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Crack tip stress study for elastic-perfectly plastic materials with some applications.

机译:弹性完美塑性材料的裂纹尖端应力研究及其一些应用。

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摘要

The problems of plasticity and non-linear fracture mechanics have been generally recognized as the most difficult problems of solid mechanics. The present dissertation is devoted to some problems on the intersection of both plasticity and non-linear fracture mechanics. The crack tip is responsible for the crack growth and therefore is the focus of fracture science. The problem of crack has been studied by an army of outstanding scholars and engineers in this century, but has not, as yet, been solved for many important practical situations. The aim of this investigation is to provide an analytical solution to the problem of plasticity at the crack tip for elastic-perfectly plastic materials and to apply the solution to a classical problem of the mechanics of composite materials.; In this work, the stresses inside the plastic region near the crack tip in a composite material made of two different elastic-perfectly plastic materials are studied. The problems of an interface crack, a crack impinging an interface at the right angle and at arbitrary angles are examined. The constituent materials are assumed to obey the Huber-Mises yielding condition criterion. The theory of slip lines for plane strain is utilized. For the particular homogeneous case these problems have two solutions: the continuous solution found earlier by Prandtl and modified by Hill and Sokolovsky, and the discontinuous solution found later by Cherepanov. The same type of solutions were discovered in the inhomogeneous problems of the present study. Some reasons to prefer the discontinuous solution are provided. The method is also applied to the analysis of a contact problem and a push-in/pull-out problem to determine the critical load for plasticity in these classical problems of the mechanics of composite materials.; The results of this dissertation published in three journal articles (two of which are under revision) will also be presented in the Invited Lecture at the 7{dollar}rmsp{lcub}th{rcub}{dollar} International Conference on Plasticity (Cancun, Mexico, January 1999).
机译:塑性和非线性断裂力学问题已被普遍认为是实体力学最困难的问题。本论文致力于塑性与非线性断裂力学相交的一些问题。裂纹尖端负责裂纹的扩展,因此是断裂科学的重点。裂纹问题已经在本世纪由一支杰出的学者和工程师队伍进行了研究,但对于许多重要的实际情况,到目前为止,尚未解决。该研究的目的是为弹性完美塑性材料的裂纹尖端的塑性问题提供一种分析解决方案,并将该解决方案应用于复合材料力学的经典问题。在这项工作中,研究了由两种不同的弹性完美塑性材料制成的复合材料中裂纹尖端附近塑性区域内部的应力。研究了界面裂纹,以直角和任意角度撞击界面的裂纹的问题。假定构成材料符合Huber-Mises屈服条件准则。利用了平面应变的滑移线理论。对于特定的齐次情况,这些问题有两个解决方案:Prandtl较早发现并由Hill和Sokolovsky修改的连续解,以及Cherepanov后来发现的不连续解。在本研究的非均质问题中发现了相同类型的解决方案。提供了一些偏爱不连续解决方案的原因。该方法还用于分析接触问题和推入/拉出问题,以确定这些复合材料力学经典问题中塑性的临界载荷。本论文的结果发表在三篇期刊文章(其中两篇正在修订中)中,还将在第7届国际可塑性会议(坎昆,墨西哥,1999年1月)。

著录项

  • 作者

    Esparragoza, Ivan Enrique.;

  • 作者单位

    Florida International University.;

  • 授予单位 Florida International University.;
  • 学科 Applied Mechanics.; Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 1998
  • 页码 124 p.
  • 总页数 124
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 应用力学;机械、仪表工业;
  • 关键词

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