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Elastic-viscoplastic implicit integration algorithm applicable to both plane stress and three-dimensional stress states

机译:适用于平面应力和三维应力状态的弹粘塑性隐式积分算法

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An elastic-viscoplastic implicit integration algorithm applicable to both plane stress and three-dimensional stress states is developed for a general class of combined nonlinear kinematic-isotropic hardening models. The algorithm is based on an elastic-plastic algorithm developed by the authors and accordingly has a simple mode patch that makes the algorithm applicable to both the stress states. The algorithm is verified by performing numerical tests using plane stress, shell, and brick elements. In the numerical tests, an elastic trial stress and an elastic-viscoplastic trial stress based on linear kinematic hardening are examined to provide the initial value to start the Newton-Raphson iteration in the algorithm. It is demonstrated that the developed algorithm gives the quadratic convergence to the iterations for implicit stress integration in plane stress, shell, and brick elements. It is also demonstrated that the elastic-viscoplastic trial stress enables the quadratic convergence to occur much earlier than the elastic trial stress. (C) 2015 Elsevier B.V. All rights reserved.
机译:针对一类组合的非线性运动各向同性强化模型,开发了一种适用于平面应力和三维应力状态的弹粘塑性隐式积分算法。该算法基于作者开发的弹塑性算法,因此具有简单的模式补丁,使该算法适用于两种应力状态。通过使用平面应力,壳和砖单元执行数值测试来验证该算法。在数值测试中,检查了基于线性运动硬化的弹性试验应力和弹性粘塑性试验应力,以提供初始值来启动算法中的Newton-Raphson迭代。证明了所开发的算法为平面应力,壳和砖单元中的隐式应力积分提供了二次收敛的迭代。还证明了弹性-粘塑性试验应力使得二次收敛比弹性试验应力更早地发生。 (C)2015 Elsevier B.V.保留所有权利。

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