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Implementation of MAKOC cyclic plasticity model with memory

机译:具有记忆的MAKOC循环可塑性模型的实现

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摘要

This paper deals with the description of implementation of the advanced cyclic plasticity model called MAKOC, which is based on the AbdelKarim-Ohno kinematic hardening rule, the isotropic hardening rule of Calloch and a memory surface introduced in a stress space in accordance with the Jiang-Sehitoglu concept. The capabilities of the MAKOC model are compared with the Chaboche model included in some FE codes. Cyclic plasticity models commonly included in commercial FE software cannot accurately describe the behavior of the material, especially in the case of additional hardening caused by non-proportional loading of the material. This fact is presented on the experimental data set of aluminum alloy 2124T851. Steady state material behavior is studied with regard to the subsequent application in computational fatigue analysis. The cyclic plasticity model developed was implemented into the FE code ANSYS 15.0 using Fortran subroutines for 1D, 2D as well as 3D elements. The integration scheme is described in detail including the method of implementing the model and determining an error map for the proposed MAKOC and Chaboche models. The numerical tangent modulus is proposed to ensure parabolic convergence of the Newton-Raphson method for the MAKOC model. An axisymmetric analysis of 3D Hertz problem was performed to show convergence in the local as well as global iterations.
机译:本文讨论了称为MAKOC的高级循环可塑性模型的实现,该模型基于AbdelKarim-Ohno运动硬化规则,Calloch的各向同性硬化规则以及在应力空间中引入的记忆面,并按照江Sehitoglu概念。将MAKOC模型的功能与某些FE代码中包含的Chaboche模型进行了比较。商业有限元分析软件中通常包含的循环可塑性模型不能准确地描述材料的行为,特别是在由于非比例加载材料而导致的额外硬化的情况下。这个事实在铝合金2124T851的实验数据集上有介绍。关于稳态材料的行为,将在随后的计算疲劳分析中进行研究。所开发的循环可塑性模型使用用于1D,2D和3D元素的Fortran子例程实现为FE代码ANSYS 15.0。详细描述了集成方案,包括实施模型和确定建议的MAKOC和Chaboche模型的误差图的方法。提出数值正切模量以确保MAKOC模型的Newton-Raphson方法的抛物线收敛。进行了3D Hertz问题的轴对称分析,以显示局部和全局迭代的收敛性。

著录项

  • 来源
    《Advances in Engineering Software》 |2017年第11期|34-46|共13页
  • 作者单位

    Department of Applied Mechanics at the Faculty of Mechanical Engineering, VSB-Technical University of Ostrava, 17.listopadu 15, Ostrava, 70S 33, Czech Republic,IT4Innovations National Supercomputing Centre, VSB-Technical University of Ostrava, Studentska 6231, Ostrava, 708 33, Czech Republic;

    Department of Applied Mechanics at the Faculty of Mechanical Engineering, VSB-Technical University of Ostrava, 17.listopadu 15, Ostrava, 70S 33, Czech Republic,IT4Innovations National Supercomputing Centre, VSB-Technical University of Ostrava, Studentska 6231, Ostrava, 708 33, Czech Republic;

    Institute of Applied Mechanics and Mecharronics, Faculty of Mechanical Engineering, STU in Bratislava, Nam. Slobody 17, 812 31 Bratislava, Slovak Republic;

    Department of Applied Mechanics at the Faculty of Mechanical Engineering, VSB-Technical University of Ostrava, 17.listopadu 15, Ostrava, 70S 33, Czech Republic;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Cyclic plasticity; Radial return method; Numerical stress integration; Non-proportional hardening; Consistent tangent modulus; Kinematic hardening; Chaboche model;

    机译:循环可塑性径向返回法;数值应力积分;非比例硬化;切线模量一致;运动硬化;Chaboche模型;

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