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Entropy- and Energy-Driven Nematic Ordering

The same physical picture can be applied to dispersions of spherical colloidal particles. At lower concentrations of the colloidal particles, the system is in an isotropic fluid phase. On increasing the concentration, the colloidal particles contact each other and the space, or free volume where they can freely move, becomes less. The free volume, however, can increase when the colloidal particles form a crystalline [Pg.54]

When the interaction between rods is only a short-range attractive interaction, the Pj of Eq. (2.6) can be given by  [Pg.55]

Equation (2.5) can also lead to the McMillan model [32] for a smectic A phase of polymer-rod blends [33] (Section 2.3.5). When the system is spatially non-uniform [Pg.55]

These fundamentals will be applied to construct the free energy for flexible and rigid rod polymer blends in the next section. [Pg.56]


See other pages where Entropy- and Energy-Driven Nematic Ordering is mentioned: [Pg.54]    [Pg.325]   


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Energy entropy

Energy entropy and

Energy-driven nematic ordering

Entropy driven

Entropy order

Nematic energy

Nematic ordering

Ordering energy

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