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Large deformation nonlinear FEA and applications for metal forming processes.

机译:大变形非线性有限元分析及其在金属成形工艺中的应用。

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摘要

The contents of this thesis reflect a general effort in the endeavour of exploring and developing the effective FEM tools for metal forming analysis. There are three major parts in this work.; In chapter 2, an unique mathematical derivation of large deformation equations is presented on the basis of a direct linearization of the “future” virtual work equation without using any pseudo stress tensor and corresponding conjugate strain tensor. A major advantage of this derivation is that a clear physical understanding is carried through the whole mathematical process. Therefore distinctive perception on key fundamentals such as: equilibrium equation, strain measure, constitutive relation, stress rotation and residual force evaluation are presented and discussed on a consistent and integrated basis. The code developed in this part of work forms an independent module for 2D bulk forming analysis, while the methodology is carried through the rest of thesis.; A particular effort is described in Chapter 3, which addresses the problem and techniques used in dealing with the frictional contact boundary condition which is common in metal forming processes. A typical ring compression problem is used to show the problem and solution. The algorithm and code developed there is a part of the 2D package.; Chapter 4 presents a full description of a 3D degenerated shell element formulation based on the consistent large deformation formulation presented in Chapter 2. Various aspects of techniques used in shell elements to prevent elements from locking have been reviewed. A special penalty method is devised to enforce the Kirchhoff constraint which has been missing in the degenerated shell element discretization. The method has successfully prevented 3-node and 4-node elements from shear locking in analysing the typical cup drawing process.; At the end of the thesis, a summary of the thesis is presented. Conclusions and recommendations for further work are provided.
机译:本文的内容反映了人们为探索和开发有效的有限元工具进行金属成形分析而进行的总体努力。这项工作分为三个主要部分。在第二章中,基于“未来”虚拟功方程的直接线性化,没有使用任何拟应力张量和相应的共轭应变张量,给出了大变形方程的独特数学推导。这种推导的主要优点是,在整个数学过程中都可以进行清晰的物理理解。因此,在一致和综合的基础上,提出并讨论了对关键基本原理的独特理解,例如:平衡方程,应变测量,本构关系,应力旋转和残余力评估。在本部分的工作中开发的代码形成了一个独立的模块,用于2D块体成形分析,而该方法将贯穿本文的其余部分。在第3章中介绍了一项特别的工作,该工作解决了在金属成形过程中常见的用于处理摩擦接触边界条件的问题和技术。典型的环形压缩问题用于说明问题和解决方案。在那里开发的算法和代码是2D程序包的一部分。第4章基于第2章中提出的一致的大变形公式,对3D退化的壳体元素公式进行了完整描述,其中对用于防止元素锁定的壳体元素中使用的技术的各个方面进行了综述。设计了一种特殊的惩罚方法来强制执行基尔霍夫约束,该约束已在退化的壳单元离散化中丢失。该方法在分析典型的杯子拉伸过程中成功地防止了3节点和4节点单元的剪切锁定。在论文的最后,对论文进行了总结。提供了进一步工作的结论和建议。

著录项

  • 作者

    Cheng, Wan.;

  • 作者单位

    McMaster University (Canada).;

  • 授予单位 McMaster University (Canada).;
  • 学科 Engineering Mechanical.; Applied Mechanics.
  • 学位 Ph.D.
  • 年度 1995
  • 页码 136 p.
  • 总页数 136
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;应用力学;
  • 关键词

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