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CHEMOMETRICS ASSISTED UV-SPECTROPHOTOMETRIC ...

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The derivative spectra are always more complex than the zero-order spectrum. The first<br />

derivative is the rate of change of absorbance against wavelength. It starts and finished at<br />

zero, passes through zero at the same wavelength as λmax of the absorbance band with first a<br />

positive and then a negative band, with the maximum and minimum at the same wavelengths<br />

as the inflection points in the absorbance band. This bipolar function is characteristic of all<br />

the odd-order derivatives. The most characteristic feature of the second-order derivative is a<br />

negative band with the minimum at the same wavelength as the maximum on the zero-order<br />

band. It also shows two additional positive satellite bands on either side of the main band.<br />

The fourth derivative shows a positive band. The presence of a strong negative or positive<br />

band, with the minimum or maximum at the same wavelength as λmax of the absorbance<br />

band is characteristic of the even-order derivatives. Note that the number of bands observed<br />

is equal to the derivative order plus one [43].<br />

2. Elimination of the influence of baseline shift and matrix interferences<br />

Qualitative and quantitative investigations of broad spectra are frequently difficult, especially<br />

where the measurement of small absorbencies is concerned, because of uncontrollable<br />

baseline shift, great blank absorption and matrix interferences, regardless of whether they are<br />

caused by irrelevant absorption of light scattering by turbid solutions and suspensions. All<br />

these influences can be overcome by derivatisation. The order of derivatisation depends on<br />

the order of the polynomial function used to describe interferences.<br />

3. Enhancement of the detectability of minor spectra features<br />

The derivative spectrophotometer amplifies the weak variations in the slopes of the initial<br />

spectrum for better detection [46, 47].<br />

Fig.6. Characteristic profiles of derivative orders of a Gaussian band.<br />

14

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