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Polymer nanocomposites characterization by a stochastic finite elements representation.

机译:聚合物纳米复合材料的表征是随机的有限元表示。

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摘要

This dissertation introduces a new multiscale stochastic finite element method (MSFEM) for determining the mechanical properties of polymer nanocomposites (PNC) consisting of polymers reinforced with single-wall carbon nanotubes (SWCNT). Obviously, reliable characterization of the various properties of nanomaterials such as PNC is indispensable in engineering applications. In this context, it is noted that the results reported in the literature often overestimate the actual mechanical properties of PNC reflecting uncertainty in the assumptions and approximations made. The method proposed herein uses actual experimental characterization information at the nano and micro scales to model the spatial randomness induced by the non-uniform dispersion of SWCNT in polymers, and to determine the mechanical properties of PNC.; First, the proposed method defines a material region and identifies randomness at the nanoscale. Second, it develops a random field model that quantifies the spatial randomness in PNC. Then, the method formulates a Monte Carlo finite element (FE) scheme used to solve a specific elasticity problem. This FE scheme incorporates the effects of the local mechanical properties of both phases in PNC and the size, shape, orientation, agglomeration, and dispersion of SWCNT in polymers.; The developed MSFEM is used in three applications in the dissertation. In the first, tensile test results of two PNC presented in the literature are used to derive estimates of the Young's modulus (YM) and Poisson ratio (PR). The results demonstrate the success of the proposed method in quantifying the effect of the spatial randomness on the mechanical properties of PNC. The second application uses experimental information about nanoindentation (NI) testing to numerically generate NI data which are subsequently used to compute estimates of the overall YM of PNC. The third application addresses the elastic stability of PNC structures. The computed results show the effect of incorporating SWCNT in polymers, as well as of the material randomness on the buckling loads and modes of the PNC structures.; Overall, the proposed MSFEM succeeds in modeling the effect of the spatial randomness on the mechanical properties of PNC by using actual experimental findings, and by efficiently combining information obtained at different length scales.
机译:本文介绍了一种新的多尺度随机有限元方法(MSFEM),用于确定由单壁碳纳米管(SWCNT)增强的聚合物组成的聚合物纳米复合材料(PNC)的力学性能。显然,在工程应用中,可靠地表征纳米材料(如PNC)的各种特性是必不可少的。在这种情况下,应注意的是,文献中报道的结果经常高估了PNC的实际机械性能,反映了所做假设和近似中的不确定性。本文提出的方法使用纳米级和微米级的实际实验表征信息来模拟由SWCNT在聚合物中的不均匀分散引起的空间随机性,并确定PNC的机械性能。首先,所提出的方法定义了材料区域并识别了纳米级的随机性。其次,它开发了一个随机场模型,该模型量化了PNC中的空间随机性。然后,该方法制定了用于解决特定弹性问题的蒙特卡洛有限元(FE)方案。该有限元方案结合了PNC中两相的局部机械性能以及SWCNT在聚合物中的大小,形状,取向,团聚和分散的影响。所开发的MSFEM在本文的三个应用中得到了应用。首先,使用文献中介绍的两个PNC的拉伸试验结果得出杨氏模量(YM)和泊松比(PR)的估计值。结果证明了所提出的方法在量化空间随机性对PNC力学性能的影响方面的成功。第二个应用程序使用有关纳米压痕(NI)测试的实验信息来数字生成NI数据,随后将这些数据用于计算PNC的总体YM估算值。第三个应用涉及PNC结构的弹性稳定性。计算结果表明将SWCNT掺入聚合物中的效果,以及材料无规性对PNC结构的屈曲载荷和模态的影响。总体而言,拟议的MSFEM通过使用实际实验结果,并有效地组合了在不同长度尺度下获得的信息,成功地对了空间随机性对PNC力学性能的影响进行了建模。

著录项

  • 作者

    Kontsos, Antonios.;

  • 作者单位

    Rice University.;

  • 授予单位 Rice University.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2007
  • 页码 218 p.
  • 总页数 218
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;
  • 关键词

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