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Order analysis splitting

Pyridine-d5 was found to show the most favorable solvent-induced changes of the chemical shifts for the three compounds in so far as a first-order analysis of the 60-MHz spectra was possible, the observed splittings gave no indication for solvent-induced, conformational changes. [Pg.207]

Consider acetaldehyde, CH3CHO. Figure 8.3 shows a for the methyl and CHO protons to differ substantially, so that Vq ax Jax- The low barrier to internal rotation causes condition (1) to be satisfied. Hence the first-order analysis of the preceding paragraphs is applicable. We have an A3X case and the spectrum consists of a doublet (from the methyl protons) whose lines are of equal intensity and a quartet (from the CHO proton) whose lines have the intensity ratios 1 3 3 1 the doublet and quartet are well separated and show the same splitting (Fig. 8.9). [Pg.181]

Spectra that can be interpreted by using the n 1 Rule or a simple graphical analysis (splitting trees) are said to be first-order spectra. In certain cases, however, neither graphical analysis nor the n -I- 1 Rule suffices to explain the splitting patterns, intensities, and numbers of peaks observed. In these latter cases a mathematical analysis must be carried out, usually by computer, to explain the spectrum. Spectra which require such advanced analysis are said to be second-order spectra. [Pg.247]

The analysis suggesting first- and second-order hf splitting, with spin configurations described above, provides the layout of an energy diagram (Fig. 16). [Pg.160]

The contributions of the second order terms in for the splitting in ESR is usually neglected since they are very small, and in feet they correspond to the NMR lines detected in some ESR experiments (5). However, the analysis of the second order expressions is important since it allows for the calculation of the indirect nuclear spin-spin couplings in NMR spectroscoi. These spin-spin couplings are usually calcdated via a closed shell polarization propagator (138-140), so that, the approach described here would allow for the same calculations to be performed within the electron Hopagator theory for open shell systems. [Pg.69]

A unique situation is encountered if Fe-M6ssbauer spectroscopy is applied for the study of spin-state transitions in iron complexes. The half-life of the excited state of the Fe nucleus involved in the Mossbauer experiment is tj/2 = 0.977 X 10 s which is related to the decay constant k by tj/2 = ln2/fe. The lifetime t = l//c is therefore = 1.410 x 10 s which value is just at the centre of the range estimated for the spin-state lifetime Tl = I/Zclh- Thus both the situations discussed above are expected to appear under suitable conditions in the Mossbauer spectra. The quantity of importance is here the nuclear Larmor precession frequency co . If the spin-state lifetime Tl = 1/feLH is long relative to the nuclear precession time l/co , i.e. Tl > l/o) , individual and sharp resonance lines for the two spin states are observed. On the other hand, if the spin-state lifetime is short and thus < l/o) , averaged spectra with intermediate values of quadrupole splitting A q and isomer shift 5 are found. For the intermediate case where Tl 1/cl , broadened and asymmetric resonance lines are obtained. These may be the subject of a lineshape analysis that will eventually produce values of rate constants for the dynamic spin-state inter-conversion process. The rate constants extracted from the spectra will be necessarily of the order of 10 -10 s"F... [Pg.108]


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See also in sourсe #XX -- [ Pg.67 ]




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