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© 2009 Perkin Elmer
Principles of FTIR
© 2009 Perkin Elmer
Principles of FTIR
PerkinElmer
Infrared Spectroscopy
Near infrared
( 780 nm ~ 2.5 µm )
Mid Infrared
( 2.5 µm ~ 25 µm )
Far Infrared
( 25 µm ~ 2000 µm )
12500 ~ 4000 cm-1
  4000 ~ 400 cm-1
  400 ~ 10 cm-1
  Peak absorptions are
shown as the region facing
downwards
Infrared
radiation
source
sample
  100% transmission
Ⅰ ) Dispersive Infrared Spectrophotometer
Ⅱ ) Fourier Transform Infra-Red Spectrophotometer
(Fourier Transform Infra-Red Spectroscopy, FTIR)
  ← Current technology
FTIR
PerkinElmer Spectrum 100
Dispersive IR
PerkinElmer Model 297
Infrared Spectrophotometer
  Types of infrared spectrophotometer
Dispersive Infrared Spectrophotometer
light
source
reference
sample
Chopper mirror
Thermocouple detector
grating
  Radiation from the source
is 「 dispersed 」 by the grating into single
wavelength components.
  The sample beam ratioed to the reference
beam produces a plot of the sample
spectrum 。
spectrum
sample
compartment
Fourier Transform Infra-Red Spectrophotometer (FTIR)
spectrum
light source
sample
He-Ne Laser
moving
mirror
interferogram
beamsplitter
fixed mirror
detector
interferometer
Sample
compartment
Fourier transform
  Radiation emitted from the source is split into two with a beamsplitter in the interferometer. The fixed and
moving mirrors reflect each of the beam back to the beamsplitter, where the two beams recombine into one and
falls on the detector 。 The two beams combine constructively or destructively, varying as the optical path
difference, when the moving mirror is moved. When the combined beam is transmitted through the sample, it is
detected as an interferogram and contains all infrared information on the sample. The infrared spectrum is
obtained from the interferogram by the mathematical process of Fourier transformation 。
What is a beamsplitter ?
  interferometer   =   produces optical path difference in radiation  →  changes phase difference of radiation
requires precise movement!!
radiation
source
fixed mirror
moving mirror
beamsplitter
0λ/4λ/2
I0R0
I0R0
2R0T0I0
I0T0
I0T0
I0
I0(R0
2
+T0
2
)
opdδ= 0
   
opdδ= λ/2
Optical path difference – opd
opdδ= λ
As the moving mirror moves continuously to a further
distance away, the intensity of the combined beam at the
center of the beamsplitter changes from I ~ 0 ~I
~・・・ 
radiation from fixed mirror
radiation from moving mirror
combined radiation
think about the interference of monochromatic radiation
intensity is strongest at 0 optical path difference
Light interference of multiple wavelengths(interferogram)
0 λλ/2
I
OPD
①   monochromatic radiation of wavelengthλ
② two wavelengths radiation
λ1
λ2
0
OPD
③   multiple wavelengths
λ1
λ2
λ3
λ4
λ5
λ6
0
OPD
Intensity
Intensity
Intensity
Role of Laser
0
OPD
Intensity
centerburst ( in theory at OPD=
0 )
interferogram obtained
sampled interferogram
determine the sampling interval  
 →  using the periodicity of the laser
interferogram
  The interferogram is a function of 「 distance 」
                    
