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Spectral reconstruction difference spectra

Time-resolved emission spectra Although there have been several attempts to simplify the characterisation of the SR process, the determination of time-resolved emission spectra (TRES) is certainly the most general and most precise way to quantitatively describe the solvent response. The time-resolved emission spectra are usually determined by spectral reconstruction [96, 97, 106]. The time-resolved emission spectrum at a given time t is calculated from the wavelength dependent time-resolved decays by relative normalization to the steady-state spectrum [107]. By fitting the TRES at different times t by the empirical log-normal function, the emission maximum frequencies i (t) (or 2(t) see Fig. 6.26) and the total Stokes-shift Ac (or A2) are usually derived [106]. Since c(t) contains both information about the polarity (Ac) and the viscosity of the reported environment, the spectral shift c(t) may be normalized to the total shift Ac. The resulting correlation functions C(t) (Eq. (7)) describe the time course of the solvent response and allow for comparison of the SR-kinetic and, thus, of relative micro-viscosities, reported from environments of different polarities [96, 97, 106, 108, 109, 116, 117, 122]... [Pg.146]

Residuals A measurement residual is the part of a measurement vector that is not explained by a model (Residual = Actual Data-Data Reconstructed Using the Model). For example, when using a factor-based method to build models with spectral data, the portion of a spectrum that is not used by the model is the residual. Concentration residuals are the differences between the true (or known) and predicted concentrations. These are only available at method validation. [Pg.187]

The procedure illustrated above is obviously a very rudimentary one and might be improved in a number of ways. Deletion of spectral components by straight line sections in order to obtain the simplified spectrum to be used in the reconstruction step is an excessively crude expedient and can lead to difficulties if the straight line sections do not lie close to the zero abscissa. A considerable amount of experimentation, based on different kinds of recorded data, is still needed in order to arrive at the procedure best suited to the derivation of ENDOR data from electron spin echo envelope measurements. [Pg.320]

In Keller s proposal, four different fluorescent labels are used to tag the four nucleotides that constitute DNA. As each nucleotide is successively cleaved from the strand of DNA, the nucleotide falls through the fluorescence detector, where the fluorescent label is identified based on its fluorescent spectrum and lifetime. Since each nucleotide has a unique fluorescent tag, it is possible to reconstruct the original DNA sequence based on the spectral characteristics of the train of single molecules passing through the probe volume. [Pg.233]

Fig. 6. By multiplying PCI and PC2 (eigenvectors) by the set of representative scalar fractions (scores) and summing the results (along with the mean spectrum if the data were mean centered), the original calibration spectra can be re-created. The spectral residual is the difference between this reconstruction and the original. Fig. 6. By multiplying PCI and PC2 (eigenvectors) by the set of representative scalar fractions (scores) and summing the results (along with the mean spectrum if the data were mean centered), the original calibration spectra can be re-created. The spectral residual is the difference between this reconstruction and the original.
Remember that when each sample is predicted, a set of scores is found that best fits the model loading vectors to the sample spectrum. By using the calculated scores and the calibration loading vectors, a new model reconstructed spectrum can be calculated. This new spectrum is what the PLS or PCR model thinks the sample spectrum should look like. The spectral residual is the difference between this spectrum and the actual prediction spectrum and is calculated as... [Pg.135]

Figure 4.3 TGA-FTIR A schematic diagram of a TGA-FTIR interface B (a), weight-loss curve of a plasticised PVC ( 20 mg) by TGA (b), first derivative of weight-loss curve (c), Gram-Schmidt reconstruction calculated from spectral data acquired by FTIR analysis C Thermograms , specific reconstruction for three different functional groups, which are a chemoselective record of the evolving gas (a) carbonyl (1760-1740 cm ) (b) HCl (2831-2785 cm ) (c) benzene (684-664 cm ) D spectrum obtained from the middle of the first weight-loss region. Reproduced from R. C. Wieboldt, S. R. Lowry and R. J. Rosenthal (1988) Mikrochim. Acta /, Recent Aspects of Fourier Transform Spectroscopy, Vol. 2, Proc. 6th Int. Conf Four. Trans. Spec.), pp. 179-82, by... Figure 4.3 TGA-FTIR A schematic diagram of a TGA-FTIR interface B (a), weight-loss curve of a plasticised PVC ( 20 mg) by TGA (b), first derivative of weight-loss curve (c), Gram-Schmidt reconstruction calculated from spectral data acquired by FTIR analysis C Thermograms , specific reconstruction for three different functional groups, which are a chemoselective record of the evolving gas (a) carbonyl (1760-1740 cm ) (b) HCl (2831-2785 cm ) (c) benzene (684-664 cm ) D spectrum obtained from the middle of the first weight-loss region. Reproduced from R. C. Wieboldt, S. R. Lowry and R. J. Rosenthal (1988) Mikrochim. Acta /, Recent Aspects of Fourier Transform Spectroscopy, Vol. 2, Proc. 6th Int. Conf Four. Trans. Spec.), pp. 179-82, by...

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