Continuous Emission Monitoring. James A. Jahnke

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Continuous Emission Monitoring - James A. Jahnke


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when the value of hv equals that energy. If light passing through a gas contained in a cell is changed over a range of wavelengths, a detector located on the other side of the gas cell would sense a dip in the light intensity it receives at the wavelengths where these transitions occur. This is shown in Figure 4‐4. This absorption can also be plotted directly as an absorption spectrum as shown in Figure 4‐5. The absorption spectrum offers some advantages for quantitative analysis.

Schematic illustration of example of normal vibrations of the SO2 molecule. Schematic illustration of a typical transmission spectrum. Schematic illustration of a typical absorption spectrum.

      The total energy of a molecule in a specific energy state can be summarized by the approximation

      (4‐4)upper E Subscript t o t a l Baseline equals upper E Subscript e l e c t r o n i c Baseline plus upper E Subscript v i b r a t i o n a l Baseline plus upper E Subscript r o t a t i o n a l

Schematic illustration of energy-level diagram for a molecule.

      To this point we have discussed the fact that molecules can absorb light energy. However, the question arises as to how this phenomenon can be expressed quantitatively. The answer lies in a mathematical expression known as the Beer–Lambert law.

      The Beer–Lambert Law

Schematic illustration of infrared vibrational–rotational transmittance spectrum for SO2. Schematic illustration of example system for measuring pollutant gas concentrations.

      (4‐5)upper T r equals StartFraction upper I Over upper I Subscript o Baseline EndFraction

      The Beer–Lambert law states that the transmittance of light through the medium decreases exponentially by the product α(λ) cL, or

      (4‐6)upper T r equals StartFraction upper I Over upper I Subscript o Baseline EndFraction equals e Superscript minus alpha left-parenthesis lamda right-parenthesis c l

      where

       Tr = the transmittance of the light through the flue gas

       Io = the intensity of the light entering the gas/s

       I = the intensity of the light leaving the flue gas/s

       α(λ) = molecular absorption coefficient (dependent on wavelength)

       c = concentration of the pollutant

       l = distance the light beam travels through the flue gas

      The Beer–Lambert law relates light absorbance in a medium, A = α(λ)cl, to the distance the light travels in the medium and the concentration of the light‐absorbing (and or light scattering) species.

      [Note: In the conventions of International Union of Pure and Applied Chemistry (IUPAC), the fraction of light not transmitted is


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