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DYNAMIC ANALYSIS BY KRIGING-BASED FINITE ELEMENT METHODS

机译:基于Kriging的有限元方法的动力学分析

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摘要

This paper presents dynamic analyses by finite element methods (FEM) with Kriging shape function (Kriging-based finite element methods). A previous study has shown that Kriging-based FEMis able to furnish remarkably accurate solutions for static problems (Plengkhom and Kanok-Nukulchai, 2005). In this study, the application of Kriging-based FEM is enhanced to dynamic problems. One dimensional (Timoshenko beam) and two dimensional (Mindlin plate) dynamic analyses are conducted. Some numerical examples of free and forced vibration are taken to evaluate the accuracy of the method. For each analysis, the accuracy of Kriging-based FEMis compared with the standard FEM. The results show that Kriging-based FEM significantly improve the accuracy when compared to the standard FEM, especially for two dimensional problems.
机译:本文介绍了具有Kriging形状函数的有限元方法(FEM)的动力学分析(基于Kriging的有限元方法)。先前的研究表明,基于Kriging的FEM能够为静态问题提供非常准确的解决方案(Plengkhom和Kanok-Nukulchai,2005年)。在这项研究中,基于Kriging的有限元法在动态问题上的应用得到了增强。进行一维(Timoshenko梁)和二维(Mindlin板)动力学分析。采取了一些自由振动和强迫振动的数值例子来评估该方法的准确性。对于每个分析,都将基于Kriging的FEM与标准FEM进行比较。结果表明,与标准FEM相比,基于Kriging的FEM大大提高了精度,尤其是对于二维问题。

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