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Arrhenius analysis, application

The analysis of the hardness changes during accelerating ageing of two compounds, B and R, by the Arrhenius and WLF relations (see Chapter 7) is given to illustrate their practical application. [Pg.169]

Figure 2.12 The so-called complete analysis of TDS data is based on the rigorous application of Expression (2-15) for the rate of desorption. The spectra of Figure 2.11 are integrated to determine points on the spectra corresponding to a fixed coverage, in this example 0.15 of a monolayer (b). This procedure gives a pair of (r,T) values for every desorption trace, from which an Arrhenius plot is made (c). The slope yields the activation energy and the intercept equals In v+n In 9 each corresponding to a coverage of 0.15 ML. Figure 2.12 The so-called complete analysis of TDS data is based on the rigorous application of Expression (2-15) for the rate of desorption. The spectra of Figure 2.11 are integrated to determine points on the spectra corresponding to a fixed coverage, in this example 0.15 of a monolayer (b). This procedure gives a pair of (r,T) values for every desorption trace, from which an Arrhenius plot is made (c). The slope yields the activation energy and the intercept equals In v+n In 9 each corresponding to a coverage of 0.15 ML.
Accordingly, the Arrhenius equation should yield a straight line of slope —EJR and intercept A if n k is plotted against 1/71 Implicit in this statement is the assumption that E is constant over the temperature range in question. Despite the fact that E generally varies significantly with temperature, the Arrhenius equation has wide applicability in industry. This method of analysis can be used to test the rate law, describe the variation of k with T, and/or evaluate E. The numerical value of E will depend on the choice and units of the reaction velocity constant. [Pg.177]

The analysis of sediments is potentially one of the most informative aspects of archaeological chemistry. Soils may contain information on site extent, boundaries, activities, chronology, resource availability, agricultural fields, or past environments. One of the first applications of this kind involved the analysis of phosphate in soils. The Swede Olaf Arrhenius in 1929 first documented a correlation between soil phosphate and human activity and used that information to find buried prehistoric sites. Since that time, archaeologists and soil scientists have tried to find new ways to look into the earth with chemical analysis. [Pg.173]

Before proceeding with the KIE analysis for adiabatic PT, it is worth stressing, for comparison with the standard picture, that there are four common experimental observations which are consistent with the standard picture for nonturmeling PT KIEs, and which are thus viewed as supporting that picture (i) the Arrhenius temperature dependence of the KIE (as well as of the individual isotope rate constants) (ii) the KIE - AGrxn behavior described in Section 10.1 (i.e. maximal for the symmetric case) (iii) the KIE range is -2-10 and (iv) the wide applicability of the Swain-Schaad relationship [13, 46] connecting KIE ratios (e.g. kn/kx = These observations have done much to maintain the stan-... [Pg.320]

The modified Arrhenius parameters are determined from regression analysis with application of the principle of least squares. CTST describes the forward rate constant from reactant to the transition state (TS) s a function of the equilibrium between reactant and TS. ThermKin requires thermodynamic properties in the NASA polynomial format, needs to know whether the reaction is uni- or bimolecular, and either a two-parameter fit or a three-parameter fit is desired. Finally, the reaction to be calculated has to be given in the form ... [Pg.26]

The availability of high speed computers has simplified the task of stability prediction based on accelerated temperature studies. Bentley describes a method based on weighted least-squares onalysis which can be easily adapted for computer analysis, A statistical test is presented for determining the applicability of the Arrhenius relation to the data at hand, and the usefulness of the technique is... [Pg.260]

For an inlet ratio CO/H2 of eibout 1.7 at which the majority of measurements was carried out in this study, these overall rate constants are plotted vs. the inverse temperature in Fig. 19. The least square fit of all 41 data gives an activation energy of 109 kJ/mol which is in the reasonable range (81). Though the description of the data shown in Fig. 19 is not very good, one is inclined to conclude that, in general, the first order rate law presupposed in the data analysis is obviously applicable. An Arrhenius plot of the reciprocal overall resistance leads to an activation energy of 81 kJ/mol. This indicates that there is some mass transfer resistance but this is moderate. Indeed, the evaluation of... [Pg.992]

In connection with the more recent interest in SFC, methods for the analytical application of extraction with supercritical fluids have been extensively developed. At the Arrhenius Laboratories SFE has been applied to the extraction of different types of rapeseeds and other oil seeds as a part of a breeding project. SFCs of two of these extracts are shown in Fig. 2.8. Traditionally, such seeds are examined for total fat content, either gravimet-rically after Soxhlet extraction or by means of elementary analysis. In addition, the fatty acid pattern is analysed by GC after hydrolysis and methylation. Soxhlet extraction can be replaced by SFE followed by a gravimetric analysis to quantify the extract. Alternatively, quantification can be performed on a detector (ELDS) that has been connected directly to... [Pg.51]

In cases ere the int ral method is applicable in a TS-PFR, one can sometimes calculate the rate cmistant widi each analysis. This allows a real-time Arrhenius plot of the rate parameters to be genoated as the ramping proceeds during an experimrait. An example of such a procedure is presented in Chiqiter 11 uiiere a study of Ae hydrolysis of acetic anhydride is presented. That reaction was carried out at high dilution and under ccmditions quasi-isodiermality of each increment was assured as it passed... [Pg.70]

In thermal analysis, the reactions studied are almost invariably heterogeneous and the reaction temperature is usually being continuously increased or decreased according to some set (usually linear) program. Many methods for the analysis of the non-isothermal kinetic data have been developed and numerous papers have appeared and are still appearing on this topic. On the other hand, it is a field of considerable controversy. All controversies regarding the versatility or otherwise of non-isothermal kinetics stem from the applicability of the Arrhenius... [Pg.56]

Using isothermal differential thermal analysis for the characterization of the long-term oxidation of poly(butene) and crosslinked poly(ethylene), it has been pointed out that straight line extrapolations from short-term experiments at elevated temperatures to low temperatures and long times are not possible (3). Also, oxidation induction times introduce another difficulty for interpretation of the experiments. In contrast, for isotactic poly(propylene) the application of the relationship of Arrhenius does not make problems (4). [Pg.235]


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See also in sourсe #XX -- [ Pg.1690 ]




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Analysis, applications

Arrhenius analysis

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