What is Fourier transform ?
( Fourier’s theory )
The period of the trigonometric function is the
wavelength. The magnitude is the intensity 。
Revert to their respective wavelength interferograms
All functions can be represented as the sum of trigonometric
functions
λ1
λ2
λ3
λ4
λ5
λ6
interferogram
Fourier transform
Convert to spectrum
Wavelength
Intensity
wavelength
intensity
Energy in infrared region and interferogram
continuous wavelength
radiation
- 500.0 - 400 - 300 - 200 - 100 0 100 200 300 400 500.0
- 0.65
- 0.6
- 0.5
- 0.4
- 0.3
- 0.2
- 0.1
0.0
0.1
0.2
0.3
0.4
0.5
0.6
0.65
ポイント
EGY
4000.0 3000 2000 1500 1000 400.0
0.7
10
20
30
40
50
60
70
80
90
100.8
c m- 1
EGY
interferogram
FT
sum of
trigonometric
(cos) functions
δδν
δν
dfF e
i−∞
∞−∫= )()(
General formula for Fourier series
)()( δν fF ⇔
function of distance
   wavelength function δ must be integrated from -∞ to +∞
  The interferometer must be moved an infinite distance ( → ) to obtain
an interferogram which will meet the requirements of the Fourier transform.
  An apodization function which is simply a weighting is applied to the
interferogram, convert this interferogram to an interferogram 「 similar 」 to
that obtained with the moving mirror moving to an infinite distance, before
performing the Fourier transform.
function of wavelength
spectrum interferogram
As it is impossible ・・・
< Problems encountered in actual FTIR measurements >
What is apodization function ?
Apodization function
FT with limited range FT with apodization function
applied to the limited range
side lobesside lobes
A decay function with increasing |x|
The interferogram is made to converges to zero at the edge.
There are several apodization functions, such as Norton-Beer and Triangular,
which affects the peak width and peak height differently.
Phase Correction
The centerburst is not at
optical path difference
「 0 」
( due to delay in acquisition of
electronic signals, optical beam distortions
etc)
「 phase correction 」
strongest interferogram intensity position
(centerburst) is set to optical path
difference "0" position
(+) deviation
from the optical
path difference
「 0 」 position
(-) deviation
from the optical
path
difference 「 0 」
position
※In general, several points centered around the centerburst are
subjected to the correction
< background measurement >
Obtaining FTIR spectrum
interferogram
<sample measurement>
apodization
phase correction
Fourier transform
transmittance
calculation
( intensity ratio )
4000.0 2000 1000 400.0
1.1
20
40
60
80
96.2
cm-1
EGY
4000.0 2000 1000 400.0
0.0
20
40
60
83.2
cm-1
EGY
4000.0 2000 1000 400.0
0.0
20
40
60
80
91.3
cm-1
%T
infrared spectrum
intensity spectrum Intensity spectrum
Fourier transform
Short measurement time
 All frequencies are measured simultaneously in an interferometer with Fourier
transform. 。    The measurement time is reduced in a multi-wavelength
measurement
 Reaction process measurement
 Rapid measurement time allows a chemical reaction or kinetics to be monitored 。
High signal to noise ratio
 Throughput advantage (Jacquinot Advantage)
 Throughput advantage of FTIR is 100 times better than a dispersive IR.
 Fellgett advantage (Multiplex Advantage)
 FTIR can measure the entire wavelength range simultaneously
 Measuring very small samples
 An infrared microscope system allows these small samples to be measured easily 。
 Measuring dark samples
 Samples with high carbon content (such as black rubber) can be measured 。
Improvement in wavelength accuracy (Connes Advantage)
 FTIR is calibrated with a He-Ne laser 。
 He-Ne laser has a very stable frequency. Therefore, FTIR will have excellent long term
Advantages of FTIR
Advantages of FT-IR ( compared to dispersive IR )

