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Preexponential factor, in Arrhenius

Preexponential factor in Arrhenius equation = AeryUc acid = Acrylamide = Antioxidant activity = V,A -methylene bisacrylamide = Concentration [mol or %]... [Pg.12]

A Preexponential factor in Arrhenius expression for a rate constant... [Pg.1303]

Transition-state theory is one of the earliest attempts to explain chemical reaction rates from first principles. It was initially developed by Eyring [124] and Evans and Polayni [122,123], The conventional transition-state theory (CTST) discussed here provides a relatively straightforward method to estimate reaction rate constants, particularly the preexponential factor in an Arrhenius expression. This theory is sometimes also known as activated complex theory. More advanced versions of transition-state theory have also been developed over the years [401],... [Pg.415]

For an estimation of the order of magnitude of the preexponential factor in the Arrhenius equation for a surface reaction between simple molecules, the terms f and f7A may be taken as equal to 1 since they include only vibrational modes that are degenerate if hv > A B7 v being the vibration frequency) (21). The values of fK for molecules in the gas phase are calculated in the usual manner. [Pg.188]

A(0 Arrhenius temperature-dependent rate function Ao Preexponential factor in A(/)... [Pg.343]

One may observe compensating dependence between the preexponential factor in the Arrhenius equation and the activation energy. This dependence is shown in Figure 2. As the activation energy in the sample with the exchange degree 0.42 decreases to 23 kcal/mole, the preexponential factor becomes 3 orders lower. [Pg.523]

The position of the isotope labels is indicated by. A is the Arrhenius preexponential factor in the rate equation E is the experimental activation energy k is the rate coefficient for elimination from the isotopically labelled substrate. Values calculated from the infrared stretching frequencies of the C-H and C-D bonds in the substrates and derived for C-T by assuming harmonicity and using the reduced mass relationship. [Pg.196]

By applying transition-state theory, we can calculate the activation entropy AS of this Diels-Alder reaction from Eq. (4), where R is the molar gas constant, A is the preexponential factor in the Arrhenius equation, T is the absolute temperature, kt is the Boltzmann constant, and h is Planck s constant. The values of and AS are presented in Table 19.2. [Pg.297]


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Arrhenius factor

Preexponential factor

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