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Raman Effect
Rakesh Sheoran
Assistant Professor in Physics
Prarambh IASE, Jhajjar (Haryana)
Raman Effect
• Given by Great Indian Scientist Sir C.V. Raman 1928.
• When visible or UV light fall on gas, liquid or crystal the
scattered light contains two components, one with same
frequency as that of incident light and other with changed
frequency (frequency less or more than the incident light).
Incident Frequency
Same Frequency
(Rayleigh Lines)
Decreased Frequency
(Stoke’s Lines)
Decreased Frequency
(Anti-Stoke’s Lines)
Unchanged Frequency Changed Frequency (Weak lines)
Scattering
Lines in Raman Effect
• Let
– Incident Frequency = ν0
– Scattered Frequency = ν’
– Change in frequency, (Raman Shift) Δν = ν0 -ν’
• Then if
ν’ = ν0 then Rayleigh Lines [Raman Shift, Δν = 0]
ν’ < ν0 then Stoke’s Lines [Raman Shift, Δν = +ve]
ν’ > ν0 then Anti- Stoke’s Lines [Raman Shift, Δν = -ve]
Raman Spectra
• Pure Vibration Raman Spectra (Low Resolution Spectrometer)
• Pure Rotational Raman Spectra (High Resolution Spectrometer)
Experimental Set for Raman Effect
Experiment by Raman consisted of following parts:
• Raman Tube
– Cylindrical tube made of glass or quartz. Its purpose is to
place Gas, liquid, transparent crystal used for scattering of
light. It is covered with water tube to cool down from heat
developed in the tube.
– For liquid its diameter is with approximate length 15 cm
and diameter 2 cm and for air diameter are approximate
length 15 cm and diameter 2 cm
• Proper Source of Light
– Source of high intensity monochromatic light – mercury
lamp with monochromatic filter or laser light (preferred)
• Spectrograph or Spectrometer
– High resolution and light gathering power
Experimental Set for Raman Effect
• Raman Spectra does not depend upon the frequency of incident or scattered light
rather it depend upon the nature of material placed in Raman Tube.
Classical Theory of Raman Effect
The equation of Electric Field in incident light of frequency ν0 can
be written as
The molecules will vibrate with the frequency of incident light,
hence Rayleigh Lines will appear in the spectra.
Classical Theory of Raman Effect
Due to vibrational and rotational motion of molecules a phase shift of
() will appear causing appearance of an additional factor in the
equation of Electric Field
The molecules will vibrate with the frequency different from the
frequency of incident light. Hence Stoke’s and Anti-Stoke’s lines will be
formed
Classical Theory of Raman Effect
• Limitations of Classical Theory
– As per the equation of polarizibility the intensity of
Stoke’s and Anti-Stoke’s lines must be equal but in
spectra the intensity of Stoke’s lines is higher then the
Anti-Stoke’s lines. Classical Theory fails to explain this
difference in intensity.
– At ordinary temperature the vibrational motion is very
less and only rotational motion dominates but
classical theory does not explain any difference
between contribution of vibrational and rotation
motion.
Quantum Theory of Raman Effect
• When incident light fall over the scatterer then a
collision between incident photon and molecule
will happen and photon get scattered. This
collision may be:
– Elastic collision (photon scatter without change in
energy. Then Rayleigh lines will be observed.)
– Inelastic Collision
• Photon scatter with loss of energy i.e. Incident Frequency
(ν0) > Scattered Frequency (ν’) (Stoke’s lines)
• Photon scatter with gain of energy i.e. Incident Frequency
(ν0) < Scattered Frequency (ν’) (Anti-Stoke’s lines)
Quantum Theory of Raman Effect
Quantum Theory of Raman Effect
Quantum Theory of Raman Effect
Quantum Theory of Raman Effect
Quantum Theory of Raman Effect

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Raman effect

  • 1. Raman Effect Rakesh Sheoran Assistant Professor in Physics Prarambh IASE, Jhajjar (Haryana)
  • 2. Raman Effect • Given by Great Indian Scientist Sir C.V. Raman 1928. • When visible or UV light fall on gas, liquid or crystal the scattered light contains two components, one with same frequency as that of incident light and other with changed frequency (frequency less or more than the incident light). Incident Frequency Same Frequency (Rayleigh Lines) Decreased Frequency (Stoke’s Lines) Decreased Frequency (Anti-Stoke’s Lines) Unchanged Frequency Changed Frequency (Weak lines) Scattering
  • 3. Lines in Raman Effect • Let – Incident Frequency = ν0 – Scattered Frequency = ν’ – Change in frequency, (Raman Shift) Δν = ν0 -ν’ • Then if ν’ = ν0 then Rayleigh Lines [Raman Shift, Δν = 0] ν’ < ν0 then Stoke’s Lines [Raman Shift, Δν = +ve] ν’ > ν0 then Anti- Stoke’s Lines [Raman Shift, Δν = -ve]
  • 4. Raman Spectra • Pure Vibration Raman Spectra (Low Resolution Spectrometer) • Pure Rotational Raman Spectra (High Resolution Spectrometer)
  • 5. Experimental Set for Raman Effect Experiment by Raman consisted of following parts: • Raman Tube – Cylindrical tube made of glass or quartz. Its purpose is to place Gas, liquid, transparent crystal used for scattering of light. It is covered with water tube to cool down from heat developed in the tube. – For liquid its diameter is with approximate length 15 cm and diameter 2 cm and for air diameter are approximate length 15 cm and diameter 2 cm • Proper Source of Light – Source of high intensity monochromatic light – mercury lamp with monochromatic filter or laser light (preferred) • Spectrograph or Spectrometer – High resolution and light gathering power
  • 6. Experimental Set for Raman Effect • Raman Spectra does not depend upon the frequency of incident or scattered light rather it depend upon the nature of material placed in Raman Tube.
  • 7. Classical Theory of Raman Effect The equation of Electric Field in incident light of frequency ν0 can be written as The molecules will vibrate with the frequency of incident light, hence Rayleigh Lines will appear in the spectra.
  • 8. Classical Theory of Raman Effect Due to vibrational and rotational motion of molecules a phase shift of () will appear causing appearance of an additional factor in the equation of Electric Field The molecules will vibrate with the frequency different from the frequency of incident light. Hence Stoke’s and Anti-Stoke’s lines will be formed
  • 9. Classical Theory of Raman Effect • Limitations of Classical Theory – As per the equation of polarizibility the intensity of Stoke’s and Anti-Stoke’s lines must be equal but in spectra the intensity of Stoke’s lines is higher then the Anti-Stoke’s lines. Classical Theory fails to explain this difference in intensity. – At ordinary temperature the vibrational motion is very less and only rotational motion dominates but classical theory does not explain any difference between contribution of vibrational and rotation motion.
  • 10. Quantum Theory of Raman Effect • When incident light fall over the scatterer then a collision between incident photon and molecule will happen and photon get scattered. This collision may be: – Elastic collision (photon scatter without change in energy. Then Rayleigh lines will be observed.) – Inelastic Collision • Photon scatter with loss of energy i.e. Incident Frequency (ν0) > Scattered Frequency (ν’) (Stoke’s lines) • Photon scatter with gain of energy i.e. Incident Frequency (ν0) < Scattered Frequency (ν’) (Anti-Stoke’s lines)
  • 11. Quantum Theory of Raman Effect
  • 12. Quantum Theory of Raman Effect
  • 13. Quantum Theory of Raman Effect
  • 14. Quantum Theory of Raman Effect
  • 15. Quantum Theory of Raman Effect