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APS -APS March Meeting 2017 - Event - Statistical Mechanical Theory of Coupled Slow Dynamics in Glassy Polymer-Molecule Mixtures

机译:APS -APS 2017年3月会议-活动-玻璃态聚合物-分子混合物中耦合慢动力学的统计力学理论

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The microscopic Elastically Collective Nonlinear Langevin Equation theory of activated relaxation in one-component supercooled liquids and glasses is generalized to polymer-molecule mixtures. The key idea is to account for dynamic coupling between molecule and polymer segment motion. For describing the molecule hopping event, a temporal casuality condition is formulated to self-consistently determine a dimensionless degree of matrix distortion relative to the molecule jump distance based on the concept of coupled dynamic free energies. Implementation for real materials employs an established Kuhn sphere model of the polymer liquid and a quantitative mapping to a hard particle reference system guided by the experimental equation-of-state. The theory makes predictions for the mixture dynamic shear modulus, activated relaxation time and diffusivity of both species, and mixture glass transition temperature as a function of molecule-Kuhn segment size ratio and attraction strength, composition and temperature. Model calculations illustrate the dynamical behavior in three distinct mixture regimes (fully miscible, bridging, clustering) controlled by the molecule-polymer interaction or chi-parameter. Applications to specific experimental systems will be discussed.
机译:在单组分过冷液体和玻璃中激活弛豫的微观弹性集体非线性Langevin方程理论被推广到聚合物-分子混合物。关键思想是考虑分子与聚合物链段运动之间的动态耦合。为了描述分子跳跃事件,基于耦合动态自由能的概念,制定了一个时间偶然条件,以自洽地确定相对于分子跳跃距离的矩阵失真的无量纲度。实际材料的实现采用已建立的聚合物液体的库恩球模型,并通过实验状态方程将定量映射到硬质粒子参考系统。该理论预测了两种物质的混合物动态剪切模量,活化弛豫时间和扩散率,以及混合物玻璃化转变温度随分子-库恩链段尺寸比以及吸引力,组成和温度的变化。模型计算说明了由分子-聚合物相互作用或chi参数控制的三种不同的混合方式(完全可混溶,桥接,聚类)中的动力学行为。将讨论在特定实验系统中的应用。

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