min) plot was a straight line with a negative slope (0.30 x 10 2) and a positive intercept. Find the half-life period of reaction. [Pg.16]

The change in intensity of the Bragg reflections can be monitored as a function of time, since data collection times can be as little as 10 s. This is well within the average reaction time for the intercalation reactions of LDHs. From these data, both qualitative and quantitative information regarding the mechanism and kinetics of a reaction can be obtained. A wide variety of reactions have been monitored using EDXRD [15,20-25], in addition to the intercalation reactions of LDHs. [Pg.167]

Study of the kinetics of a reaction frequently makes it possible to determine the mechanism of the reaction. In a kinetic study one can attempt to reduce a reaction that might be complicated to a series of steps, each of which may be relatively easy to understand. [Pg.97]

Once the kinetics of a reaction have been worked out, it is possible to propose a mechanism for the reaction. Consider, for example, the reaction between nitrogen dioxide and fluorine. The stoichiometric equation for the reaction is 2NO2 + 2NO2F... [Pg.44]

A mixed flow reactor is being used to determine the kinetics of a reaction whose stoichiometry is A R. For this purpose various flow rates of an aqueous solution of 100 mmol A/liter are fed to a 1-liter reactor, and for each run the outlet concentration of A is measured. Find a rate equation to represent the following data. Also assume that reactant alone affects the rate. [Pg.116]

For the kinetics of a reaction, it is critical to know the rough time to reach equilibrium. Often the term "mean reaction time," or "reaction timescale," or "relaxation timescale" is used. These terms all mean the same, the time it takes for the reactant concentration to change from the initial value to 1/e toward the final (equilibrium) value. For unidirectional reactions, half-life is often used to characterize the time to reach the final state, and it means the time for the reactant concentration to decrease to half of the initial value. For some reactions or processes, these times are short, meaning that the equilibrium state is easy to reach. Examples of rapid reactions include H2O + OH (timescale < 67 /is at... [Pg.11]

Experiments at a constant temperature are often carried out to investigate the kinetics of a reaction at a high temperature. The rate coefficient is a constant and the rate equation can be solved relatively easily. By var3dng the temperature of isothermal experiments, the dependence of the rate coefficient on temperature may be obtained. [Pg.96]

A catalyst is a substance that increases the rate at which a chemical reaction approaches equilibrium, while not being consumed in the process. Thus, a catalyst affects the kinetics of a reaction, through provision of an alternative reaction mechanism of lower activation energy, but cannot influence the thermodynamic constraints governing its equilibrium. [Pg.115]

Figure 6.2 Graphical method of analyzing the kinetics of a reaction obeying equation 6.16. The logarithm of [B] is plotted against time. The rate constant for the slower process is obtained from the slope of the linear region after the faster process has died out. The rate constant for the faster process is obtained by plotting the logarithm of A (the difference between the value of [B] at a particular time and the value of [B] extrapolated back from the linear portion of the plot) against time for the earlier points. The rate constants for this example are 20 and 2 s 1, respectively. Figure 6.2 Graphical method of analyzing the kinetics of a reaction obeying equation 6.16. The logarithm of [B] is plotted against time. The rate constant for the slower process is obtained from the slope of the linear region after the faster process has died out. The rate constant for the faster process is obtained by plotting the logarithm of A (the difference between the value of [B] at a particular time and the value of [B] extrapolated back from the linear portion of the plot) against time for the earlier points. The rate constants for this example are 20 and 2 s 1, respectively.
Purely physical phenomena, namely the diffusion of reactants to the catalyst surface (in the majority of cases, to the inner surface of pores), the diffusion of products from this surface, and the transfer of heat evolved or absorbed in the course of the reaction are indispensable components of the heterogeneous catalystic process. To find the kinetics of a reaction, it is... [Pg.178]

In order to investigate the kinetics of a reaction with the stirred cell, firstly experiments are carried out using a suitably related system in which gas absorption takes place by a purely physical mass transfer process (i.e. no reaction occurs). This establishes values of the physical mass transfer coeffient kL for the range of stirrer speeds employed. Then the rate of gas absorption into the liquid with the reaction occurring is measured. Finding the rate constant for a fast first-order reaction, for example, is then a matter of working back through equation 4.13 to find the value of P and hence of kt. [Pg.228]

