Scaling of demixing curves and crossover from critical to tricritical behavior in polymer solutions

Physics – Condensed Matter – Soft Condensed Matter

Scientific paper

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revtex,18 pages,10 eps figures, submitted to J. Chem. Phys

Scientific paper

10.1063/1.1502249

In this paper we show that the virial expansion up to third order for the osmotic pressure of a dilute polymer solution, including first-order perturbative corrections to the virial coefficients, allows for a scaling description of phase-separation data for polymer solutions in reduced variables. This scaling description provides a method to estimate the Theta-temperature, where demixing occurs in the limit of vanishing polymer volume fraction $\phi$ and infinite chain-length $N$, without explicit assumptions concerning the chain-length dependence of the critical parameters $T_c$ and $\phi_c$. The scaling incorporates three limiting regimes: the Ising limit asymptotically close to the critical point of phase separation, the pure solvent limit and, the tricritical limit for the polymer-rich phase asymptotically close to the Theta point. We incorporate the effects of critical and tricritical fluctuations on the coexistence curve scaling by using renormalization-group methods. We present a detailed comparison with experimental and simulation data for coexistence curves and compare our estimates for the Theta-temperatures of several systems with those obtained from different extrapolation schemes.

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