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Reducing Activation Energies

Consider the case in which the forward and backward activation energies are both reduced to 3000 cal/mol, which is an order of magnitude smaller than used in the base case. The rate constants at 366 K are kept the same as in the base case (0.008 and 0.004 kmol s kmol for the forward and backward reactions, respectively) by changing the preexponential factors. These changes impact the reactive distillation column in two ways. First, the reactions are not quite as temperature sensitive as in the previous case. Second, the heat of reaction is 0, as opposed to the previous case where 10,000 cal of energy are released for every mole of reactant converted. [Pg.533]

Changing Relative Volatilities of Reactants. Similar to the previous example, we first explore the case of difficult separation between the two reactants. The relative volatilities are ac = 6, aA = 3, = 2, and ap = 1. Optimization calculations show that the [Pg.534]

TABLE 18.3 Effects of Feed Locations on Design for Systems with Different Relative Volatilities  [Pg.535]

Finally, the case of easy separation between the heavy reactant and the heavy product is explored. The relative volatilities are ac = 16, ua = 8, as = 4, and ao = 1- Feed tray location optimization gives Nf a = 9 and Nps = 12. In this case, 14.7% energy can be saved (from 0.0365 to 0.0311 kmol/s Table 18.3). Once again heuristic H2 applies, and the percentage of energy saved is also similar to the high activation energy counterpart (Table 18.2). [Pg.535]

Summary. For the low activation energy kinetics, the reaction rate constants are relatively insensitive to temperature. Thus, the composition profile plays a more important role than the temperature profile. Feed tray locations are useful handles for composition redistribution [Pg.535]


A stronger bond between the nucleophilic atom and carbon is reflected in a more stable transition state and therefore a reduced activation energy. Since the 8 2 process is concerted, the strength of the partially formed new bond is reflected in the energy of the transition state. [Pg.290]

A = rate constant (pre-exponential factor from Arrhenius equation k = A exp (-E /RT), sec (i.e., for a first order reaction) B = reduced activation energy, K C = liquid heat capacity of the product (J/kg K)... [Pg.923]

A plof of fhe real part of the relative heat release response for three Lewis numbers is shown in Figure 5.1.10. This plot was calculated for a reduced activation energy y3 = 10 and a burnf gas femperafure of 1800 K, represen-fative of a lean hydrocarbon-air flame. Note fhaf fhe order of magnitude of fhe relative response of fhe flame is only a little more than unity. This is a relatively weak response. For example, a sound pressure level of 120 dB corresponds to a relative pressure oscillation p /p = 2 X10 so fhe fluctuation in the heat release rate will be of fhe same order of magnifude. [Pg.75]

Thus, the elementary cellular structure could be regarded as an intrinsic characteristic of fhe detonation in a mixture at given initial composition, temperature, and pressure. The dimension of X is of fhe order of magnitude of millimeters or less for gaseous mixfures with oxygen, but several centimeters for less sensitive mixtures (even larger, for methane/air af afmospheric pressure). It decreases when the initial pressure increases. Its variation with the initial temperature is more complicated and depends on the value of fhe reduced activation energy of fhe chemical reactions. The value of... [Pg.208]

Higher selectivity - Because of reduced activation energy these reactions can often be run at lower temperatures, which may reduce by-product formation. [Pg.120]

The properties are very sensitive to composition and the charge carriers are apparently positive. Other studies have shown poly(acenaph-thalene) to be only slightly photo-conductive while the nitrated polymer exhibits a photocurrent dependent upon the degree of nitration (100). Since the number of mobile n electrons is the same as in poly (vinyl naphthalene), the authors conclude that some form of stereoregularity is required for enhanced conductivity. Complexes of poly(vinyl anthracene) with halogen molecules show enhanced conductivity and reduced activation energy which is thought to be typical of an electronic semiconductor (101). [Pg.341]

