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Fractional derivative modeling for axisymmetric consolidation of multilayered cross-anisotropic viscoelastic porous media

机译:多层跨各向异性粘弹性多孔介质轴对称固结的分数阶导数建模

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摘要

This paper presents a fractional derivative modeling for axisymmetric consolidation of multilayered cross-anisotropic viscoelastic porous media. The elastic solution for multilayered porous media is acquired by the extended precise integration method. The flexibility coefficient of the fractional Merchant viscoelastic model is deduced in the Laplace transformed domain, and the viscoelastic solution of the problem is further obtained by the elastic-viscoelastic correspondence principle. The numerical results are compared with those of published literatures to verify the proposed method, and the influences of fractional derivative order, viscoelasticity of solid skeleton and layering of materials on the axisymmetric consolidation of multilayered viscoelastic porous media are investigated by several examples. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文提出了分数阶导数模型,用于多层交叉各向异性粘弹性多孔介质的轴对称固结。多层多孔介质的弹性溶液是通过扩展的精确积分方法获得的。在拉普拉斯变换域中推导了分数Merchant粘弹性模型的柔韧性系数,并通过弹性-粘弹性对应原理进一步获得了该问题的粘弹性解。将数值结果与已发表的文献进行比较,以验证所提出的方法,并通过几个实例研究了分数导数阶数,固体骨架的粘弹性和材料的分层对多层粘弹性多孔介质轴对称固结的影响。 (C)2019 Elsevier Ltd.保留所有权利。

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