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Anatomy of coupled constitutive models for ratcheting simulation

机译:用于棘轮仿真的耦合本构模型的剖析

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This paper critically evaluates the performance of five constitutive models in predicting ratcheting responses of carbon steel for a broad set of uniaxial and biaxial loading histories. The models proposed by Prager, Armstrong and Frederick, Chaboche, Ohno-Wang and Guionnet are examined. Reasons for success and failure in simulating ratcheting by these models are elaborated. The bilinear Prager and the nonlinear Armstrong-Frederick models are found to be inadequate in simulating ratcheting responses. The Chaboche and Ohno-Wang models perform quite well in predicting uniaxial ratcheting responses; however, they consistently overpredict the biaxial ratcheting responses. The Guionnet model simulates one set of biaxial ratcheting responses very well, but fails to simulate uniaxial and other biaxial ratcheting responses. Similar to many earlier studies, this study also indicates a strong influence of the kinematic hardening rule or backstress direction on multiaxial ratcheting simulation. Incorporation of parameters dependent on multiaxial ratcheting responses, while dormant for uniaxial responses, into Chaboche-type kinematic hardening rules may be conducive to improve their multiaxial ratcheting simulations. The uncoupling of the kinematic hardening rule from the plastic modulus calculation is another potentially viable alternative. The best option to achieve a robust model for ratcheting simulations seems to be the incorporation of yield surface shape change (formative hardening) in the cyclic plasticity model. (C) 2000 Elsevier Science Ltd. All rights reserved. [References: 35]
机译:本文严格评估了五种本构模型在预测单轴和双轴载荷历史的碳钢的棘轮响应中的性能。研究了Prager,Armstrong和Frederick,Chaboche,Ohno-Wang和Guionnet提出的模型。阐述了通过这些模型模拟棘轮运动成功与失败的原因。发现双线性Prager模型和非线性Armstrong-Frederick模型不足以模拟棘轮响应。 Chaboche和Ohno-Wang模型在预测单轴棘轮响应方面表现非常出色。但是,他们始终高估了双轴棘轮响应。 Guionnet模型可以很好地模拟一组双轴棘轮响应,但是无法模拟单轴和其他双轴棘轮响应。与许多早期研究相似,该研究还表明运动硬化规则或反应力方向对多轴棘轮仿真有很大影响。将依赖于多轴棘轮响应的参数(对于单轴响应处于休眠状态)合并到Chaboche型运动硬化规则中,可能有助于改进其多轴棘轮仿真。运动硬化规则与塑性模量计算的解耦是另一种可能可行的选择。实现棘轮仿真的鲁棒模型的最佳选择似乎是在循环可塑性模型中纳入屈服表面形状变化(形式硬化)。 (C)2000 Elsevier ScienceLtd。保留所有权利。 [参考:35]

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