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Activated complex component calculation

The natiue of the rate constants k, can be discussed in terms of transition-state theory. This is a general theory for analyzing the energetic and entropic components of a reaction process. In transition-state theory, a reaction is assumed to involve the formation of an activated complex that goes on to product at an extremely rapid rate. The rate of deconposition of the activated con lex has been calculated from the assumptions of the theory to be 6 x 10 s at room temperature and is given by the expression ... [Pg.199]

At R > 400 pm the orientation of the reactants looses its importance and the energy level of the educts is calculated (ethene + nonclassical ethyl cation). For smaller values of R and a the potential energy increases rapidly. At R = 278 pm and a = 68° one finds a saddle point of the potential energy surface lying on the central barrier, which can be connected with the activated complex of the reaction (21). This connection can be derived from a vibration analysis which has already been discussed in part 2.3.3. With the assistance of the above, the movement of atoms during so-called imaginary vibrations can be calculated. It has been attempted in Fig. 14 to clarify the movement of the atoms during this vibration (the size of the components of the movement vector... [Pg.219]

Nonideality of the aqueous phase is taken into account by refering to the components activity rather than to the components concentration, aj = Yi.Cj. Nonideality of the organic phases is related to their ability to form aggregates such as dimer molecules that decrease the extraction capacity. Determination of the nonideal behavior of organic phases is usually a more complex task than for aqueous phases, and several ways have been proposed for this purpose determination of the activity coefficients [1] calculation of the aggregation number [2] or description of the nonideal behavior as a function of the composition of the organic phase [3,4]. [Pg.202]

To determine the composition of the electrically active complex in the Cu(II)-glycolic acid solutions, the EIS and IPS methods (see Section 6.2) were used. The composition of IPS series (Table 8.3) was calculated using material balance equations with [Cu ] = 5.3mM, pH 5.3, and different [L]. Copper electrodes in these solutions acquire actually the same equilibrium potential equal to 0.239 0.001 V. Experimental Nyquist plots (the interrelation between real, Z, and imaginary, Z, components of the impedance) and the EC applied... [Pg.137]

Often only a few kj T) have to be obtained for a some representative J-values and the remaining kj T) values can be obtained by interpolation. However, the calculation of each kj T) requires the treatment of all relevant / -components of the wavefunction jk Q nt)- In general, all (2J-I-1) K-components have to be considered for each J. Correspondingly, the number of relevant states of the activated complex increases the number of relevant internal states has to be multiplied by the number of /f-components. The situation is more favorable if the transition state is linear. Then K corresponds to the rotation around the molecular axis, which can be viewed as a vibrational-type motion, and only a small number of K s has to be considered. Also nonlinear transition states might show equally favorable properties if one of the moments of inertia is very small. [Pg.182]

Once the composition of each equiHbrium phase is known, infinite dilution activity coefficients for a third component ia each phase can then be calculated. The octanol—water partition coefficient is directly proportional to the ratio of the infinite dilution activity coefficients for a third component distributed between the water-rich and octanol-rich phases (5,24). The primary drawback to the activity coefficient approach to estimation is the difficulty of the calculations involved, particularly when the activity coefficient model is complex. [Pg.238]

More complex situations where ideal behaviour can no longer be assumed require the incorporation of activity coefficient terms in the calculation of the equilibrium vapour compositions. Assuming ideal behaviour in the gas phase, the equilibrium relation for component i is... [Pg.213]

In a series of papers, Harvie and Weare (1980), Harvie el al. (1980), and Eugster et al (1980) attacked this problem by presenting a virial method for computing activity coefficients in complex solutions (see Chapter 8) and applying it to construct a reaction model of seawater evaporation. Their calculations provided the first quantitative description of this process that accounted for all of the abundant components in seawater. [Pg.367]

Early attempts at observing electron transfer in metalloproteins utilized redox-active metal complexes as external partners. The reactions were usually second-order and approaches based on the Marcus expression allowed, for example, conjectures as to the character and accessibility of the metal site. xhe agreement of the observed and calculated rate constants for cytochrome c reactions for example is particularly good, even ignoring work terms. The observations of deviation from second-order kinetics ( saturation kinetics) allowed the dissection of the observed rate constant into the components, namely adduct stability and first-order electron transfer rate constant (see however Sec. 1.6.4). Now it was a little easier to comment on the possible site of attack on the proteins, particularly when a number of modifications of the proteins became available. [Pg.285]

The structure of the active component, manganese pyrophosphate, has been reported in the literature (24). It is layer like with planes of octahedrally coordinated Hn ions being separated by planes of pyrophosphate anions (P20y ). Examination of models of this compound gave calculated Hn-Hn thru space distances of 3.26 and 3.45 angstroms, a metal-metal distance close to that found for binuclear dibridged peroxo- and superoxo- complexes of cobalt ( ). [Pg.195]

In order to calculate the aqueous concentration of compound / at equilibrium, one needs to know its mole fraction, jcimix, in the mixture (or its molar concentration, Cimix, and the molar volume, Vmix, of the mixture), as well as its activity coefficients in the organic (ymix) and the aqueous (yiw) phases. Very often, when dealing with complex mixtures, V is not known and has to be estimated. At a first approximation, this can be done from the density, pmix, of the liquid mixture, and by assuming an average molar mass, M, of the mixture components ... [Pg.236]

The transition state that leads to the formation of the surface methoxy species is similar to that of Sinclair and Catlow (241) insofar as it exhibits little strain around the planar CH3 component. However, the activation energy for methoxide formation (referenced to the initial sorption complex of two methanol molecules) is lower in the calculations of Blaszkowski et al. (245). The value is 160 kJ/mol, compared with the value of Sinclair and Catlow (241) of 180-190 kJ/mol. The reason for this difference lies in the mode of interaction of the methanol molecules. The twofold interaction modeled by Sinclair and Catlow results in a costly rotation to allow formation of the transition state. Such a rotation is not required in the case of a threefold interaction. [Pg.97]


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See also in sourсe #XX -- [ Pg.290 , Pg.291 , Pg.292 , Pg.293 ]




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