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Pseudo-second-order-phase-transition temperature

Pseudo-second-order-phase-transition temperature [Pg.108]

For simplicity, assume that vab is the geometrical mean of va and vb, i.e., the Berthelot law, and extend the free energy derived from Equation 2.f22 in the power series of Sa and, S),. The zero determinant of the quadratic coefficients gives the pseudo-second-phase-transition temperature as follows [Pg.108]

In the second-order approximation of the free energy, above T, Sa and Sb are both zero. Below T, the order parameters are non-zero. At T, the quadratic terms vanish. This formula illustrates the pseudo-second-phase-transition temperature vs. the molecular parameters that shows the same shapes as those of the numerical calculations of the N-I transition temperature Tc, mentioned above. [Pg.108]


The first term in the formula is the pseudo second order phase transition temperature T. The coefficient B is not great, therefore the second term is not significant. The difference of Tc and T is small, experimentally only a few degrees difference. [Pg.94]

Pseudo-second-order-phase-transition temperature... [Pg.108]


See other pages where Pseudo-second-order-phase-transition temperature is mentioned: [Pg.10]    [Pg.177]    [Pg.339]    [Pg.308]    [Pg.94]    [Pg.80]    [Pg.341]    [Pg.1013]    [Pg.246]    [Pg.44]    [Pg.59]    [Pg.393]   


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Order phase transition

Order pseudo

Ordered phases

Phase second-order

Phase transition ordering)

Phase transition temperature

Phases ordering

Pseudo second order

Pseudo second phase transition

Pseudo second phase transition temperature

Pseudo-phase

Second phase transition

Second-order phase transition

Second-order transition

Second-order transition temperatures

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