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Uncertainty quantification for multiscale modeling of polymer nanocomposites with correlated parameters

机译:具有相关参数的聚合物纳米复合材料多尺度建模的不确定性量化

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摘要

We propose a stochastic multiscale method to quantify the correlated key-input parameters influencing the mechanical properties of polymer nanocomposites (PNCs). The variations of parameters at nano-, micro-, meso- and macro-scales are connected by a hierarchical multiscale approach. The first-order and total-effect sensitivity indices are determined first. The input parameters include the single-walled carbon nanotube (SWNT) length, the SWNT waviness, the agglomeration and volume fraction of SWNTs. Stochastic methods consistently predict that the key parameters for the Young's modulus of the composite are the volume fraction followed by the averaged longitudinal modulus of equivalent fiber (EF), the SWNT length, and the averaged transverse modulus of the EF, respectively. The averaged longitudinal modulus of the EF is estimated to be the most important parameter with respect to the Poisson's ratio followed by the volume fraction, the SWNT length, and the averaged transverse modulus of the EF, respectively. On the other hand, the agglomeration parameters have insignificant effect on both Young's modulus and Poisson's ratio compared to other parameters. The sensitivity analysis (SA) also reveals the correlation between the input parameters and its effect on the mechanical properties.
机译:我们提出了一种随机多尺度方法来量化影响聚合物纳米复合材料(PNCs)的力学性能的相关的关键输入参数。纳米,微米,中观和宏观尺度的参数变化通过分层的多尺度方法进行连接。首先确定一阶和总效应灵敏度指标。输入参数包括单壁碳纳米管(SWNT)的长度,SWNT的波纹度,SWNT的团聚度和体积分数。随机方法一致地预测复合材料的杨氏模量的关键参数分别是体积分数,然后是等效纤维的平均纵向模量(EF),SWNT长度和EF的平均横向模量。相对于泊松比,EF的平均纵向模量估计是最重要的参数,其后分别是EF的体积分数,SWNT长度和平均横向模量。另一方面,与其他参数相比,附聚参数对杨氏模量和泊松比的影响均不显着。灵敏度分析(SA)还揭示了输入参数及其对机械性能的影响之间的相关性。

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  • 来源
    《Composites 》 |2015年第1期| 446-464| 共19页
  • 作者单位

    Institute of Structural Mechanics, Bauhaus-Universitaet Weimar, Marienstr. 15, D-99423 Weimar, Germany;

    Composites Research Laboratory, Faculty of New Sciences and Technologies, University of Tehran, Tehran 1439955941, Iran;

    Department of Geotechnical Engineering, Tongji University, Shanghai 200092, China;

    Junior professorship Optimization and Probability Theory, Institute of Structural Mechanics, Bauhaus-Universitaet Weimar, Marienstr. 15, D-99423 Weimar, Germany;

    Institute of Structural Mechanics, Bauhaus-Universitaet Weimar, Marienstr. 15, D-99423 Weimar, Germany;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    A. Polymer-matrix composites (PMCs); B. Mechanical properties; C. Computational modeling; C. Micro-mechanics; Multiscale modeling;

    机译:A.聚合物基复合材料(PMC);机械性能;C.计算建模;C.微力学;多尺度建模;

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