Critical Opalescence: The Rayleigh Linewidth
- 15 December 1966
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 45 (12) , 4438-4444
- https://doi.org/10.1063/1.1727523
Abstract
Debye's derivation of the Ornstein—Zernike modification of Einstein's theory of critical opalescence is reviewed. It is shown that Debye's free‐energy function leads to a modification of the Landau theory for the width of the Rayleigh line which is equivalent to the results of Fixman, Botch, and Felderhof. This equivalence is utilized to predict the magnitude of the departure of Rayleigh linewidths from the Landau prediction by comparison with the results of angular‐scattering intensity measurements. It is thus shown that in light‐scattering experiments, pure fluids should obey the Landau theory quite accurately, whereas critical mixtures should show significant departures from the Landau prediction.Keywords
This publication has 18 references indexed in Scilit:
- Onset of Long-Range Order in a Critical Solution of MacromoleculesPhysical Review Letters, 1966
- Onsager Relations and the Spectrum of Critical OpalescenceThe Journal of Chemical Physics, 1966
- Spectral Distribution of Scattered Light in a Simple FluidReviews of Modern Physics, 1966
- Observation of the Spectrum of Light Scattered from a Pure Fluid Near its Critical PointPhysical Review Letters, 1965
- Spectral Width of the Critical Opalescence Due to Concentration FluctuationsPhysical Review Letters, 1965
- Observation of Time-Dependent Concentration Fluctuations in a Binary Mixture Near the Critical Temperature Using a He-Ne LaserPhysical Review Letters, 1965
- Sound Absorption in Gases in the Critical RegionThe Journal of Chemical Physics, 1965
- Observation of Diffusion Broadening of Rayleigh Scattered LightPhysical Review Letters, 1964
- THE SCATTERING OF LIGHT NEAR POINTS OF PHASE TRANSITION IN SOLIDSSoviet Physics Uspekhi, 1963
- Angular Dissymmetry of the Critical Opalescence in Liquid MixturesThe Journal of Chemical Physics, 1959