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Fractional derivative models of viscoelastic materials for large extension

机译:大扩展粘弹性材料的分数导数模型

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摘要

Dynamical properties of viscoelastic material are considered to be originated from the complex combination of elastic components and viscous components. From this idea, the time derivative of deviatoric part of the stress of elastic components have been integrated by fractional order. In this paper, several fractional derivative models for large extension are proposed based on this idea. The fractional derivative model depends on the energy function of the elastic components. It also depends on the type of stress tensor adopted for the stress-strain relation of elastic components. Numerical results are demonstrated for the description of the models.
机译:粘弹性材料的动力学性质被认为源自弹性组分和粘性组分的复杂组合。从这个想法出发,弹性分量应力的偏斜部分的时间导数已经按分数阶积分。在此基础上,提出了几种大扩展分数阶导数模型。分数导数模型取决于弹性组件的能量函数。它还取决于弹性组件的应力-应变关系所采用的应力张量的类型。数值结果证明了模型的描述。

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