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Investigation of a fractional derivative creep model of clay and its numerical implementation

机译:黏土分数阶导数蠕变模型的研究及其数值实现

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摘要

The fractional calculus has been successfully applied to characterize the rheological property of elastic visco-plastic materials. However, soils were seldom involved in fractional derivative constitutive models, and the topic of triaxial creep tests is rarely discussed through fractional calculus. This study presents a fractional derivative model that describes the time-dependent behavior of Shanghai marine clay. The fractional derivative Merchant (FDM) model is established by introducing fractional element into the Merchant model. The comparison of the calculated values of the FDM model and the Merchant model shows that the FDM model can better describe the instant elastic deformation, attenuation creep and steady-state creep stages of the clay. The FDM model was implemented into a finite-element code in ABAQUS, which is used to simulate the creep tests. The simulations demonstrate that the development model has good ability to predict the time-dependent behavior of clay.
机译:分数演算已成功地用于表征弹性粘塑性材料的流变性。但是,土壤很少参与分数阶导数本构模型,并且很少通过分数演算讨论三轴蠕变测试的主题。本研究提出了分数导数模型,该模型描述了上海海洋黏土的时间依赖性行为。通过将分数元素引入Merchant模型来建立分数导数Merchant(FDM)模型。 FDM模型和Merchant模型的计算值的比较表明,FDM模型可以更好地描述粘土的瞬时弹性变形,衰减蠕变和稳态蠕变阶段。 FDM模型在ABAQUS中实现为有限元代码,用于模拟蠕变测试。仿真表明,开发模型具有良好的预测粘土随时间变化行为的能力。

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