TY - JOUR
T1 - Dynamic density functional approach to phase separation dynamics of polymer systems
AU - Kawakatsu, T.
AU - Doi, M.
AU - Hasegawa, R.
PY - 1999/12
Y1 - 1999/12
N2 - Slow dynamics of complex domain structures in phase separating polymer systems is investigated with the use of the self-consistent field (SCF) dynamic density functional (DDF) technique where the free energy of the system is calculated using the path integral formalism of the polymer chain conformation. We apply this technique to micellization of block copolymers and to phase separation of polymer blends containing block copolymers as a compatibilizer. In order to study the late stage of the phase separation processes more efficiently, we adopt the so-called Ginzburg-Landau approach, where a phenomenological model free energy functional is used. Numerical results of this approach is quantitatively compared with the results of the SCF approach.
AB - Slow dynamics of complex domain structures in phase separating polymer systems is investigated with the use of the self-consistent field (SCF) dynamic density functional (DDF) technique where the free energy of the system is calculated using the path integral formalism of the polymer chain conformation. We apply this technique to micellization of block copolymers and to phase separation of polymer blends containing block copolymers as a compatibilizer. In order to study the late stage of the phase separation processes more efficiently, we adopt the so-called Ginzburg-Landau approach, where a phenomenological model free energy functional is used. Numerical results of this approach is quantitatively compared with the results of the SCF approach.
KW - Coarse-Grained Models
KW - Ginzberg-Landau Theory
KW - Phase Separation
KW - Polymer Mixtures
KW - Self-Consistent Field Theory
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U2 - 10.1142/S0129183199001315
DO - 10.1142/S0129183199001315
M3 - Article
AN - SCOPUS:0346453199
SN - 0129-1831
VL - 10
SP - 1531
EP - 1540
JO - International Journal of Modern Physics C
JF - International Journal of Modern Physics C
IS - 8
ER -