Fewer nonsteady-state measurements have been carried out on iridium than on platinum and palladium. Figure 50 shows the results of a 02—CO coadsorption experiment on Ir(lll) (203). Initially 02 was adsorbed, followed by CO adsorption, after which the crystal was heated with a linear temperature rise. It is seen that the peak temperature for COz desorption is shifted to lower values with increasing CO coverage. This may be due to a second-order desorption effect (203) or a reduced activation energy for the reaction owing to interactions in the adlayer, as was found on Pd(lll) (176). [Pg.62]

In summary, we can integrate the century-old concept of activation energy with this newer view of enzyme function as follows. Whereas the remarkable abilities of enzymes to catalyze high rates of covalent chemistry at biological temperatures are due to enzymes abilities to reduce activation energies of chemical reactions, for many and perhaps most... [Pg.298]

The correct answer is (E). One of the more important things to remember about catalysts is that they do not reduce the energy change between reactants and products (labeled A in the diagram). A catalyst helps to provide a pathway with reduced activation energy This will lower the heights of B and C on the chart. [Pg.503]

Fig. 9.36 The lower panel shows the temperature dependence of the conductivity of PAni doped with HCSA for samples prepared by different methods the upper panel displays the reduced activation energy. Reprinted with permission from Kohlman et al. (1996). Copyright 1996 by the American Physical Society. Fig. 9.36 The lower panel shows the temperature dependence of the conductivity of PAni doped with HCSA for samples prepared by different methods the upper panel displays the reduced activation energy. Reprinted with permission from Kohlman et al. (1996). Copyright 1996 by the American Physical Society.
Fig. 9.37 Conductivity and reduced activation energy of high molecular mass PAni doped with AMPSA. Reproduced with permission of the Institute of Physics from Tzamalis et al. (2001). Fig. 9.37 Conductivity and reduced activation energy of high molecular mass PAni doped with AMPSA. Reproduced with permission of the Institute of Physics from Tzamalis et al. (2001).
One particularly effective way nature uses to reduce activation energies and other molecular requirements is by the intensive use of intramolecular reactions. In this case the interacting species are held together on the same molecular template at a very short distance, thus paving the way to regio- and stereospecific reactions. [Pg.43]

The variation of viscosity close to glass transition temperature itself provides a quantitative measure of fragility. This fragility, F, is given by the reduced activation energy, EjJRTg. [Pg.125]

The arylation of nucleophiles by reaction with diaryliodonium salts can be greatly facilitated by copper catalysis. This effect was observed by Beringer et al in the thermal decomposition of diaryliodonium halides as well as by Caserio et al in the hydrolysis of diaryliodonium salts. 2 jhe thermal decomposition of diphenyliodonium chloride shows a reduced activation energy upon copper catalysis Ea = 19 kcal/mole in Methylene glycol in the presence of CuCl instead of 31 kcal/mole in the absence of catalyst.From the synthetic point of view, the copper-catalysed arylation with diaryliodonium salts has been particularly useful in the case of a number of reactions involving heteroatomic nucleophiles, in particular for 5-, 5e-, O- and N-arylation reactions. [Pg.120]

The lead catalyst in this reaction, like all catalysts, has no effect on the position of equilibrium. Catalysts serve only to reduce activation energy and, thereby, increase the reaction rate. [Pg.247]

Although there is some speculation that microwaves can reduce activation energy by dipolar polarization, this has yet to be proven. Microwave energy will affect the temperature of the system, however. In the Arrhenius equation, T measures the average bulk temperature of all components of the system. It is known that for a given temperature the molecules in the system are at a range of temperatures as shown in the Boltzmann equation, F( ) = Because not all compo-... [Pg.905]


See other pages where Reducing Activation Energies is mentioned: [Pg.431]    [Pg.75]    [Pg.106]    [Pg.226]    [Pg.17]    [Pg.11]    [Pg.84]    [Pg.160]    [Pg.163]    [Pg.192]    [Pg.84]    [Pg.181]    [Pg.63]    [Pg.71]    [Pg.762]    [Pg.194]    [Pg.38]    [Pg.710]    [Pg.388]    [Pg.391]    [Pg.397]    [Pg.77]    [Pg.781]    [Pg.250]    [Pg.235]    [Pg.147]    [Pg.20]    [Pg.260]    [Pg.108]    [Pg.123]    [Pg.124]   


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