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THEORY AND PRINCIPLES
OF FT-NMR
CHAITHRA B
I M.PHARM
DEPT. OF PHARMACOLOGY
1
NUCLEAR MAGNETIC RESONANCE
SPECTROSCOPY
 NMR is a physical phenomenon in which nuclei in a magnetic field absorbs
and re-emit electromagnetic radiation.
 This phenomenon occurs when the nuclei of certain atoms are immersed in
a static magnetic field and exposed to the second oscillating magnetic field.
 It is an analytical chemistry technique used in quality control and research
for determining the content and purity of a sample as well as its molecular
structure.
 It is used in various fields like scientific research, various industries, medical
field etc.,
 It is now the most versatile spectroscopy technique that is used in regular
analysis of Bio macromolecules.
2
FOURIER TRANSFORM NMR
SPECTROSCOPY
In FT-NMR instrument, small energy change takes place
in the magnitude, present in NMR and hence the
sensitivity of this instrument is very less.
The sensitivity in FT-NMR can be increased by adding the
square root of recorded spectra's together.
Simultaneous irradiation of frequency occurs in a
spectrum having a Radio frequency pulse and then the
nuclei returns back to thermal equilibrium on its normal
state.
3
FOURIER TRANSFORM NMR
SPECTROSCOPY
The Fourier Transformation is the basic mathematical
calculation necessary to convert the data in time
domain(interferogram) to frequency domain(NMR
Spectrum).
i.e, time domain  Intensity v/s Time.
Frequency domain  Intensity v/s Frequency.
It was developed by JEAN BAPTISE JOSEPH FOURIER.
4
THEORY OF FT-NMR
When magnetic nuclei are placed in a magnetic field and
irradiated with a pulse of radio frequency close to their
resonant frequency, the nuclei absorb some of the
energy and precess like little tops at their resonant
frequencies.
5
THEORY OF FT-NMR (CONTINUED..)
This precession of many nuclei at slightly different
frequencies produces a complex signal that decays as the
nuclei loses the energy they had gained from the pulse.
This signal is called as free induction decay(FID) or
transient, it contains all the information needed to
calculate a spectrum.
The free induction decay can be recorded by a radio
receiver and a computer in 1-2 seconds and many FIDs
can be averaged in few minutes. A computer converts
the averaged transients into a spectrum.
6
THEORY OF FT-NMR (CONTINUED..)
 A Fourier transform is the mathematical technique used to compute
the spectrum from the free induction decay. This technique of using
pulses and collecting transients is called Fourier transform
spectroscopy.
 A Fourier transform spectrometer is usually more expensive than a
continuous wave spectrometer, since it must have fairly
sophisticated electronics capable of generating precise pulses and
accurately receiving the complicated transients
 A good 13C NMR instrument usually has the capability to do 1H NMR
spectra as well. When used with proton spectroscopy, the Fourier
transform technique produces good spectra with very small
amounts( less than milligram) of sample.
7
CHEMICAL SHIFT:
• Resonance frequencies of the same isotopes in different
molecular surroundings differ by several ppm (parts per
million). For resonance frequencies in the 100 MHz range
these differences can be up to a few 1000 Hz. After
creating a Mx,y coherence, each spin rotates with its own
specific resonance frequency w, slightly different from
the B1 transmitter (and receiver) frequency w0. In the
rotating coordinate system, this corresponds to a rotation
with an offset frequency W = w - w0.
8
9
SENSITIVITY:
The signal induced in the reciever coil depends
• On the size of polarization Mz to be converted into Mxy
coherence by a 900 pulse.
• On the signal induced in the receiver coil at detector,
depending on the magnetic moment of the nucleus
detected and its precession frequency
• unfortunately the noise also grows with the frequency.
10
MICHELSON INTERFEROMETER
A Michelson interferometer is used to observe interference.
It does this through a setup involving a light source, a light
detector, a beam splitter, and mirrors.
By splitting the beam of light and introducing differences in path
length for the resulting beams, interference can be induced.
MICHELSON INTERFEROMETER
The following slides will explain this concept in greater detail.
Legend
Light wave (original)
Light wave (split)
Light wave (recombined)
Mirror
Light source
Beam splitter
Light detector
MICHELSON INTERFEROMETER
First, the Michelson
interferometer emits a
beam of light of a fixed
wavelength from the
source.
