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An elliptic inclusion with imperfect interface embedded in an infinite elastic medium.

机译:具有不完美界面的椭圆形夹杂物嵌入无限弹性介质中。

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摘要

This dissertation presents a semi-analytic solution for the problem associated with an elliptic inclusion embedded within an infinite matrix with a homogeneously imperfect interface subjected to simple mechanical and thermal loadings. The interface is modeled as a spring (interphase) layer with vanishing thickness. Under the assumptions of this model the interface bonding will no longer be considered perfect and interfacial displacement discontinuities will be allowed. The role of the imperfect interface parameters on the stress field and average stress is investigated systematically. Both the inclusion and the matrix materials are considered to be homogeneous, isotropic and linearly elastic.; Three distinct studies of composites incorporating imperfect interfacial bonding under the influence of thermal and mechanical loading are presented in this dissertation. The solutions thus obtained illustrate the effectiveness of the present solution methodology.; Complex variable techniques are used to obtain infinite series representations of the stresses induced within the inclusion. The results obtained demonstrate how the (non-uniform) stress field and the average stresses inside the inclusion vary with the aspect ratio of the inclusion and the parameter describing the imperfect interface. In addition, and perhaps most significantly, for different aspect ratios of the elliptic inclusion, we identify a specific value of the interface parameter which corresponds to maximum peak stress along the inclusion-matrix interface or within the elliptic inclusion. Furthermore, the results indicate that it is possible to reduce the thermal stress by inserting a reasonably thick compliant interphase layer under a thermal loading. For the first time, the present work provides a systematic study on the combined effects of an imperfect interface with the aspect ratio of the inclusion shape. The results could be used to evaluate effective properties of composite materials incorporating non-ideal material interfaces and to design these interfaces for minimizing peak interfacial or internal stresses.
机译:本文提出了一个半解析问题的解决方案,该问题与椭圆夹杂物嵌入无限均质且具有均一的不完美界面的机械和热载荷共同作用。界面建模为厚度逐渐消失的弹簧(相间)层。在该模型的假设下,界面结合将不再被认为是完美的,并且将允许界面位移不连续。系统地研究了不完善的界面参数对应力场和平均应力的作用。夹杂物和基体材料均被认为是均质的,各向同性的和线性弹性的。本文对复合材料在热载荷和机械载荷作用下的界面缺陷进行了三项不同的研究。由此获得的解决方案说明了本解决方案方法的有效性。复杂变量技术用于获得夹杂物内引起的应力的无穷级表示。获得的结果表明,夹杂物的(非均匀)应力场和平均应力如何随夹杂物的长径比和描述不完美界面的参数而变化。另外,也许是最重要的是,对于椭圆形夹杂物的不同长宽比,我们确定了界面参数的特定值,该值对应于沿夹杂物-矩阵界面或椭圆形夹杂物内的最大峰值应力。此外,结果表明,可以通过在热负荷下插入适当厚度的柔顺相间层来降低热应力。本工作首次对不完美界面与夹杂物形状的长宽比的组合效应提供了系统的研究。结果可用于评估结合了非理想材料界面的复合材料的有效性能,并设计这些界面以最大程度地减小峰值界面或内部应力。

著录项

  • 作者

    Shen, Hongnian.;

  • 作者单位

    University of Alberta (Canada).;

  • 授予单位 University of Alberta (Canada).;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2000
  • 页码 159 p.
  • 总页数 159
  • 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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