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Fast Plastic Integration Algorithm for Damage Prediction in Forming Process Simulations

机译:形成过程模拟中损伤预测的快速塑性集成算法

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The iterative Return Mapping Algorithm (RMA) is widely used for the plastic integration owing to its accuracy and efficiency, but it is CPU time consuming and may cause divergence problems in case of large strain increments. This paper presents a fast plastic integration method called Direct Scalar Algorithm (DSA) for the damage prediction in forming process simulations. A simplified three-dimensional (3D) strain-based damage model is coupled with the plasticity and implemented into the DSA which does not need iterative solution to make the plastic integration very fast and robust even for very large strain increments. The basic idea is to transform the constitutive equations in terms of the unknown stress vectors into a scalar equation in terms of the equivalent stresses which can be determined by using the experimental tensile curve; thus, the plastic multiplier △λ can be directly calculated. The DSA is as accurate as RMA but much faster for the plastic integration.
机译:由于其精度和效率,迭代返回映射算法(RMA)广泛用于塑性集成,但在大规模的情况下,它是CPU耗时的耗时,并且可能导致发散问题。本文提出了一种称为直接标量算法(DSA)的快速塑性积分方法,用于形成过程模拟中的损坏预测。简化的三维(3D)基于应变的损伤模型与可塑性相结合,并实施到DSA中,该DSA不需要迭代解决方案,以使塑料集成非常快速,稳健,即使对于非常大的应变增量也是如此。基本思想是根据可以通过使用实验拉伸曲线来确定的等效应力,从未知应力向量转换成标量方程的构成方程;因此,可以直接计算塑料乘法器△λ。 DSA与RMA一样准确,但塑料整合更快。

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