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Computer simulations of supercooled polymer melts in the bulk and in confined geometry

过冷 玻璃化转变 材料科学 放松(心理学) 统计物理学 联轴节(管道) 聚合物 工作(物理) 分子动力学 边界(拓扑) 热力学 化学物理 物理 数学 复合材料 心理学 社会心理学 数学分析 量子力学
作者
J. Baschnagel,Fathollah Varnik
出处
期刊:Journal of Physics: Condensed Matter [IOP Publishing]
卷期号:17 (32): R851-R953 被引量:310
标识
DOI:10.1088/0953-8984/17/32/r02
摘要

We survey results of computer simulations for the structure and dynamics of supercooled polymer melts and films. Our survey is mainly concerned with features of a coarse grained polymer model—a bead–spring model—in the temperature regime above the critical glass temperature Tc of the ideal mode-coupling theory (MCT). We divide our discussion into two parts: a part devoted to bulk properties and a part dealing with thin films. The discussion of the bulk properties focuses on two aspects: a comparison of the simulation results with MCT and an analysis of dynamic heterogeneities. We explain in detail how the analyses are performed and what results may be obtained, and we critically assess their strengths and weaknesses. In discussing the application of MCT we also present first results of a quantitative comparison which does not rely on fits, but exploits static input from the simulation to predict the relaxation dynamics. The second part of this review is devoted to extensions of the simulations from the bulk to thin films. We explore in detail the influence of the boundary condition, imposed by smooth or rough walls, on the structure and dynamics of the polymer melt. Geometric confinement is found to shift the glass transition temperature Tg (or Tc in our case) relative to the bulk. We compare our and other simulation results for the Tg shift with experimental data, briefly survey some theoretical ideas for explaining these shifts and discuss related simulation work on the glass transition of confined liquids. Finally, we also present some technical details of how to perform fits to MCT and give a brief introduction to another approach to the glass transition based on the potential energy landscape of a liquid.
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