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Intensity and angular dependence of the scattering

It is of interest to consider first the intensity of the scattered light integrated over time (or frequency). The differential scattering cross-section is then [Pg.170]

Writing 5n(r, t) = 5nexp[i(q r—mt)] and substituting in (3.3.6) we obtain the free energy of elastic deformation of the system [Pg.170]

From the equipartition theorem (which is certainly valid in the present problem) [Pg.171]

On the other hand, the cross-section due to density fluctuation is given by the well known formula [Pg.171]

Thus the director fluctuations make the predominant contribution to the light scattering, as was first pointed out by de Gennes.  [Pg.172]


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