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Fig. 1.6 Diabatic potential curves of the molecule XY for the case of I X <I Y .TermsU .1 ˇ .R/
and U .2 ˇ .R/ are responsible for the exothermic and endothermic AI reaction, respectively
vibrational motion, as it is necessary to account a broad range of the interatomic
coordinates, which is a separate independent task. The problem becomes even more
complicated when the bound states of the intermediate valence (non-Rydberg) X * Y
and ionic X C Y configurations are included in the general scheme (Eqs. 1.13 , 1.15 ,
1.21 , 1.22 , 1.23 ).
1.4.3
Stochastic Regime of AI Reaction Diffusion Approach
Provided at I X <I Y , the heat of the AI reaction depends on the initial excitation
energy E * of the X * atom. Indeed, when at a distance of R !1 the energy position
E C D e .X C Y/>I XY is located over the ionization threshold of the XY molecule,
the AI reaction is exothermic (here I XY and D e (X C Y) are the ionization potential
and the dissociation energy of the XY molecule, respectively). In the opposite case,
the endothermic process with a reaction threshold of E ˇ D I XY D e .X C Y/ E
takes place. Moreover, subject to
E D E k C E C D e .X C Y/>I XY C D e X C C Y
(1.39)
( E ,and D e (X C C Y) are the total and dissociation energies of the XY C ion), when
the total energy of the system exceeds the threshold for dissociation of the X C C Y
ion channel, the exothermic reaction of the AI reaction should be suppressed
markedly. The presence of exact equality (Fig. 1.6 )
D e .X C Y/ C I X D I XY C D e X C C Y
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