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The Landau--de Gennes model of the nematic-isotropic phase transition with the inclusion of the density change is examined in a simple way. We show how a density dependent term gives various thermodynamic quantities consistent with both experimental results and with an assumed low value of TNI-T*=1 K, where the temperature TNI is the nematic-isotropic transition temperature and T* is the absolute limit of stability of the isotropic phase. We also note that this density dependence does not improve with a high value of (Q*-QNI)/QNI (where Q* and QNI are the values of the uniaxial nematic order parameter at T* and TNI, respectively), obtained in the usual Landau--de Gennes theory of the nematic-isotropic phase transition.
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Mukherjee et al. (1995) studied this question.
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