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Creep crack growth by grain boundary cavitation under monotonic and cyclic loading

机译:单调和循环载荷下晶界空化引起的蠕变裂纹扩展

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摘要

Plane strain finite deformation finite element calculations of mode I crack growth under small scale creep conditions are carried out. Attention is confined to isothermal conditions and two time histories of the applied stress intensity factor: (i) a monononic increase to a plateau value subsequently held fixed; and (ii) a cyclic time variation. The crack growth calculations are based on a micromechanics constitutive relation that couples creep deformation and damage due to grain boundary cavitation. Grain boundary cavitation, with cavity growth due to both creep and diffusion, is taken as the sole failure mechanism contributing to crack growth. The influence on the crack growth rate of loading history parameters, such as the magnitude of the applied stress intensity factor, the ratio of the applied minimum to maximum stress intensity factors, the loading rate, the hold time and the cyclic loading frequency, are explored. The crack growth rate under cyclic loading conditions is found to be greater than under monotonic creep loading with the plateau applied stress intensity factor equal to its maximum value under cyclic loading conditions. Several features of the crack growth behavior observed in creep-fatigue tests naturally emerge, for example, a Paris law type relation is obtained for cyclic loading.
机译:进行了小尺度蠕变条件下Ⅰ型裂纹扩展的平面应变有限变形有限元计算。注意仅限于等温条件和施加的应力强度因子的两个时间历史记录:(i)单调上升至平稳值,随后保持不变; (ii)循环时间变化。裂纹扩展计算基于微机械本构关系,该关系将蠕变变形和由于晶界空化而引起的损伤耦合在一起。晶界空化(由于蠕变和扩散引起的空洞增长)被认为是导致裂纹扩展的唯一破坏机制。探讨了加载历史参数对裂纹扩展速率的影响,如所施加的应力强度因子的大小,所施加的最小与最大应力强度因子之比,加载速率,保持时间和循环加载频率。 。发现在周期性载荷条件下的裂纹扩展速率要大于单调蠕变载荷,而平台施加的应力强度因子等于其在周期性载荷条件下的最大值。自然会出现蠕变疲劳测试中观察到的裂纹扩展行为的几个特征,例如,获得了循环荷载的巴黎定律类型关系。

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  • 作者单位

    Department of Materials Science and Engineering, Texas A&M University, College Station, TX 77843, United States,School of Mechanical and Power Engineering, East China University of Science and Technology, Shanghai 200237, China;

    Department of Materials Science and Engineering, Texas A&M University, College Station, TX 77843, United States;

    Department of Materials Science and Engineering, Texas A&M University, College Station, TX 77843, United States;

    School of Mechanical and Power Engineering, East China University of Science and Technology, Shanghai 200237, China;

    Department of Materials Science and Engineering, Texas A&M University, College Station, TX 77843, United States;

  • 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

    Crack growth; Creep; Creep-fatigue; Finite element calculation; Grain boundary cavitation;

    机译:裂纹增长;蠕变;蠕变疲劳;有限元计算;晶界空化;

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