This beam travels
through the beam
splitter, resulting in 2
waves (still same
wavelength) being sent
to different mirrors.
MICHELSON INTERFEROMETER
The mirrors each reflect
their respective beam
back toward the
splitter. In this case, the
distance between each
mirror from the splitter
is the same.
MICHELSON INTERFEROMETER
When the beams reach
the splitter, they are
both in the same spot
and aimed in the same
direction. Because they
occupy the same space,
interference must occur.
In this case, it is
constructive because the
mirrors are the same
distance away, thus the
number of wavelengths
is the same. Note the
resulting amplitude is
now 2A. This should
result in a bright light
being observed on the
detector.
MICHELSON INTERFEROMETER
Now let’s modify the experimental settings by moving the right
mirror to the right by λ/4
(one quarter of the beam’s wavelength)
MICHELSON INTERFEROMETER
Just as before, a light of
a fixed wavelength is
emitted, is split into
two, and each beam
travels to its respective
mirror.
This time, however, the
right beam’s mirror is
slightly further away, a
length of λ/4.
MICHELSON INTERFEROMETER
Because the right
mirror has been
shifted, a phase
difference has been
introduced between
the waves
corresponding to the
two mirrors. Because
the distance moved is
λ/4, and that distance
is travelled twice
(oncoming and
reflected beam) the
phase is now λ/2 or π.
MICHELSON INTERFEROMETER
Once these 2 waves
combine at the same
spot as before, their
phase difference results
in complete destructive
interference.
As a result, it is
expected that no light
will be observed at the
detector.
CONCLUSION:
• importance of detecting the nucleus with the highest γ
(i.e., 1H), important in heteronuclear H,X correlation
experiments: "inverse detection"
• double sample concentration gives double sensitivity, but
to get the same result from longer measuring time, one
needs four times the number of scans
• sensitivity should increase at lower temperatures (larger
polarisation), but lowering the temperature usually also
reduces T2 , leading to a loss of sensitivity due to larger
line widths.
20
REFERENCE:
• L G Wade, Organic Chemistry, 6th edition.
• FT NMR article from ©Gerd Gemmecker, 1999.
• Skoog, Holler and crouch, Instrumental analysis,2007.
• Internet sources
21
22

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theory and principles of ft nmr

  • 1. THEORY AND PRINCIPLES OF FT-NMR CHAITHRA B I M.PHARM DEPT. OF PHARMACOLOGY 1
  • 2. NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY  NMR is a physical phenomenon in which nuclei in a magnetic field absorbs and re-emit electromagnetic radiation.  This phenomenon occurs when the nuclei of certain atoms are immersed in a static magnetic field and exposed to the second oscillating magnetic field.  It is an analytical chemistry technique used in quality control and research for determining the content and purity of a sample as well as its molecular structure.  It is used in various fields like scientific research, various industries, medical field etc.,  It is now the most versatile spectroscopy technique that is used in regular analysis of Bio macromolecules. 2
  • 3. FOURIER TRANSFORM NMR SPECTROSCOPY In FT-NMR instrument, small energy change takes place in the magnitude, present in NMR and hence the sensitivity of this instrument is very less. The sensitivity in FT-NMR can be increased by adding the square root of recorded spectra's together. Simultaneous irradiation of frequency occurs in a spectrum having a Radio frequency pulse and then the nuclei returns back to thermal equilibrium on its normal state. 3
  • 4. FOURIER TRANSFORM NMR SPECTROSCOPY The Fourier Transformation is the basic mathematical calculation necessary to convert the data in time domain(interferogram) to frequency domain(NMR Spectrum). i.e, time domain  Intensity v/s Time. Frequency domain  Intensity v/s Frequency. It was developed by JEAN BAPTISE JOSEPH FOURIER. 4
  • 5. THEORY OF FT-NMR When magnetic nuclei are placed in a magnetic field and irradiated with a pulse of radio frequency close to their resonant frequency, the nuclei absorb some of the energy and precess like little tops at their resonant frequencies. 5
  • 6. THEORY OF FT-NMR (CONTINUED..) This precession of many nuclei at slightly different frequencies produces a complex signal that decays as the nuclei loses the energy they had gained from the pulse. This signal is called as free induction decay(FID) or transient, it contains all the information needed to calculate a spectrum. The free induction decay can be recorded by a radio receiver and a computer in 1-2 seconds and many FIDs can be averaged in few minutes. A computer converts the averaged transients into a spectrum. 6
