Physics – Condensed Matter – Soft Condensed Matter
Scientific paper
2003-02-21
J. Chem. Phys. 118, 10164 (2003).
Physics
Condensed Matter
Soft Condensed Matter
11 pages, 12 figures
Scientific paper
10.1063/1.1571055
The first goal of this article is to study the validity of the Zwanzig model for liquid crystals to predict transitions to inhomogeneous phases (like smectic and columnar) and the way polydispersity affects these transitions. The second goal is to analyze the extension of the Zwanzig model to a binary mixture of rods and plates. The mixture is symmetric in that all particles have equal volume and length-to-breadth ratio, $\kappa$. The phase diagram containing the homogeneous phases as well as the spinodals of the transitions to inhomogeneous phases is determined for the cases $\kappa=5$ and 15 in order to compare with previous results obtained in the Onsager approximation. We then study the effect of polydispersity on these phase diagrams, emphasizing the enhancement of the stability of the biaxial nematic phase it induces.
Cuesta Jos'e A.
Martinez-Raton Yuri
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