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On the Total Dynamic Response of Soil-Structure Interaction System in Time Domain Using Elastodynamic Infinite Elements with Scaling Modified Bessel Shape Functions

机译:比例缩放修正贝塞尔形状函数的弹性动力无限元法研究土-结构相互作用系统的时域总动力响应

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This paper is devoted to a new approach—the dynamic response of Soil-Structure System (SSS), the far field of which is discretized by decay or mapped elastodynamic infinite elements, based on scaling modified Bessel shape functions are to be calculated. These elements are appropriate for Soil-Structure Interaction problems, solved in time or frequency domain and can be treated as a new form of the recently proposed elastodynamic infinite elements with united shape functions (EIEUSF) infinite elements. Here the time domain form of the equations of motion is demonstrated and used in the numerical example. In the paper only the formulation of 2D horizontal type infinite elements (HIE) is used, but by similar techniques 2D vertical (VIE) and 2D corner (CIE) infinite elements can also be added. Continuity along the artificial boundary (the line between finite and infinite elements) is discussed as well and the application of the proposed elastodynamical infinite elements in the Finite element method is explained in brief. A numerical example shows the computational efficiency and accuracy of the proposed infinite elements, based on scaling Bessel shape functions.
机译:本文致力于一种新方法-根据缩放的Bessel形状函数,计算土-结构系统(SSS)的动力响应,该系统的远场通过衰减或映射的弹性动力无限元离散化。这些元素适合于土-结构相互作用问题,可以在时域或频域中解决,可以看作是最近提出的具有统一形状函数(EIEUSF)无限元素的弹性动力无限元素的新形式。在此,对运动方程的时域形式进行了演示并在数值示例中使用。在本文中,仅使用了2D水平类型无限元素(HIE)的公式,但是通过类似的技术,也可以添加2D垂直(VIE)和2D角(CIE)无限元素。还讨论了沿人工边界(有限元和无限元之间的线)的连续性,并简要说明了所提出的弹性动力无限元在有限元方法中的应用。数值示例显示了基于缩放Bessel形状函数的拟议无限元素的计算效率和准确性。

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