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Reaction constants, tables

Herein is the rate constant for a dienophile with substituent x ko is the corresponding rate constant for unsubstituted 2,4c Ox is the substituent constant for substituent x and p is the reaction constant, defined as the slope of the plot of log (k / ko) versus Ox. The parameter p is a measure of the sensitivity of the reactions towards introduction of substituents. Figure 2.3 and Table 2.4 show the results of correlating the kinetic data for the reaction of 2.4a-e with 2.5 with a. ... [Pg.55]

The laboratory studies utilized small-scale (1-5-L) reactors. These are satisfactoiy because the reaction rates observed are independent of reac tor size. Several reac tors are operated in parallel on the waste, each at a different BSRT When steady state is reached after several weeks, data on the biomass level (X) in the system and the untreated waste level in the effluent (usually in terms of BOD or COD) are collected. These data can be plotted for equation forms that will yield linear plots on rec tangular coordinates. From the intercepts and the slope or the hnes, it is possible to determine values of the four pseudo constants. Table 25-42 presents some available data from the literature on these pseudo constants. Figure 25-53 illustrates the procedure for their determination from the laboratory studies discussed previously. [Pg.2219]

These two reactions, which have been in industrial use for many decades, have equilibrium constants (Table 4.2) where it can be seen that the equilibrium... [Pg.129]

Table 7-2 lists 15 reactions whose rates are correlated by the Hammett equation. Besides the reaction constant p, the table gives a value for k° (from the fitted line), which provides all the information needed to estimate k for any member of the series, if the corresponding o is available, by means of Eq. (7-24). Note that kP in Table 7-2 is generally not identical to the experimental value of k for the ct = 0 member of the series, because this experimental point may deviate from the regression line. [Pg.320]

Equation (7-51), the Taft equation, provides good correlations for many aliphatic reactions. The scope of this relationship is illustrated by Table 7-10. The reaction constant p has been interpreted along the lines described for the Hammett p values. [Pg.340]

The difference, ApK = pAgubst. pyridine pApyridine. where both values refer to work by the same authors determined under the same experimental conditions, is given here and is used to plot Fig. 1 and to calculate the reaction constant given in Table V to... [Pg.224]

Finally, two sets of physical properties have been correlated by the Hammett equation. Sharpe and Walker have shown that changes in dipole moment are approximately linearly correlated with ct-values, and Snyder has recently correlated the free energies of adsorption of a series of substituted pyridines with u-values. All the reaction constants for the series discussed are summarized in Table V. [Pg.232]

Imoto and co-workers have also studied the pA values of substituted thiazolecarboxylic acids and the alkaline hydrolysis of their ethyl esters, each in three relative positions (2-B-4-Y, 2-B-5-Y, and 5-II-2-Y). In the case of the pA values, the p-values are far from constant, varying from 0.83 to 2,35, This variation is likely to be due to the intervention of tautomeric equilibria and of hydrogen bonds. The /3-ratios for the three sets of ester hydrolyses are roughly constant (0,61-0.73), and, assuming that the introduction of two heteroatoms leads to cumulative (multiplicative) effects on the transmission, this result is of the same order of magnitude as the product of the and values discussed above, i.e. 1.0 and 0.6, respectively. The lowest value for the pA (0,83) for the 2-R-5-COOH series is also of the same order of magnitude. All the available reaction constants are summarized in Table VI. [Pg.242]

The rate constants (in absolute solvents unless otherwise specified) are measured at a temperature giving a convenient reaction rate and calculated for a reference temperature used for comparison. These constants have all been converted to the same units and tabulated as 10 A . Where comparisons could otherwise not be made, pseudo-unimolecular constants (Tables IX and XIII, and as footnoted in Tables X to XIV) are used. The reader is referred to the original articles for the specific limits of error and the rate equations used in the calculations. The usual limits of error were for k, 1-2% or or 2-5% and logio A, 5%, with errors up to double these figures for some of the high-temperature reactions. [Pg.334]

LFER. Consider the Sn2 reactions of XC6H4CH2CI with I- (ki) and the SN1 reactions. with OH (fc0H)- The reaction constants are given in Table 10-2. Sketch the appearance of a plot of log ki versus log kon- What is its slope ... [Pg.249]

The rate constants are given by Equation (6.3), and both reactions are endothermic as per Equation (6.4). The flow diagram is identical to that in Figure 6.1, and all cost factors are the same as for the consecutive reaction examples. Table 6.1 also applies, and there is an interior optimum for any of the ideal reactor t5qjes. [Pg.202]

