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Wavelength increments

From a mathematical point of view, we can let 8X be the increment between adjacent measurement wavelengths. Then, AX = nx 8X, where n is the number of wavelength increments over which the derivative is calculated. Then,... [Pg.375]

Tables 6.3-6.5 record data developed to undertake structural analysis in systems possessing chromophores that are conjugated or otherwise interact with each other. Chromophores within a molecule interact when linked directly to each other or when they are forced into proximity owing to structural constraints. Certain combinations of functional groups comprise chromophoric systems that exhibit characteristic absorption bands. In the era when UV-VIS was one of the principal spectral methods available to the organic chemist, sets of empirical rules were developed to extract as much information as possible from the spectra. The correlations referred to as Woodward s rules or the Woodward-Fieser rules, enable the absorption maxima of dienes (Table 6.3) and enones and dienones (Table 6.4) to be predicted. When this method is applied, wavelength increments correlated to structural features are added to the respective base values (absorption wavelength of parent compound). The data refer to spectra determined in methanol or ethanol. When other solvents are used, a numerical correction must be applied. These corrections are recorded in Table 6.5. Tables 6.3-6.5 record data developed to undertake structural analysis in systems possessing chromophores that are conjugated or otherwise interact with each other. Chromophores within a molecule interact when linked directly to each other or when they are forced into proximity owing to structural constraints. Certain combinations of functional groups comprise chromophoric systems that exhibit characteristic absorption bands. In the era when UV-VIS was one of the principal spectral methods available to the organic chemist, sets of empirical rules were developed to extract as much information as possible from the spectra. The correlations referred to as Woodward s rules or the Woodward-Fieser rules, enable the absorption maxima of dienes (Table 6.3) and enones and dienones (Table 6.4) to be predicted. When this method is applied, wavelength increments correlated to structural features are added to the respective base values (absorption wavelength of parent compound). The data refer to spectra determined in methanol or ethanol. When other solvents are used, a numerical correction must be applied. These corrections are recorded in Table 6.5.
Conjugated systems show bathochromic shifts in their n->n transition bands. Empirical methods for predicting those shifts were originally formulated by Woodward, Fieser, and Fieser.M This section includes the most important conjugated system rules.15 The reader should consult references 5 and 6 for more details on how to apply the wavelength increment data. [Pg.315]

The terrestrial reference spectrum should have uniform wavelength increments for ease of computation and comparison with measured spectral data. [Pg.35]

Purified nuclear receptor proteins were buffer exchanged into PBS for CD spectral analysis using an Aviv model 62DS CD spectropolarimeter. The proteins were scanned repetitively in 0.1 cm quartz cuvettes fi om 197 to 300 nm in 1 nm wavelength increments. Ellipticity was converted to molar ellipticity for comparisons. [Pg.458]

In this chapter we will describe some of the more sophisticated uses of least squares, especially those for fitting experimental data to specific mathematical functions. First we will describe fitting data to a function of two or more independent parameters, or to a higher-order polynomial such as a quadratic. In section 3.3 we will see how to simplify least-squares analysis when the data are equidistant in the dependent variable (e.g., with data taken at fixed time intervals, or at equal wavelength increments), and how to exploit this for smoothing or differentiation of noisy data sets. In sections 3.4 and 3.5 we will use simple transformations to extend the reach of least-squares analysis to many functions other than polynomials. Finally, in section 3.6, we will encounter so-called non-linear least-squares methods, which can fit data to any computable function. [Pg.90]

Apparatus. Spectrofluorometer SPEX Fluorolog-2 (Edison, NJ, USA). Xenon lamp 450-W (OSRAM, Germany) and photomultiplier tube (R 928 Hamamatsu Co.) powered at 950 V as the detector. Excitation and emission monochromator slits, wavelength increment, and integration time were set at 1 mm, 1 nm and 1 second respectively. A pH meter (Model Orion 520A, USA) was used for pH adjustment. Basic procedure. Benserazide solution 2 mL (1.0 x 10 6 1.0 x 10 4mol/L) was added to 2 ml of Triton X-100 solution (4.0 10 4 mol/L) and 2 mL pH 4.0... [Pg.389]

Several systems for automation of spectrometers have been discussed. A computer-controlled Echelle monochromator allowed wavelength increments of 0.01 nm. A wavelength-scan and lamp-intensity control scheme for the popular Bausch and Lomb high-intensity monochromator has been described. The accurate synchronization of monochromator wavelength-scan and chart-recorder speed, and the possibility of rapid scanning allowing spectra to be displayed in real time on an oscilloscope, has also been discussed. Details have been provided for the modification of a commercially available mirror mount (Oriel model 1450) for use as a stepper-motor controlled grating mount. [Pg.14]

Reflectance images were acquired at a magnification of 30 x 30 pm per pixel with a MatrixNIR NIR system (Spectral Dimensions Inc., Olney, MD) equipped with an InGaAs focal-plane array detector with 320 x 256 pixels. A wavelength increment of 7 nm was used to collect data over the spectral range 1100-1750 nm. The first data... [Pg.126]


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