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Principles of ftir

  • 1. © 2009 Perkin Elmer Principles of FTIR
  • 2. © 2009 Perkin Elmer Principles of FTIR PerkinElmer
  • 3. Infrared Spectroscopy Near infrared ( 780 nm ~ 2.5 µm ) Mid Infrared ( 2.5 µm ~ 25 µm ) Far Infrared ( 25 µm ~ 2000 µm ) 12500 ~ 4000 cm-1   4000 ~ 400 cm-1   400 ~ 10 cm-1   Peak absorptions are shown as the region facing downwards Infrared radiation source sample   100% transmission
  • 4. Ⅰ ) Dispersive Infrared Spectrophotometer Ⅱ ) Fourier Transform Infra-Red Spectrophotometer (Fourier Transform Infra-Red Spectroscopy, FTIR)   ← Current technology FTIR PerkinElmer Spectrum 100 Dispersive IR PerkinElmer Model 297 Infrared Spectrophotometer   Types of infrared spectrophotometer
  • 5. Dispersive Infrared Spectrophotometer light source reference sample Chopper mirror Thermocouple detector grating   Radiation from the source is 「 dispersed 」 by the grating into single wavelength components.   The sample beam ratioed to the reference beam produces a plot of the sample spectrum 。 spectrum sample compartment
  • 6. Fourier Transform Infra-Red Spectrophotometer (FTIR) spectrum light source sample He-Ne Laser moving mirror interferogram beamsplitter fixed mirror detector interferometer Sample compartment Fourier transform   Radiation emitted from the source is split into two with a beamsplitter in the interferometer. The fixed and moving mirrors reflect each of the beam back to the beamsplitter, where the two beams recombine into one and falls on the detector 。 The two beams combine constructively or destructively, varying as the optical path difference, when the moving mirror is moved. When the combined beam is transmitted through the sample, it is detected as an interferogram and contains all infrared information on the sample. The infrared spectrum is obtained from the interferogram by the mathematical process of Fourier transformation 。
  • 7. What is a beamsplitter ?   interferometer   =   produces optical path difference in radiation  →  changes phase difference of radiation requires precise movement!! radiation source fixed mirror moving mirror beamsplitter 0λ/4λ/2 I0R0 I0R0 2R0T0I0 I0T0 I0T0 I0 I0(R0 2 +T0 2 ) opdδ= 0     opdδ= λ/2 Optical path difference – opd opdδ= λ As the moving mirror moves continuously to a further distance away, the intensity of the combined beam at the center of the beamsplitter changes from I ~ 0 ~I ~・・・  radiation from fixed mirror radiation from moving mirror combined radiation think about the interference of monochromatic radiation
  • 8. intensity is strongest at 0 optical path difference Light interference of multiple wavelengths(interferogram) 0 λλ/2 I OPD ①   monochromatic radiation of wavelengthλ ② two wavelengths radiation λ1 λ2 0 OPD ③   multiple wavelengths λ1 λ2 λ3 λ4 λ5 λ6 0 OPD Intensity Intensity Intensity
  • 9. Role of Laser 0 OPD Intensity centerburst ( in theory at OPD= 0 ) interferogram obtained sampled interferogram determine the sampling interval    →  using the periodicity of the laser interferogram   The interferogram is a function of 「 distance 」                     
  • 10. What is Fourier transform ? ( Fourier’s theory ) The period of the trigonometric function is the wavelength. The magnitude is the intensity 。 Revert to their respective wavelength interferograms All functions can be represented as the sum of trigonometric functions λ1 λ2 λ3 λ4 λ5 λ6 interferogram Fourier transform
  • 12. Energy in infrared region and interferogram continuous wavelength radiation - 500.0 - 400 - 300 - 200 - 100 0 100 200 300 400 500.0 - 0.65 - 0.6 - 0.5 - 0.4 - 0.3 - 0.2 - 0.1 0.0 0.1 0.2 0.3 0.4 0.5 0.6 0.65 ポイント EGY 4000.0 3000 2000 1500 1000 400.0 0.7 10 20 30 40 50 60 70 80 90 100.8 c m- 1 EGY interferogram FT sum of trigonometric (cos) functions
  • 13. δδν δν dfF e i−∞ ∞−∫= )()( General formula for Fourier series )()( δν fF ⇔ function of distance    wavelength function δ must be integrated from -∞ to +∞   The interferometer must be moved an infinite distance ( → ) to obtain an interferogram which will meet the requirements of the Fourier transform.   An apodization function which is simply a weighting is applied to the interferogram, convert this interferogram to an interferogram 「 similar 」 to that obtained with the moving mirror moving to an infinite distance, before performing the Fourier transform. function of wavelength spectrum interferogram As it is impossible ・・・ < Problems encountered in actual FTIR measurements > What is apodization function ?
  • 14. Apodization function FT with limited range FT with apodization function applied to the limited range side lobesside lobes A decay function with increasing |x| The interferogram is made to converges to zero at the edge. There are several apodization functions, such as Norton-Beer and Triangular, which affects the peak width and peak height differently.
  • 15. Phase Correction The centerburst is not at optical path difference 「 0 」 ( due to delay in acquisition of electronic signals, optical beam distortions etc) 「 phase correction 」 strongest interferogram intensity position (centerburst) is set to optical path difference "0" position (+) deviation from the optical path difference 「 0 」 position (-) deviation from the optical path difference 「 0 」 position ※In general, several points centered around the centerburst are subjected to the correction
  • 16. < background measurement > Obtaining FTIR spectrum interferogram <sample measurement> apodization phase correction Fourier transform transmittance calculation ( intensity ratio ) 4000.0 2000 1000 400.0 1.1 20 40 60 80 96.2 cm-1 EGY 4000.0 2000 1000 400.0 0.0 20 40 60 83.2 cm-1 EGY 4000.0 2000 1000 400.0 0.0 20 40 60 80 91.3 cm-1 %T infrared spectrum intensity spectrum Intensity spectrum Fourier transform
  • 17. Short measurement time  All frequencies are measured simultaneously in an interferometer with Fourier transform. 。    The measurement time is reduced in a multi-wavelength measurement  Reaction process measurement  Rapid measurement time allows a chemical reaction or kinetics to be monitored 。 High signal to noise ratio  Throughput advantage (Jacquinot Advantage)  Throughput advantage of FTIR is 100 times better than a dispersive IR.  Fellgett advantage (Multiplex Advantage)  FTIR can measure the entire wavelength range simultaneously  Measuring very small samples  An infrared microscope system allows these small samples to be measured easily 。  Measuring dark samples  Samples with high carbon content (such as black rubber) can be measured 。 Improvement in wavelength accuracy (Connes Advantage)  FTIR is calibrated with a He-Ne laser 。  He-Ne laser has a very stable frequency. Therefore, FTIR will have excellent long term Advantages of FTIR Advantages of FT-IR ( compared to dispersive IR )

Editor's Notes

  1. FTIRは、ここにあります様に、 フーリエ トランスフォーム インフラレッド スペクトロスコピー の略称です。 そのまま訳すと、フーリエ変換赤外分光分析となります。 赤外線と言っても、非常に波長領域は広く、 一般的に、FT-IRでは、 赤外線の中でも4000-400波数(カイザー)に相当する中赤外領域において 分子間の運動エネルギーに相当する赤外エネルギーの吸収を見ています。 この領域は、指紋領域とも言われ、 分子を構成する官能基や結合における特長的な吸収ピークが 非常に多く顕れる事に由来しています。