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Solid-state reactions intermolecular vibrations

It is noteworthy that it is the lower cross-over temperature T 2 that is usually measured. The above simple analysis shows that this temperature is determined by the intermolecular vibration frequencies rather than by the properties of the gas-phase reaction complex or by the static barrier. It is not surprising then, that in most solid state reactions the observed value of T 2 is of order of the Debye temperature of the crystal. Although the result (2.77a) has been obtained in the approximation < ojo, the leading exponential term turns out to be exact for arbitrary cu [Benderskii et al. 1990, 1991a]. It is instructive to compare (2.77a) with (2.27) and see that friction slows tunneling down, while the q mode promotes it. [Pg.34]

Role of Intermolecular Vibrations in Solid-State Reaction Kinetics... [Pg.349]

ROLE OF INTERMOLECULAR VIBRATIONS IN SOLID-STATE REACTION KINETICS... [Pg.388]

The evaluation made in the preceding section shows the possibility of a natural explanation of the regulation of low-temperature solid-state reactions in a model accounting for barrier parameter oscillations resulting from intermolecular vibrations. A consistent analysis of such a model is required. A mathematical body used for this purpose is, conceptually, close to the common theory of nonradiative transitions, but unlike the latter it enables us to exceed the limits of the one-dimensional Franck-Condon approximation which is inapplicable in treatment of heavy-particle transfer. [Pg.388]

At present, the model of solid-state chemical reactions suggested in the literature [48-50] has won certain recognition. McKinnon and Hurd [152] and Siebrand and co-workers [153] compare the mechanism of rate constant temperature dependence by the occupation of the highest vibrational sub-levels of the tunneling particle to that of fluctuation preparation of the barrier the latter Siebrand et al. is preferred. [153] particularly emphasize the experimental proof of the linear dependence of the rate constant logarithm on the temperature predicted by this model. The importance of an account for intermolecular vibrations in the problem of heavy-particle tunneling [48-50] is also noted elsewhere [103]. [Pg.387]


See other pages where Solid-state reactions intermolecular vibrations is mentioned: [Pg.195]    [Pg.361]    [Pg.380]    [Pg.384]    [Pg.384]    [Pg.405]    [Pg.421]    [Pg.37]    [Pg.95]    [Pg.426]    [Pg.291]    [Pg.130]    [Pg.104]    [Pg.383]    [Pg.65]    [Pg.52]   


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