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Kinetics of plastic flow in polycrystal plasticity.

机译:多晶可塑性中塑性流动的动力学。

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摘要

An elasto-viscoplastic polycrystal plasticity model is developed that considers the kinetics of plastic flow. Strain rate and temperature dependencies, included in the single crystal constitutive response, are based on the isotropic mechanical threshold stress continuum model. A modified power law is used to determine slip system activity without introducing artificial strain rate sensitivity. In addition, a slip system hardening law is introduced that is capable of modeling stage IV hardening. The evolution law uses two state variables and includes a hardening contribution from geometrically necessary dislocations (net/excess dislocations). To perform the computations a novel lattice rotation integration algorithm, based on an analytical solution, has been developed. Implicit and explicit formulations are presented, and both have superior accuracy in comparison to standard integration methods. The flexibility of the modified power law allows the highly nonlinear constitutive description of the Portevin - Le Chatelier (PLC) effect to be included in the model. Finite element simulations of this phenomenon show the transition from continuous to discontinuous shear band propagation as the applied strain rate is decreased. Across this transition the stress drop magnitude and duration distributions are characterized by a shift away from power law relations towards peaked distributions. These shifts are consistent with experimental observations.
机译:建立了考虑塑性流动动力学的弹黏塑性多晶塑性模型。单晶本构响应中包括的应变速率和温度相关性基于各向同性机械阈值应力连续谱模型。修改后的幂定律用于确定滑移系统活动,而不会引入人工应变率敏感性。此外,引入了滑移系统硬化定律,该定律能够对IV阶段的硬化进行建模。演化定律使用两个状态变量,并且包括几何上必要的位错(净/过量位错)的硬化贡献。为了执行计算,已经开发了一种基于解析解的新型晶格旋转积分算法。提出了隐式和显式公式,与标准积分方法相比,它们都具有更高的准确性。修改后的幂定律的灵活性允许将Portevin-Le Chatelier(PLC)效应的高度非线性本构描述包含在模型中。这种现象的有限元模拟表明,随着施加应变率的降低,剪切带从连续传播过渡到不连续传播。在整个过渡过程中,应力下降幅度和持续时间分布的特征是从幂律关系向峰值分布转移。这些变化与实验观察一致。

著录项

  • 作者

    Kok, Schalk.;

  • 作者单位

    University of Illinois at Urbana-Champaign.;

  • 授予单位 University of Illinois at Urbana-Champaign.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2002
  • 页码 131 p.
  • 总页数 131
  • 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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