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Prismatic semi-analytical elements for the simulation of linear elastic problems in structures with piecewise uniform cross section

机译:用于分段均匀截面结构中线弹性问题模拟的棱柱半解析单元

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摘要

This work addresses the computation of stiffness matrices for general prismatic structures with an arbitrary cross section. The presented approach is based on the scaled boundary finite element method (SBFEM), a semi-analytical method, which can be used to model structures by only discretizing the boundary of a domain. For prismatic structures, the process is further simplified, as only the cross section of the structure has to be discretized. Thus, a particular semi -analytical finite element is constructed for bounded and unbounded domains. The proposed approach leads to a frequency-dependent stiffness matrix. This stiffness matrix can easily be coupled to other prismatic SBFEM domains or general SBFEM domains. Necessary modifications to include forces along the scaling direction, such as body loads, are addressed. The results of the proposed approach are compared to those of traditional FEM models obtained using commercially available software. (C) 2017 Elsevier Ltd. All rights reserved.
机译:这项工作解决了具有任意横截面的一般棱柱形结构的刚度矩阵的计算。提出的方法基于缩放边界有限元方法(SBFEM),这是一种半分析方法,可通过仅离散化域边界来将其用于模型化结构。对于棱柱形结构,由于仅需离散结构的横截面,因此可进一步简化该过程。因此,为有界和无界区域构造了一个特定的半解析有限元。所提出的方法导致频率相关的刚度矩阵。该刚度矩阵可以轻松地耦合到其他棱柱形SBFEM域或常规SBFEM域。解决了包括沿缩放方向的力(例如人体载荷)的必要修改。将该方法的结果与使用市售软件获得的传统FEM模型进行了比较。 (C)2017 Elsevier Ltd.保留所有权利。

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