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Dynamic response of a circular pipeline in a poroelastic medium

机译:多孔弹性介质中圆形管道的动力响应

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The focus of this contribution is to develop a semi-analytical method to solve the scattering of wave by a circular pipeline embedded in a poroelastic medium. The harmonic equations for the poroelastic medium are derived in the context of Biot's theory. Then these equations are solved by reducing to Helmholtz equations that the potentials satisfy. The lining structure can use the elastic material and decouple into two Helmholtz equations. Utilizing the wave function expansion method, the general solutions of Helmholtz equations can be obtained. By using the boundary and continuity conditions between the poroelastic medium and the lining, the unknown coefficients can be determined.
机译:该贡献的重点是开发一种半解析方法,以解决埋在多孔弹性介质中的圆形管道对波的散射问题。多孔弹性介质的调和方程是在毕奥特理论的背景下得出的。然后,通过将电势满足的Helmholtz方程简化为这些方程。衬砌结构可以使用弹性材料并解耦为两个Helmholtz方程。利用波动函数展开法,可以获得亥姆霍兹方程的一般解。通过使用孔隙弹性介质和衬砌之间的边界条件和连续性条件,可以确定未知系数。

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