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Parametric vibrational interactions

A number of other models were considered and tested (for example, direct B—H bonding). The most significant test was the IR vibrational spectrum, where a sharp absorption band at 1875 cm-1 was found, corresponding to the Si—H stretch mode softened by the proximity of the B-atom. Had the hydrogen been bonded to boron, a sharp absorption band at 2560 cm-1 would have been expected. Also, Johnson (1985) showed that deuteration produced the expected isotopic shift. The most definitive and elegant proof of the correctness of the Si-H-B bonding model was provided by Watkins and coworkers (1990), on the basis of a parametric vibrational interaction between the isotopes D and 10B. [Pg.21]

This parametrization can be very demanding, hence one goes a step further and only calculates the electronic structure at equilibrium and the leading term in a Taylor expansion on the nuclear coordinates the electron-vibration interaction is linearized. [Pg.242]

Step 1 of the parametrization process is the selection of the appropriate model compounds. In the case of small molecules, such as compounds of pharmaceutical interest, the model compound may be the desired molecule itself. In other cases it is desirable to select several small model compounds that can then be connected to create the final, desired molecule. Model compounds should be selected for which adequate experimental data exist, as listed in Table 1. Since in almost all cases QM data can be substimted when experimental data are absent (see comments on the use of QM data, above), the model compounds should be of a size that is accessible to QM calculations using a level of theory no lower than HE/6-31G. This ensures that geometries, vibrational spectra, conformational energetics, and model compound-water interaction energies can all be performed at a level of theory such that the data obtained are of high enough quality to accurately replace and... [Pg.23]

A strong anharmonie interaction between the vibrations approximately described as rXH and vX.ll Y. There is independent evidence for a parametric relationship between the X Y and X—H interim clear distances from diffraction studies. The resulting effect on the vibrational spectrum increases with the anharmonicity and amplitude of both types of vibration, and seems to be most completely described by a type of energy level scheme proposed by Stepanov. A slight extension of this theory proposed here enables it to explain the persistence of broad vX l absorption regions at low temperatures. [Pg.101]

The branching ratios are proportional to the Franck-Condon factors for the molecular ionization transition, with the projectile at distance R from the molecule. The bl,(R) depend parametrically on R. For the bj,(R) to be well defined in an actual collision with velocity R, it must be true that R is small compared to the vibrational intramolecular motion. This is a severe limitation, even at thermal velocities. Therefore, only when the interaction between the projectile and the molecule is weak, leading to a correspondingly weak variation of the b (R) in the course of the collision, approximation (III.2) may be used. We may then further approximate by introducing an average branching ration defined by... [Pg.464]

In conclusion, we present herein a rather compelling model for the short-time dynamics of the excited states in DNA chains that incorporates both charge-transfer and excitonic transfer. It is certainly not a complete model and parametric refinements are warranted before quantitative predictions can be established. For certain, there are various potentially important contributions we have left out disorder in the system, the fluctuations and vibrations of the lattice, polarization of the media, dissipation, quantum decoherence. We hope that this work serves as a starting point for including these physical interactions into a more comprehensive description of this system. [Pg.125]

In impulsive multidimensional (1VD) Raman spectroscopy a sample is excited by a train of N pairs of optical pulses, which prepare a wavepacket of quantum states. This wavepacket is probed by the scattering of the probe pulse. The electronically off-resonant pulses interact with the electronic polarizability, which depends parametrically on the vibrational coordinates (19), and the signal is related to the 2N + I order nonlinear response (18). Seventh-order three-dimensional (3D) coherent Raman scattering, technique has been proposed by Loring and Mukamel (20) and reported in Refs. 12 and 21. Fifth-order two-dimensional (2D) Raman spectroscopy, proposed later by Tanimura and Mukamel (22), had triggered extensive experimental (23-28) and theoretical (13,25,29-38) activity. Raman techniques have been reviewed recently (12,13) and will not be discussed here. [Pg.362]

This review has summarised and commented upon the literature up to the end of 2002. The electronic spectra of elpasolite systems are complex and mainly vibronic in character. Whereas the major features can be interpreted in terms of localized moiety-mode vibrations, our understanding of the fine structure requires a more detailed investigation of the lattice dynamics of these systems in the future. One- and two-photon studies of certain lanthanide elpasolite systems have recently enabled extensive energy level datasets to be obtained, and the parametrization of these has revealed the need for the incorporation of other interacting configurations into the calculation. [Pg.267]


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See also in sourсe #XX -- [ Pg.106 , Pg.151 , Pg.534 ]

See also in sourсe #XX -- [ Pg.106 , Pg.151 , Pg.534 ]




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