Why Does Raman Activity Require Anisotropic Polarizability?

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SUMMARY

The discussion focuses on the requirement of anisotropic polarizability for Raman activity in molecules. It highlights that a normal mode must involve a change in molecular polarizability to be Raman active, as explained in Atkins' Physical Chemistry textbook. The conversation elaborates on how isotropic polarizability leads to a single frequency in the induced dipole formula, while anisotropic polarizability introduces additional frequencies corresponding to Raman shifts. The relationship is further clarified through the concept of the polarizability tensor, essential for understanding the two-photon process involved in Raman spectroscopy.

PREREQUISITES
  • Understanding of molecular polarizability
  • Familiarity with Raman spectroscopy principles
  • Knowledge of tensor mathematics
  • Basic concepts of electromagnetic fields
NEXT STEPS
  • Study the role of polarizability tensors in molecular spectroscopy
  • Explore the mathematical derivation of Raman shifts in anisotropic systems
  • Investigate the two-photon processes in quantum mechanics
  • Review the applications of rotational Raman spectra in physical chemistry
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Physical chemists, spectroscopists, and students of molecular physics seeking to deepen their understanding of Raman activity and the significance of anisotropic polarizability.

Dario56
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It's mentioned that the normal mode of molecule needs to involve the change in molecular polarizability to be Raman active.

Explanation is provided in Physical Chemistry textbook by Atkins on the example of the rotational Raman spectra. Only the frequency of the electric field ##(f_i)## occurs in the induced dipole formula if the polarizability is isotropic. If it's anisotropic, two additional frequenices occur ##(f_i + 2f_R)## and ##(f_i - 2f_R)## corresponding to Raman shift (Stokes and anti-Stokes lines), where ##f_R## is rotational frequency of the molecule. This explanation is clear, but it's quite math based without much intution.

Can you give more intuitive explanation of the relation between anisotropic polarizability and Raman activity?
 
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I had typed out a long explanation but then realized it was far more math-based than your OP! The most intuitive explanation is probably that the Raman effect is a two-photon process. Since the EM field is represented by a vector, two-photon processes must be represented by a rank-2 tensor. We call that tensor the polarizability tensor. I don't know if that helps at all.
 
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