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Creep constitutive models for viscoelastic materials based on fractional derivatives

机译:基于分数导数的粘弹性材料的蠕变本构模型

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摘要

To describe the time-dependent creep behavior of viscoelastic material, fractional constitutive relation models which are represented by the fractional element networks are studied. Three sets of creep experimental data for polymer and rock are employed to demonstrate the effectiveness of these fractional derivative models. The corresponding constrained problem of nonlinear optimization is solved with an interior-point algorithm to obtain best fitting parameters of these fractional derivative models. The comparison results of measured values and calculated values versus time are displayed through graphics. The results demonstrate that the fractional Poynting Thomson model is optimal in simulating the creep behavior of viscoelastic materials. And it also shows that the interior-point method is effective in the inverse problem to estimate parameters of fractional viscoelastic models. (C) 2016 Elsevier Ltd. All rights reserved.
机译:为了描述粘弹性材料随时间的蠕变行为,研究了由分数单元网络表示的分数本构关系模型。使用三组聚合物和岩石的蠕变实验数据来证明这些分数导数模型的有效性。使用内点算法解决了非线性优化的相应约束问题,以获得这些分数导数模型的最佳拟合参数。测量值和计算值与时间的比较结果通过图形显示。结果表明,分数Poynting Thomson模型在模拟粘弹性材料的蠕变行为方面是最佳的。并且还表明,内点法在反问题中有效地估计分数粘弹性模型的参数。 (C)2016 Elsevier Ltd.保留所有权利。

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