  • 7. THEORY OF FT-NMR (CONTINUED..)  A Fourier transform is the mathematical technique used to compute the spectrum from the free induction decay. This technique of using pulses and collecting transients is called Fourier transform spectroscopy.  A Fourier transform spectrometer is usually more expensive than a continuous wave spectrometer, since it must have fairly sophisticated electronics capable of generating precise pulses and accurately receiving the complicated transients  A good 13C NMR instrument usually has the capability to do 1H NMR spectra as well. When used with proton spectroscopy, the Fourier transform technique produces good spectra with very small amounts( less than milligram) of sample. 7
  • 8. CHEMICAL SHIFT: • Resonance frequencies of the same isotopes in different molecular surroundings differ by several ppm (parts per million). For resonance frequencies in the 100 MHz range these differences can be up to a few 1000 Hz. After creating a Mx,y coherence, each spin rotates with its own specific resonance frequency w, slightly different from the B1 transmitter (and receiver) frequency w0. In the rotating coordinate system, this corresponds to a rotation with an offset frequency W = w - w0. 8
  • 9. 9
  • 10. SENSITIVITY: The signal induced in the reciever coil depends • On the size of polarization Mz to be converted into Mxy coherence by a 900 pulse. • On the signal induced in the receiver coil at detector, depending on the magnetic moment of the nucleus detected and its precession frequency • unfortunately the noise also grows with the frequency. 10
  • 11. MICHELSON INTERFEROMETER A Michelson interferometer is used to observe interference. It does this through a setup involving a light source, a light detector, a beam splitter, and mirrors. By splitting the beam of light and introducing differences in path length for the resulting beams, interference can be induced.
  • 12. MICHELSON INTERFEROMETER The following slides will explain this concept in greater detail. Legend Light wave (original) Light wave (split) Light wave (recombined) Mirror Light source Beam splitter Light detector
  • 13. MICHELSON INTERFEROMETER First, the Michelson interferometer emits a beam of light of a fixed wavelength from the source. This beam travels through the beam splitter, resulting in 2 waves (still same wavelength) being sent to different mirrors.
  • 14. MICHELSON INTERFEROMETER The mirrors each reflect their respective beam back toward the splitter. In this case, the distance between each mirror from the splitter is the same.
  • 15. MICHELSON INTERFEROMETER When the beams reach the splitter, they are both in the same spot and aimed in the same direction. Because they occupy the same space, interference must occur. In this case, it is constructive because the mirrors are the same distance away, thus the number of wavelengths is the same. Note the resulting amplitude is now 2A. This should result in a bright light being observed on the detector.
  • 16. MICHELSON INTERFEROMETER Now let’s modify the experimental settings by moving the right mirror to the right by λ/4 (one quarter of the beam’s wavelength)
  • 17. MICHELSON INTERFEROMETER Just as before, a light of a fixed wavelength is emitted, is split into two, and each beam travels to its respective mirror. This time, however, the right beam’s mirror is slightly further away, a length of λ/4.
  • 18. MICHELSON INTERFEROMETER Because the right mirror has been shifted, a phase difference has been introduced between the waves corresponding to the two mirrors. Because the distance moved is λ/4, and that distance is travelled twice (oncoming and reflected beam) the phase is now λ/2 or π.
  • 19. MICHELSON INTERFEROMETER Once these 2 waves combine at the same spot as before, their phase difference results in complete destructive interference. As a result, it is expected that no light will be observed at the detector.
  • 20. CONCLUSION: • importance of detecting the nucleus with the highest γ (i.e., 1H), important in heteronuclear H,X correlation experiments: "inverse detection" • double sample concentration gives double sensitivity, but to get the same result from longer measuring time, one needs four times the number of scans • sensitivity should increase at lower temperatures (larger polarisation), but lowering the temperature usually also reduces T2 , leading to a loss of sensitivity due to larger line widths. 20
  • 21. REFERENCE: • L G Wade, Organic Chemistry, 6th edition. • FT NMR article from ©Gerd Gemmecker, 1999. • Skoog, Holler and crouch, Instrumental analysis,2007. • Internet sources 21
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Hinweis der Redaktion

  1. Xyz Dfd
  2. The complete eqtn for sensitivity is thus, s/n=…….