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Analysis deformed spectra

The spectrum of 4-pyranone-3,5-rf2 allowed analysis of the nature of the splitting observed in the 1667 cm-1 peak of pyran-4-one. The splitting was attributed to a slight anharmonic Fermi resonance involving the out-of-plane deformation mode ascribed to H-3 and H-5 which appears at 851 cm-1 (59CJC2007). This assignment is confirmed since there is no appreciable absorption between 900-800 cm-1 in the spectrum of the deuterated derivative, which also exhibits an unsplit peak at 1648 cm-1 (64JOC2678). [Pg.595]

A powerful technique for the study of orientation and dynamics in viscoelastic media is line shape analysis in deuteron NMR spectroscopy [1]. For example, the average orientation of chain segments in elastomer networks upon macroscopic strain can be determined by this technique [22-31]. For a non-deformed rubber, a single resonance line in the deuterium NMR spectrum is observed [26] while the spectrum splits into a well-defined doublet structure under uniaxial deformation. It was shown that the usual network constraint on the end-to-end vector determines the deuterium line shape under deformation, while the interchain (excluded volume) interactions lead to splitting [26-31]. Deuterium NMR is thus able to monitor the average segmental orientation due to the crosslinks and mean field separately [31]. [Pg.527]

The 1 1 complex of water and hydrogen fluoride was also studied by Thomas 79), from 4000 to 400 cm-1. This is an experimentally difficult task in view of the low volatility of the H2O.HF complex. The analysis of the spectrum shows that the complex is coplanar, C2v. This splits the degeneracy of vb and vp the two bridge deformation vibrations which are degenerate in the linear or C3v complexes. Vj has some structure consisting of a sharp band at 3608 cm-1, a broader band split into two at 3623 and 3626 and a broad band at 3644 cm-1 followed by continuous absorption (Fig. 10). The free-associated separation is 354 cm-1 for H2O.HF while it is 420cm-1 for dimethylether. HF. (Arnold and Millen20. ) As in the previous cases the fine structure can be interpreted as a series of hot bands, (vt + n vp — n"vp). [Pg.75]

The function used to calculate the energy associated with deformation of a valence angle is given in Eq. 3.7. A first approximation to the force constant, k, can again be derived from the infrared spectrum, though in the case of bond angles it is necessary to carry out a full normal-coordinate analysis in order to obtain accurate values. However, there are relatively few normal-coordinate analyses of metal complexes[ 131]. [Pg.41]

The formation of the nickel excitons results in the lattice distortion near them and the induced lattice vibrations. Conditions of their occurrence are defined by the charged impurity because the removed hydrogen-like type carrier practically does not influence the deformation of the lattice near the charged impurity. Thus, our analysis of the vibrational background of the zero phonon line of the EA spectrum of the nickel exciton is based on results of a simulation of the lattice dynamics of the ZnO crystal with NE or Ni ions. [Pg.189]

The procedure of interpreting data concerning the molecule OPCl is described as an example. Fig. 4.4-3 shows the infrared spectrum of matrix-isolated OPCl with the two stretching vibrations at 1237.7 ( /(PO)) and at 489.4 cm (z/(PCl)). The deformation mode, of much lower intensity, lies at 308.0 cm. By using the precursor P OCl3, the absorptions are shifted to 1211.8, 484.7, and 298.0 cm respectively. These data confirmed the assignment of vibrations and the assumed sequence of the atoms O-P-Cl. Furthermore, by means of a normal coordinate analysis it was possible to limit the bond angle to a value of 105°, which is in accordance with the results of quantum-mechanical calculations. [Pg.307]

The jagged portion of the force-deformation curve and of acoustic emission data has been assessed by fractal analysis and Fourier transform analysis (Barrett et al., 1992) and by the weighted distribution spectrum of the individual peaks (Vincent, 1998). [Pg.123]


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