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Numerical implementation of modified Chaboche kinematic hardening model for multiaxial ratcheting

机译:多轴棘轮改性Chaboche运动型硬化模型的数值实现

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For simulating multiaxial ratcheting behavior, the modified Chaboche kinematic hardening model was numerically implemented by using the framework of a small-strain elastic-plastic theory. Unlike early models, this improved multiaxial model is difficult to implement using finite element methods owing to its complicated constitutive relations, such as radial evanescence terms and the fourth hardening rule with a threshold. We present an effective procedure for numerical implementation using Voigt notations and the implicit radial return method with Newton-Raphson iterations. All the equations of constitute numerical integration and consistent tangent operator (CTO) are simply solved using matrix operations. The integration algorithm is validated by using both numerical examples and analytical solutions. The CTO is verified by additional stress calculations. The model detects variations in the cyclic indentation response with changes in a multiaxial-dependent parameter. The numerical implementation allows simulations of both biaxial and general multiaxial ratcheting behaviors. (C) 2020 Elsevier Ltd. All rights reserved.
机译:为了模拟多轴棘轮行为,通过使用小菌株弹塑性理论的框架来数量地实现改进的Chaboche运动硬化模型。与早期模型不同,这种改进的多轴模型难以使用有限元方法来实现其复杂的本构关系,例如径向缺陷术语和具有阈值的第四个硬化规则。我们使用voigt符号和牛顿Raphson迭代的隐式径向返回方法提出了有效的数值实现程序。构成数值积分和一致的切线操作员(CTO)的所有方程都是用矩阵操作解决的。通过使用数值示例和分析解决方案验证集成算法。 CTO通过额外的压力计算来验证。该模型检测循环压痕响应的变化与多轴依赖参数的变化。数值实现允许模拟双轴和一般多轴棘轮行为。 (c)2020 elestvier有限公司保留所有权利。

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