We present a systematic study of thermal diffusivity in the nematic liquid crystalline phase of 4-4′-di-(n-alkoxy) azoxy benzenes and several other materials. The data allow to separate the respective contributions of the rigid central core and of the flexible aliphatic chains. For the component of the diffusivity tensor parallel to the long molecular axis, it is found that they differ by as much as a factor of 6 in favor of the core contribution. Combining the present observations with our earlier results, we are now able to draw general conclusions on the thermal diffusivity in a nematic and smetic A, B, and C phases. We have also developed two semiquantitative models based, one on a static network of distributed resistances, and the other on an extension of the Eyring kinetic model for the thermal conductivity of simple liquids. Only the dynamic model yields a satisfactory description of our data. The distance over which the thermal energy is not transferred instantaneously upon collision between two neighboring molecules is found to correspond to the aliphatic chain length (calculated for a freely rotating chain). Using this formalism, a priori calculations of the thermal diffusivities can be performed, to better than 20%, for any rodlike liquid crystalline material.
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