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NUMERICAL STABILITY AND ACCURACY OF THE SCALED BOUNDARY FINITE ELEMENT METHOD IN ENGINEERING APPLICATIONS

机译:尺度边界元法在工程应用中的数值稳定性和准确性

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摘要

The scaled boundary finite element method (SBFEM) is a semi-analytical computational method initially developed in the 1990s. It has been widely applied in the fields of solid mechanics, oceanic, geotechnical, hydraulic, electromagnetic and acoustic engineering problems. Most of the published work on SBFEM has focused on its theoretical development and practical applications, but, so far, no explicit discussion on the numerical stability and accuracy of its solution has been systematically documented. However, for a reliable engineering application, the inherent numerical problems associated with SBFEM solution procedures require thorough analysis in terms of its causes and the corresponding remedies. This study investigates the numerical performance of SBFEM with respect to matrix manipulation techniques and their properties. Some illustrative examples are given to identify reasons for possible numerical difficulties, and corresponding solution schemes are proposed to overcome these problems.
机译:比例边界有限元方法(SBFEM)是最初于1990年代开发的半分析计算方法。它已被广泛应用于固体力学,海洋,岩土,水力,电磁和声学工程领域。关于SBFEM的大多数已发表工作都集中在其理论发展和实际应用上,但是到目前为止,尚未系统地记录有关其解决方案的数值稳定性和准确性的明确讨论。但是,对于可靠的工程应用,与SBFEM解决方案过程相关的固有数值问题需要就其原因和相应的补救措施进行全面分析。这项研究调查了SBFEM相对于矩阵处理技术及其性能的数值性能。给出了一些说明性示例来确定可能出现数值困难的原因,并提出了相应的解决方案来克服这些问题。

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