The Vibrational energy interaction contribute to the
Infrared spectrum because
The number of vibrational modes (different types of
vibrations) in a molecule is 3N-5 for linear molecules and 3N-6 for
nonlinear molecules, where N is the number of atoms. So the
diatomic molecule we just discussed has 3 x 2 - 5 = 1 vibration:
the stretching of the bond between the atoms.
these vibrational modes include the 1) stretching 2)
Bending 3) Rocking and 4) Twisting of Bonds which are
infrared active because there is a change in the molecular
dipole moment during this vibration.
b)
Advantages of Fourier Transform spectroscopy[edit]
There are three principal advantages for an FT spectrometer
compared to a scanning (dispersive) spectrometer.
- The multiplex or Fellgett's advantage. This arises from the
fact that information from all wavelengths is collected
simultaneously. It results in a higher Signal-to-noise ratio for a
given scan-time. For a spectrum with m resolution elements this
increase is equal to the square root of m. Alternatively it allows
a shorter scan-time for a given resolution. In practice multiple
scans are often averaged, increasing the signal-to-noise ratio by
the square root of the number of scans.
- The throughput or Jacquinot's advantage. This results from the
fact that, in a dispersive instrument, the monochromator has
entrance and exit slits which restrict the amount of light that
passes through it. The interferometer throughput is determined only
by the diameter of the collimated beam coming from the source.
Although no slits are needed FTIR spectrometers do require an
aperture to restrict the convergence of the collimated beam in the
interferometer. This is because convergent rays are modulated at
different frequencies as the path difference is varied. Such an
aperture is called a Jacquinot stop. For a given resolution and
wavelength this circular aperture allows more light through than a
slit, resulting in a higher signal-to-noise ratio.
- The wavelength accuracy or Connes' advantage. The wavelength
scale is calibrated by a laser beam of known wavelength that passes
through the interferometer. This is much more stable and accurate
than in dispersive instruments where the scale depends on the
mechanical movement of diffraction gratings. In practice the
accuracy is limited by the divergence of the beam in the
interferometer which depends on the resolution.
Another minor advantage is less sensitivity to stray light, that
is radiation of one wavelength appearing at another wavelength in
the spectrum. In dispersive instruments this is the result of
imperfections in the diffraction gratings and accidental
reflections. In FT instruments there is no direct equivalent as the
apparent wavelength is determined by the modulation frequency in
the interferometer.