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An integral non-proportional cyclic plasticity model taking into account path dependences

机译:考虑路径依赖性的积分非比例循环可塑性模型

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Based on the general 5D plastic strain vector space, we previously developed an integral elasto-plastic constitutive theory in which the stress is expressed as a vectorial functional of intrinsic geometry of plastic strain trajectory in a non-Euclidean space of plastic strains. This paper presents a further discussion on the geometric descriptions in this theory and gives a practical model with loading path dependence for non-proportional cyclic plasticity. In the model, the hardening variables and the constitutive functional are assumed to be simply related to the accumulation of plastic strain component along the normal of stress trajectory and the geometric parameters of loading path. The simulations by the model are compared with the experiments in the references and a good agreement is obtained.
机译:基于一般的5D塑性应变矢量空间,我们先前开发了一种完整的弹塑性本构理论,其中应力表示为塑性应变的非欧氏空间中塑性应变轨迹的固有几何形状的矢量函数。本文对这一理论中的几何描述进行了进一步的讨论,并针对非比例循环可塑性,给出了一个具有加载路径依赖性的实用模型。在该模型中,假设硬化变量和本构函数与沿应力轨迹法线的塑性应变分量的累积和加载路径的几何参数简单相关。该模型的仿真与参考文献中的实验进行了比较,并获得了良好的一致性。

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