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Implementation of the Tresca yield criterion in finite element analysis of burst capacity of pipelines

机译:在管道爆发容量的有限元分析中的Tresca屈服标准的实施

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摘要

The Tresca and von Mises criteria are two classic yield criteria for metals. While the von Mises criterion has been widely implemented in commercial finite element analysis (FEA) software package, the Tresca yield criterion in the context of the associated-plastic flow rule is not available in any well-known FEA packages such as ABAQUS and ANSYS. In this study, the Tresca yield criterion as well as the associated plastic flow and hardening rules are implemented in a user-defined material model (UMAT) in commercial FEA package ABAQUS based on the return-mapping technique. The consistent tangent operator for the Tresca criterion is also implemented in the UMAT model to facilitate the computation of the tangent stiffness matrix during the Newton-Raphson iteration for solving the nonlinear global equilibrium equations in the plastic domain. The constitutive integration algorithm for the Tresca UMAT is written in the principal stress space, which markedly simplifies the implementation. The implemented Tresca UMAT model is validated by theoretical solution and full-scale burst tests of both pristine and defected pipes. Furthermore, based on the Tresca-based and von Mises-based FEA predictions, a new formula is proposed to accurately predict burst pressure of thin-walled corroded pipes.
机译:Tresca和Von Mises标准是金属的两个经典屈服标准。虽然Von Mises标准在商业有限元分析(FEA)软件包中广泛实现,但在相关塑料流量规则的上下文中的TRESCA产量标准在ABAQUS和ANSYS之类的任何着名的FEA包中不可用。在该研究中,基于返回映射技术,在商业FEA封装ABAQU中的用户定义的材料模型(UMAT)中实现了TRESCA屈服标准以及相关的塑料流动和硬化规则。 TRESCA标准的一致切线操作员也在UMAT模型中实施,以便于在牛顿 - 拉赛迭代期间计算切线刚度矩阵,以解决塑料域中的非线性全球平衡方程。 Tresca Umat的本构积算法在主应力空间中写入,它明显简化了实现。由原始和缺陷管道的理论解决方案和全尺度突发测试验证了实现的TRESCA UMAT模型。此外,基于基于TRESCA和基于von Mises的FEA预测,提出了一种新的公式,以精确地预测薄壁腐蚀管的爆破压力。

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