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A generalized approach to formulate the consistent tangent stiffness in plasticity with application to the GLD porous material model

机译:在GLD多孔材料模型中应用的通用方法来表示塑性中的恒定切线刚度

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It has been shown that the use of the consistent tangent moduli is crucial for preserving the quadratic convergence rate of the global Newton iterations in the solution of the incremental problem. In this paper, we present a general method to formulate the consistent tangent stiffness for plasticity. The robustness and efficiency of the proposed approach are examined by applying it to the isotropic material with J(2) flow plasticity and comparing the performance and the analysis results with the original implementation in the commercial finite element program ABAQUS. The proposed approach is then applied to an anisotropic porous plasticity model, the Gologanu-Leblond-Devaux model. Performance comparison between the consistent tangent stiffness and the conventional continuum tangent stiffness demonstrates significant improvement in convergence characteristics of the overall Newton iterations caused by using the consistent tangent matrix. (C) 2004 Elsevier Ltd. All rights reserved.
机译:已经证明,在求解增量问题时,使用一致的切线模量对于保持全局牛顿迭代的二次收敛速度至关重要。在本文中,我们提出了一种通用的方法来制定可塑性的一致切线刚度。通过将其应用于具有J(2)流动塑性的各向同性材料,并将其性能和分析结果与商业有限元程序ABAQUS中的原始实现进行比较,来检验所提出方法的鲁棒性和效率。然后将提出的方法应用于各向异性多孔可塑性模型Gologanu-Leblond-Devaux模型。一致的切线刚度和常规的连续性切线刚度之间的性能比较表明,使用一致的切线矩阵会导致整体牛顿迭代的收敛特性显着改善。 (C)2004 Elsevier Ltd.保留所有权利。

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