Olais-Govea José Manuel, López-Flores Leticia, Medina-Noyola Magdaleno
Instituto de Física "Manuel Sandoval Vallarta," Universidad Autónoma de San Luis Potosí, Álvaro Obregón 64, 78000 San Luis Potosí, SLP, Mexico.
J Chem Phys. 2015 Nov 7;143(17):174505. doi: 10.1063/1.4935000.
The non-equilibrium self-consistent generalized Langevin equation theory of irreversible relaxation [P. E. Ramŕez-González and M. Medina-Noyola, Phys. Rev. E 82, 061503 (2010); 82, 061504 (2010)] is applied to the description of the non-equilibrium processes involved in the spinodal decomposition of suddenly and deeply quenched simple liquids. For model liquids with hard-sphere plus attractive (Yukawa or square well) pair potential, the theory predicts that the spinodal curve, besides being the threshold of the thermodynamic stability of homogeneous states, is also the borderline between the regions of ergodic and non-ergodic homogeneous states. It also predicts that the high-density liquid-glass transition line, whose high-temperature limit corresponds to the well-known hard-sphere glass transition, at lower temperature intersects the spinodal curve and continues inside the spinodal region as a glass-glass transition line. Within the region bounded from below by this low-temperature glass-glass transition and from above by the spinodal dynamic arrest line, we can recognize two distinct domains with qualitatively different temperature dependence of various physical properties. We interpret these two domains as corresponding to full gas-liquid phase separation conditions and to the formation of physical gels by arrested spinodal decomposition. The resulting theoretical scenario is consistent with the corresponding experimental observations in a specific colloidal model system.
不可逆弛豫的非平衡自洽广义朗之万方程理论[P. E. 拉米雷斯 - 冈萨雷斯和M. 梅迪纳 - 诺约拉,《物理评论E》82, 061503 (2010); 82, 061504 (2010)]被应用于描述突然且深度淬火的简单液体旋节线分解过程中涉及的非平衡过程。对于具有硬球加吸引( Yukawa或方阱)对势的模型液体,该理论预测,除了作为均匀态热力学稳定性的阈值外,旋节线也是遍历和非遍历均匀态区域之间的边界。它还预测,高密度液体 - 玻璃转变线,其高温极限对应于著名的硬球玻璃转变,在较低温度下与旋节线相交,并在旋节线区域内作为玻璃 - 玻璃转变线继续延伸。在由这条低温玻璃 - 玻璃转变线从下方界定且由旋节线动态阻滞线从上方界定的区域内,我们可以识别出两个不同的区域,各种物理性质的温度依赖性在性质上有所不同。我们将这两个区域解释为分别对应于完全气 - 液相分离条件以及通过阻滞的旋节线分解形成物理凝胶。由此产生的理论图景与特定胶体模型系统中的相应实验观察结果一致。