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Graphical methods for deperturbation

There are many extremely useful graphical presentations of spectral data. Most are based on several of the following ideas (1) straight-line plots, (2) scale [Pg.243]

Several other kinds of information are available from the information in Fig. 5.7. Two consecutive vibrational levels of A1 are crossed by the same vibrational level of e3 . The Q branch (F2) crossing occurs in va = 1 and 0 at J = 48.9 and 61.5. Since the deperturbed A1 term energies at these two J-values are known by interpolation, accurate values for B(e3 ) and F(e3 ) can respectively be determined from the slope and intercept of the straight line drawn through these va = 1, J = 48.9 and va == 0, J = 61.5 term values. Alternatively, the J-values of all three 1II 3 (Fi,F2,F3) crossings are determined accurately at many perturbations, for example, (56.5, 61.5, 66.0) in Si160 A1 v = 0. Each 3X TV-level consists of three near-degenerate J components. The perturbation selection rule is A J = 0, thus the F3 and F3 [Pg.244]

Finally, the absence of a detectable perturbation at a crossing point predicted by drawing nearly horizontal tie lines between corresponding perturbations on Fig. 5.7 (no unfilled A on v = 1 of Si160 near J = 70) implies that either the expected perturbing state would have v = —1 or that the matrix element is less than [Pg.245]

If (AR + AP)/4J or AQ/2J is plotted versus J2 for an unperturbed band, a straight line is obtained with intercept and slope, respectively, of B — B and D - D.  [Pg.246]

The center of gravity rule can be useful for obtaining parameter estimates, locating extra lines, and detecting the presence of an unsuspected second per-turber. When main and extra lines are observed for more than two J-values at [Pg.246]


See other pages where Graphical methods for deperturbation is mentioned: [Pg.233]    [Pg.243]   
See also in sourсe #XX -- [ Pg.243 ]




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Deperturbation

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