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Stress analysis of thin and thick plates on elastic foundations using boundary and finite element methods

机译:