Soil pH is the most important factor controlling solution speciation of trace elements in soil solution. The hydrolysis process of trace elements is an essential reaction in aqueous solution (Table 3.6). As a function of pH, trace metals undergo a series of protonation reactions to form metal hydroxide complexes. For a divalent metal cation, Me(OH)+, Me(OH)2° and Me(OH)3 are the most common species in arid soil solution with high pH. Increasing pH increases the proportion of metal hydroxide ions. Table 3.6 lists the first hydrolysis reaction constant (Kl). Metals with lower pKl may form the metal hydroxide species (Me(OH)+) at lower pH. pK serves as an indicator for examining the tendency to form metal hydroxide ions. [Pg.91]

Table 2 Hammett reaction constants p and ring size for alkaline hydrolysis of ester systems in 70% (v/v) aqueous dioxan. Table 2 Hammett reaction constants p and ring size for alkaline hydrolysis of ester systems in 70% (v/v) aqueous dioxan.
Perhaps the most informative studies (Anvia and Bowden, 1990) of leaving groups are of the alkaline hydrolysis of 3-substituted phenyl 2-acetyl- and 2-benzoyl-benzoates [20], The Hammett reaction constants p are ca. 0.50 and 1.48 for the 2-acetyl and 2-benzoyl esters respectively, as. shown in Table 2. These were compared with various limiting models in a similar manner to the effective charge model (Williams, 1984,1992). This comparison indicates that all simple phenyl esters of the latter types hydrolyse by a mechanism... [Pg.183]

The three-pathway bromination of stilbenes can interestingly be compared with the dehydration of 1,2-diarylethanols (Noyce et al, 1968), which unambiguously takes place through two - and 0-aryl carbocations. The ratios of the two reaction constants, p /pp, are very similar (Table 14), despite large differences in solvents and in the nature of the encounter complexes formed in the step preceeding the ionization. [Pg.255]

Table 16 Reaction-constant dependence on substituent G in electrophilic hydration" and bromination6 of alkenes GRaiC=CR(,R. ... Table 16 Reaction-constant dependence on substituent G in electrophilic hydration" and bromination6 of alkenes GRaiC=CR(,R. ...
This scheme explains the high values of rate constants and the low activation energy of such reactions (see Table 2.15). [Pg.92]

Since the reactants (R02 ketone) and the transition state have a polar character, they are solvated in a polar solvent. Hence polar solvents influence the rate constants of the chain propagation and termination reactions. This problem was studied for reactions of oxidized butanone-2 by Zaikov [81-86]. It was observed that kp slightly varies from one solvent to another. On the contrary, kt changes more than ten times from one solvent to another. The solvent influences the activation energy and pre-exponential factor of these two reactions (see Table 8.16). [Pg.343]

Indeed, the comparison of the absolute rate constants of the peroxyl radical reactions (see Table 13.5) demonstrates the great retarding effect of the solid polymer matrix on the rate of this reaction. [Pg.461]

The rate constants are presented in Table V. It is clear that a change in substituent X for the substrates XC6H4CHO gives rise to a substantial kinetic effect. Electron-donating groups lower the rate the Hammett reaction constant is p = +0.9 (61). [Pg.198]

The results are comparable to those of homogeneous reaction conditions (Table 41.10), and recycling of the catalyst was successful with constant ee-values over five cycles, even though conversion decreased. Amazingly, the catalyst was still active, despite being stored under atmospheric conditions for 24 h (Table 41.10, entry 7). [Pg.1402]

The standard reduction potential for this half-reaction (from Table 14.1) is +0.22233 V. The potential is dependent only on the [CT], as was the potential of the SCE, and once again [CT] is constant because the solution is saturated. Thus this electrode is also appropriate for use as a reference electrode. [Pg.401]

However, we have to reflect on one of our model assumptions (Table 5.1). It is certainly not justified to assume a completely uniform oxide surface. The dissolution is favored at a few localized (active) sites where the reactions have lower activation energy. The overall reaction rate is the sum of the rates of the various types of sites. The reactions occurring at differently active sites are parallel reaction steps occurring at different rates (Table 5.1). In parallel reactions the fast reaction is rate determining. We can assume that the ratio (mol fraction, %a) of active sites to total (active plus less active) sites remains constant during the dissolution that is the active sites are continuously regenerated after AI(III) detachment and thus steady state conditions are maintained, i.e., a mean field rate law can generalize the dissolution rate. The reaction constant k in Eq. (5.9) includes %a, which is a function of the particular material used (see remark 4 in Table 5.1). In the activated complex theory the surface complex is the precursor of the activated complex (Fig. 5.4) and is in local equilibrium with it. The detachment corresponds to the desorption of the activated surface complex. [Pg.169]


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See also in sourсe #XX -- [ Pg.145 ]




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