A distinctive feature of the kinetics of a reaction in a flame is the freedom of the reaction from any delaying stages whereas in self-ignition the stages of accumulation of heat in the system and of active centers delay development of the process, in a flame there is no slow accumulation of heat. [Pg.168]

Thanks to a thorough study of the conditions of reaction in explosion, the determination of the amount of a substance in the explosion products has become an exact kinetic method. This method has allowed us to study the kinetics of a reaction which runs within thousandths and hundredths of a second at temperatures reaching 2000-3000°K, and to completely clarify... [Pg.407]

In reactions involving electronically excited states, the interaction of two potential energy surfaces is likely to be involved. This interaction is reasonably well understood and easy to visualize in the case of potential curves for diatomic systems, but for systems containing more than two atoms, the situation is considerably less tractable. One tries to develop a description, starting from the observed kinetics of a reaction and using whatever spectroscopic data may be available. [Pg.113]

To carry out further calculations, the kinetics of a reaction, i.e., q(t) dependence, must be known. As a first approximation, let the reaction rate be constant at temperature T. Then we have a first-order kinetic equation such that... [Pg.47]

As indicated earlier, the kinetics of a reaction are characterised by a rate constant under specified conditions, and it is important that the conditions be specified as comprehensively as possible. In this section, we cover preliminary studies and identify the principal features that need to be kept constant with an indication of how the kinetics might be affected if they are not kept constant. [Pg.59]

The rate expressions 6.25-6.29 are all of the general form shown in Equation 6.30, where X is a reagent, here phenol. (Note that, in the electrochemical literature, the electron transfer reaction is sometimes written as A + e B, rather than O + e 4> R, and the reaction orders as a and cb rather than o and V we are using this aspect of the original notation.) Thus, the first task in the analysis of the kinetics of a reaction is to determine the values of... [Pg.142]

The kinetics of a reaction involving this solute as reactant, in which only the reactant absorbs, gives the following data. Convert this data to [reactant] as a function of time. [Pg.39]

In heterogeneous catalysis the simplest equation that is used to describe the kinetics of a reaction of a single reactant is due to Langmuir and Hinshelwood [24], It bears the functional form... [Pg.26]

Also, to measure properly the kinetics of a reaction, the technique should not alter the reactant concentration significantly (Zasoski and Burau, 1978). Thus, the sample and the suspension should have a similar solid to solution ratio at all times. Unfortunately, this has not been the case in most batch studies (Barrow, 1983). Most kinetic batch studies involving soil constituents have used large solution soil ratios where the concentration in the solution and the quantity of adsorption vary simultaneously. [Pg.41]

The result in Eq. (11.50) is only valid for a one-dimensional system. However, if we identify this degree of freedom with the reaction coordinate, it can also be used in multidimensional cases as an estimate of the dynamical influence of a solvent on the conventional transition-state rate constant. The theory can be tested experimentally by studying the kinetics of a reaction in a series of solvents with varying viscosity. [Pg.274]

The increasing importance of hydrotreating in oil refining is contrasted to the limited body of knowledge of its kinetics, especially of hydrodeni-trogenation (4, 95). Knowledge of the kinetics of a reaction is important for process operations. It may also yield information about the nature and density of catalytic sites, facilitating the interpretation of the influence of reaction conditions, the reaction mechanism, the properties of the catalyst, and its preparation. [Pg.432]


See other pages where Kinetics of a reaction is mentioned: [Pg.834]    [Pg.1161]    [Pg.293]    [Pg.317]    [Pg.127]    [Pg.112]    [Pg.624]    [Pg.191]    [Pg.5]    [Pg.109]    [Pg.59]    [Pg.624]    [Pg.303]    [Pg.530]    [Pg.250]    [Pg.289]    [Pg.226]    [Pg.366]    [Pg.47]    [Pg.79]    [Pg.116]    [Pg.79]    [Pg.17]    [Pg.265]   
See also in sourсe #XX -- [ Pg.69 , Pg.123 , Pg.131 , Pg.132 , Pg.223 ]




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