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Elastodynamic antiplane deformation of a bimaterial with an imperfect viscoelastic interface: A dual reciprocity hypersingular boundary integral solution

机译:具有不完善粘弹性界面的双材料的弹性反平面变形:双重互易超奇异边界积分解

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摘要

A boundary element method based on a hypersingular integral and dual-reciprocity formulation is proposed for the numerical solution of a dynamic antiplane problem involving an elastic bimaterial with an imperfect viscoelastic interface. The interface is modelled using linear springs and dashpots with a jump in the interfacial displacement. To reduce the problem approximately to a system of linear algebraic equations, the Laplace transform is employed to suppress the time derivatives of the unknown functions. Once the linear algebraic equations are solved, the physical solution is recovered through the use of a numerical method for inverting Laplace transform. The proposed method is applied to solve some specific problems.
机译:提出了一种基于超奇异积分和双互易公式的边界元方法,用于求解具有弹性粘弹性界面的弹性双材料的动态反平面问题的数值解。使用线性弹簧和减震器对界面位移进行建模来模拟界面。为了将问题近似地减少到线性代数方程组,采用拉普拉斯变换来抑制未知函数的时间导数。线性代数方程式求解后,可通过使用数值方法对拉普拉斯变换求逆来恢复物理解。所提出的方法用于解决一些具体问题。

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