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Resonance assignments fundamentals

It has generally been found that homonuclear resonance assignment cannot be applied successfully to proteins larger than around lOkDa. There are two reasons for this. First, the complexity (number of crosspeaks) in 2D spectra increases in an approximately linear fashion with the number of chemically inequivalent protons in the molecule. Thus, for proteins larger than around 10 kDa, spectral overlap will generally prevent the exhaustive assignment of resonances necessary for structure determination. The second, more fundamental, reason arises... [Pg.290]

The fundamental vibrations have been assigned for the M-H-M backbone of HM COho, M = Cr, Mo, and W. When it is observable, the asymmetric M-H-M stretch occurs around 1700 cm-1 in low temperature ir spectra. One or possibly two deformation modes occur around 850 cm l in conjunction with overtones that are enhanced in intensity by Fermi resonance. The symmetric stretch, which involves predominantly metal motion, is expected below 150 cm l. For the molybdenum and tungsten compounds, this band is obscured by other low frequency features. Vibrational spectroscopic evidence is presented for a bent Cr-H-Cr array in [PPN][(OC)5Cr-H-Cr(CO)5], This structural inference is a good example of the way in which vibrational data can supplement diffraction data in the structural analysis of disordered systems. Implications of the bent Cr-H-Cr array are discussed in terms of a simple bonding model which involves a balance between nuclear repulsion, M-M overlap, and M-H overlap. The literature on M-H -M frequencies is summarized. [Pg.239]

For molecules with several fundamental frequencies, there is a substantial probability for vibrational levels of the same symmetry to fall close together. Hence Fermi resonance is fairly common and adds to the difficulties of assigning IR spectra. [Pg.394]

The resonance Raman spectrum of a thin film of selenium exhibits 10 signals in the region 115-1400 cm-1, which have been assigned to the fundamentals P2(ai) and vio(e3) of Seg and to their overtones and combination vibrations 44). [Pg.148]

A comprehensive publication by Heise et al. (1981) demonstrates the value of medium resolution work for the assignment of fundamentals of a larger, nine-atom molecule like CH3CH2CN and its isotopic species. In this case, complete consideration of combination bands is of great assistance. In order to calculate a valence force field, the wavenumbers of the fundamentals have, as in most cases, not been corrected for anharmonicities and evident Fermi resonance effects. This gains an added degree of complexity as the molecular size increases. [Pg.276]

Fig. 10. UV Raman spectra of liquid benzene and benzene adsorbed in silicalite. The band at 1550cm is assigned to vibrationally resolved fluorescence. The bands at 1075, 1483, and 1648 cm are assigned to resonance enhancement of combinations of non-totally symmetric fundamentals (56). Fig. 10. UV Raman spectra of liquid benzene and benzene adsorbed in silicalite. The band at 1550cm is assigned to vibrationally resolved fluorescence. The bands at 1075, 1483, and 1648 cm are assigned to resonance enhancement of combinations of non-totally symmetric fundamentals (56).
Density functional theory (DFT) and post-Hartree-Fock MP2 in conjunction with the B3LYP employing the 6-31G(d) basis set were used to predict structure and correlate assignments of the fundamental vibrational modes of 3/7-1,2-dithiole-3-one la and 3/7-1,2-dithiole-3-thione lb with experimental data <1998VSP77>. These sulfur-rich heterocycles, characterized by a long and weak S-S bond, are represented in accordance to the simple 7t-MO theory by resonance contributor 8, involving a cationic 67t-l,2-dithiolylium part and an anionic thiolate or olate part, and the exocyclic C=S bond is more delocalized than the C=0 bond. However, computational evidence suggests structures with localized bonds and relatively low aromatic delocalization, which is also supported by the low values of the dipole moments, that is, 3.54 D for la and 4.12 D for lb. [Pg.895]


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