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Multiscale modeling of polymer materials using field-theoretic methodologies: a survey about recent developments

机译:使用场论方法对聚合物材料进行多尺度建模:有关最新进展的调查

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Understanding the chemistry and physics of polymer systems challenges scientists from a wide spectrum of research areas, ranging from polymer science to molecular electronic structure theory. One of the characteristic features of polymer systems is that their physics involve a multitude of different length and time scales, which generally render the determination of their structure and physical properties on a detailed level computationally exhaustive. To overcome this difficulty, novel field-theoretic methodologies based on the mean field approximation have emerged recently and have proven to deliver useful results in the calculation of mesoscopic polymer models in the regime of high monomer concentrations. In this review we demonstrate that the field-theoretic approach is not only an useful formalism for treating highly concentrated polymer systems on the mesoscopic level of description, but that it is also a promising theoretical tool, to solve the multiscale problems arising in the calculation of physical properties of a wide variety of neutral and charged polymer materials. To this end, we show that the field-theoretic approach possesses the advantageous property to enable the treatment of all levels of description, spanning from the quantum to the continuum scale, within an unified theoretical framework. On the example of the coupling of the mesoscopic and continuum scale, we show that this specific feature constitutes a crucial advantage of field-theoretic approaches with regard to current state-of-the-art particle-based simulation methodologies for connecting different levels of description. Another major benefit relates to their favorable approximation characteristics, which permit to devise efficient approximation strategies for evaluating sophisticated polymer solution models in the low to moderate regime of monomer concentrations in a reliable way. To show this, we present novel low-cost approximation strategies beyond the mean field level of approximation using effective renormalization concepts, originating from the domain of quantum field theory, and demonstrate their usefulness in the calculation of structure and physical properties of several polymer models, described at various levels of description.
机译:从高分子科学到分子电子结构理论的广泛理解领域,了解高分子系统的化学和物理对科学家构成了挑战。聚合物系统的特征之一是它们的物理性质涉及许多不同的长度和时间尺度,这通常使确定其结构和物理性质在计算上是详尽的。为了克服这一困难,近来出现了基于平均场近似的新颖场理论方法,并已被证明可在高单体浓度下在介观聚合物模型的计算中提供有用的结果。在这篇综述中,我们证明了场论方法不仅是在介观描述水平上用于处理高浓度聚合物体系的有用形式主义,而且还是一种有前途的理论工具,可以解决计算分子量的问题。各种中性和带电聚合物材料的物理性能。为此,我们证明了场论方法具有有利的性质,能够在统一的理论框架内处理从量子尺度到连续谱尺度的所有描述水平。在介观尺度和连续尺度之间的耦合示例中,我们表明,对于当前用于连接不同级别描述的基于粒子的最新模拟方法,该特定特征构成了场论方法的关键优势。另一个主要优点涉及其有利的近似特性,可允许设计有效的近似策略,以可靠的方式在低至中等的单体浓度范围内评估复杂的聚合物溶液模型。为了说明这一点,我们提出了新颖的低成本近似策略,使用了有效的重归一化概念,超出了近似平均场水平,并从量子场理论领域入手,并展示了它们在几种聚合物模型的结构和物理性质计算中的有用性,在各种描述级别进行描述。

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  • 来源
    《Journal of Mathematical Chemistry》 |2009年第2期|p.363-426|共64页
  • 作者

    S. A. Baeurle;

  • 作者单位
  • 收录信息 美国《科学引文索引》(SCI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
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