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Intensity of Intervalence Transition

5 Intensity of Intervalence Transition Using Equation 10.38 the transition dipole moment is [Pg.257]

We assume that the donor and acceptor are at some distance, and hence the integrals that contain both ( )d and ( )a are small compared with the integrals that contain only one of the terms, as assumed in Equation 10.46. We let the donor and acceptor be located on the x-axis with distance R in between and the origin at the donor D. [Pg.257]

This equation tells us that the intensity of the allowed intervalence transition decreases fast with the distance between the two metal ions. [Pg.258]

In the delocalized case, the excitations are predominantly in the avoided crossing region. Using Equation 10.47 with 4 = 45°, we obtain [Pg.258]

The intervalence transition is often in the visible region and since the transition is allowed, a mixed valence complex often has a very strong color. A good example is Prussian blue, which can be made by adding Fe + to K4Fe(CN)( , where the valence state of Fe is +2. Alternatively, Fe + may be added to KjFelCN), where the valence state of Fe is -1-3. If compounds with the same valence are mixed, there is no strong color. In the present case, the system is not strictly symmetric since one Fe is connected to C while the other is connected to N in CN . The lack of symmetry guarantees a unique product ( TumbuH s blue is the same as Prussian blue). [Pg.258]


See other pages where Intensity of Intervalence Transition is mentioned: [Pg.120]    [Pg.5]   


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Intervalence transitions

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