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Frequencies effective nuclear

The fitting parameters in the transfomi method are properties related to the two potential energy surfaces that define die electronic resonance. These curves are obtained when the two hypersurfaces are cut along theyth nomial mode coordinate. In order of increasing theoretical sophistication these properties are (i) the relative position of their minima (often called the displacement parameters), (ii) the force constant of the vibration (its frequency), (iii) nuclear coordinate dependence of the electronic transition moment and (iv) the issue of mode mixing upon excitation—known as the Duschinsky effect—requiring a multidimensional approach. [Pg.1201]

In Chapter 2, ENDOR (electron-nuclear double resonance) was briefly described. To perform an ENDOR experiment it is necessary to apply both a radiofrequency and a microwave frequency, effectively performing simultaneous NMR and ESR, respectively, on the sample. The experiment is performed at a fixed magnetic field, with the ESR saturating frequency centered on a... [Pg.161]

The Effective Nuclear Frequency. When nuclear tunneling is important we suggest that the individual frequencies should be weighted by their effective barriers, that is, instead of eq 8 it may be more appropriate to use eq 14... [Pg.118]

In many cases the relationships have not been so easily interpreted. For many salts, having transition metal cations, no unequivocal trend can be found (138). The electronic configuration of the cation has also been found to have an effect in this direction. However, the exact opposite trend has been reported for other compounds such as vateritetype lanthanide borates, the vibrational frequencies increase with increasing effective nuclear charge of the cation (186, 187). All this goes to indicate how comphcated this problem is. [Pg.98]

Vanadates For the isostructural strontium and barium ortho-vanadates the V-—0 vibrational frequencies decrease with increasing effective nuclear charge [51]. Similar orthovanadates with the apatite structure have for a given halogen ion decreasing frequencies of the VO4 ion in the order Ca>Sr >Ba ((62) and Table 4]. However, it is impossible to see any trend towards the tiivalent lanthanide cations (59). The IR bands are so wide in this case that small changes cannot be measured. [Pg.99]

The revision of characteristic frequencies of nuclear modes is a general result of electronic delocalization holding for both the intramolecular vibrational modes and the solvent modes. The fact that this effect shows up already in the harmonic expansion term makes it much stronger compared to nonlinear solvation in respect to nonparabolic distortion of the free energy surfaces. [Pg.191]

In equation (5), is the equilibrium constant for the outer-sphere association of the donor and acceptor, is the electronic transmission coefficient (the probability that products form once the nuclear configuration of the transition state is achieved), Vnu is the effective frequency for nuclear motion along the reaction coordinate in the neighborhood of the transition state, and the nuclear transmission coefficient nu is the classical exponential function of the activation energy. The weak-coupling limit corresponds to the limit in which Kei < 1, and for the strong-coupling limit /Cei = 1. [Pg.1179]

Based on Eq. 3, the factors that govern the oscillation frequency (and the observed color) are electron density (size/shape of the nanostructures. Figure 6.11), the effective nuclear charge of the nuclei, and the size/shape of the charge distribution (polarization effects, strongly affected by the dielectric constant of the metal). As you might expect, further effects toward the resonance frequency/intensity are... [Pg.288]


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See also in sourсe #XX -- [ Pg.114 , Pg.117 ]




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