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Squares Analysis of Frequency-Domain Intensity Decays

Least-Squares Analysis of Frequency-Domain Intensity Decays [Pg.144]

We now describe the analysis used to recover the intensity decay paramet s from the frequency response of the emis- [Pg.144]

For a multiexponential decay, J Oi v, which is proportional to the steady-state intensity of the samite. Because of this normalization factor, one can always frx one of the anqrlitudes (Or or fi) in the analysis of FD data. The calculated frequency-dependent values of the phase angle (0cu) and the ifemodulation (m g) are given by [Pg.145]

The parameters (oti and v) are varied to yield the best fit between the data and the calculated values, as indicated by a minimum value for the goodness-of-fit parameters xi. [Pg.145]

The correctness of a model is judged based on the values of For an appropri model and random noise, xJ U expected to be near unity. greater than unity, then [Pg.145]


A. Least-Squares Analysis of Frequency-Domain Intensity Decays... [Pg.144]




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Frequency domain analysis

Intensity decays

Squares Analysis

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