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OPA spectra

Figure 3.27. TPA (dots with error bars) and OPA spectra (solid line) of the conjugated polymers (a) 23 (Ri = R2 = OC4H9), (b) 22 (R, = R2 = OC8H17), and (c) 28 (R, = H, R2 = C6H13). (From Ref. [389] with permission of Elsevier.)... Figure 3.27. TPA (dots with error bars) and OPA spectra (solid line) of the conjugated polymers (a) 23 (Ri = R2 = OC4H9), (b) 22 (R, = R2 = OC8H17), and (c) 28 (R, = H, R2 = C6H13). (From Ref. [389] with permission of Elsevier.)...
The small hypsochromic shift of TP excitation maximum for 74 compared to 58b reflects the influence of the re-system on TP excitation energy. In contrast, both anthracene bearing chromophores 75b and 75c exhibit significantly smaller 8 compared to 74. This is caused by the smaller electronic coupling between the one-photon (OP) state and the two-photon (TP) excited state (Table 3.7). TPA and OPA spectra for 74 and 75b-c are shown in Figure 3.42. [Pg.210]

Practical Example OPA Spectra of Porphyrin and ECD Spectra of ax-R3MCP... [Pg.361]

Practical Example OPA Spectra of Porphyrin and ECD Spectra of ax-R3MCP The influence of the HT terms will be illustrated with the OPA spectrum of porphyrin and ECD spectmm of the axial-methyl conformer of (R)-( + )-3-methyl-cyclopentanone (flx-R3MCP). [Pg.379]

S.3.2.3 Practical Example OPA Spectra for ax-R3MCP The differences and similarities between the various physical models described in the previous section wiU be discussed with the example of the S2 <— Sq electronic transition of the ax-R3MCP. [Pg.391]

Figure 8.6 Convoluted OPA spectra of S2 So electronic transition of ax-R3MCP computed with vertical and adiabatic FC approaches. Figure 8.6 Convoluted OPA spectra of S2 So electronic transition of ax-R3MCP computed with vertical and adiabatic FC approaches.
A basic assumption of OPA is that the purest spectra are mutually more dissimilar than the corresponding mixture spectra. Therefore, OPA uses a dissimilarity criterion to find the number of components and the corresponding purest spectra. Spectra are sequentially selected, taking into account their dissimilarity. The dissimilarity of spectrum i is defined as the determinant of a dispersion matrix Y,. In general, matrices Y, consist of one or more reference spectra, and the spectrum measured at the /th elution time. [Pg.295]

The first step in analysing a data table is to determine how many pure factors have to be estimated. Basically, there are two approaches which we recommend. One starts with a PCA or else either with OPA or SIMPLISMA. PCA yields the number of factors and the significant principal components, which are abstract factors. OPA yields the number of factors and the purest rows (or columns) (factors) in the data table. If we suspect a certain order in the spectra, we preferentially apply evolutionary techniques such as FSWEFA or HELP to detect pure zones, or zones with two or more components. [Pg.302]

For 2PA or ESA spectral measurements, it is necessary to use tunable laser sources where optical parametric oscillators/amplifiers (OPOs/OPAs) are extensively used for nonlinear optical measurements. An alternative approach, which overcomes the need of expensive and misalignment prone OPO/OPA sources, is the use of an intense femtosecond white-light continuum (WLC) for Z-scan measurements [71,72]. Balu et al. have developed the WLC Z-scan technique by generating a strong WLC in krypton gas, allowing for a rapid characterization of the nonlinear absorption and refraction spectra in the range of 400-800 nm [72]. [Pg.122]

There are many chemometric methods to build initial estimates some are particularly suitable when the data consists of the evolutionary profiles of a process, such as evolving factor analysis (see Figure 11.4b in Section 11.3) [27, 28, 51], whereas some others mathematically select the purest rows or the purest columns of the data matrix as initial profiles. Of the latter approach, key-set factor analysis (KSFA) [52] works in the FA abstract domain, and other procedures, such as the simple-to-use interactive self-modeling analysis (SIMPLISMA) [53] and the orthogonal projection approach (OPA) [54], work with the real variables in the data set to select rows of purest variables or columns of purest spectra, that are most dissimilar to each other. In these latter two methods, the profiles are selected sequentially so that any new profile included in the estimate is the most uncorrelated to all of the previously selected ones. [Pg.432]

B3LYP geometries, obtained as a result of density functional theory (DFT) calculations, were found to underestimate calculated transition energies compared to experiment in both OPA and TPA spectra (see Fig. 3.3) [236]. [Pg.126]

NMR signal along with the NIR spectra to investigate sugar solutions. By using outer product analysis (OPA), correlations between the NMR and NIR signals could be discerned, and provided insight into the hydration phenomena. This unique combination of spectral data should prove to be another fruitful area of future research. [Pg.69]


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See also in sourсe #XX -- [ Pg.181 ]




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