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An Arlequin-based method to couple molecular dynamics and finite element simulations of amorphous polymers and nanocomposites

机译:基于Arlequin的方法耦合无定形聚合物和纳米复合材料的分子动力学和有限元模拟

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摘要

A new simulation technique is introduced to couple a flexible particle domain as encountered in soft-matter systems and a continuum which is solved by the Finite Element (FE) method. The particle domain is simulated by a molecular dynamics (MD) method in coarse grained (CG) representation. On the basis of computational experiences from a previous study, a staggered coupling procedure has been chosen. The proposed MD-FE coupling approximates the continuum as a static region while the MD particle space is treated as a dynamical ensemble. The information transfer between MD and FE domains is realized by a coupling region which contains, in particular, additional auxiliary particles, so-called anchor points. Each anchor point is harmonically bonded to a standard MD particle in the coupling region. This type of interaction offers a straightforward access to force gradients at the anchor points that are required in the developed hybrid approach. Time-averaged forces and force gradients from the MD domain are transmitted to the continuum. A static coupling procedure, based on the Arlequin framework, between the FE domain and the anchor points provides new anchor point positions in the MD-FE coupling region. The capability of the new simulation procedure has been quantified for an atactic polystyrene (PS) sample and for a PS-silica nanocomposite, both simulated in CG representation. Numerical data are given in the linear elastic regime which is conserved up to 3% strain. The convergence of the MD-FE coupling procedure has been demonstrated for quantities such as reaction forces or the Cauchy stress which have been determined both in the bare FE domain and in the coupled system. Possible applications of the hybrid method are shortly mentioned.
机译:引入了一种新的模拟技术,以耦合软物质系统中遇到的柔性粒子域和通过有限元(FE)方法求解的连续体。通过分子动力学(MD)方法以粗粒(CG)表示模拟粒子域。根据先前研究的计算经验,选择了交错耦合程序。提出的MD-FE耦合将连续体近似为静态区域,而将MD粒子空间视为动态集合。 MD域和FE域之间的信息传递是通过一个耦合区域实现的,该耦合区域尤其包含额外的辅助粒子,即所谓的锚点。每个锚定点在耦合区域中谐波结合到标准MD粒子上。这种类型的交互作用可以直接访问已开发的混合方法所需的锚点处的力梯度。来自MD域的时间平均力和力梯度被传输到连续体。 FE域和锚点之间基于Arlequin框架的静态耦合过程在MD-FE耦合区域中提供了新的锚点位置。新的模拟程序的能力已针对无规聚苯乙烯(PS)样品和PS-二氧化硅纳米复合材料进行了量化,均以CG表示进行了模拟。数值数据以线性弹性形式给出,可保留高达3%的应变。已经证明了MD-FE耦合程序的收敛性,例如反作用力或柯西应力等在裸FE域和耦合系统中均已确定。简短地提到了混合方法的可能应用。

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  • 作者单位

    Chair of Applied Mechanics, University of Erlangen-Nuremberg, Egerlandstr. 5, 91058 Erlangen, Germany;

    Eduard-Zintl-Institut fuer Anorganische und Physikalische Chemie and Centre of Smart Interfaces, Technische Universitaet Darmstadt, Petersenstr. 20, 64287 Darmstadt, Germany;

    Chair of Applied Mechanics, University of Erlangen-Nuremberg, Egerlandstr. 5, 91058 Erlangen, Germany;

    Chair of Applied Mechanics, University of Erlangen-Nuremberg, Egerlandstr. 5, 91058 Erlangen, Germany;

    Eduard-Zintl-Institut fuer Anorganische und Physikalische Chemie and Centre of Smart Interfaces, Technische Universitaet Darmstadt, Petersenstr. 20, 64287 Darmstadt, Germany;

    Eduard-Zintl-Institut fuer Anorganische und Physikalische Chemie and Centre of Smart Interfaces, Technische Universitaet Darmstadt, Petersenstr. 20, 64287 Darmstadt, Germany;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Particle-continuum coupling; Multiscale modeling; Bridging domain method; Domain decomposition; Lagrange multipliers; Nanocomposites;

    机译:粒子-连续谱耦合;多尺度建模;桥接域方法;域分解;拉格朗日乘数;纳米复合材料;

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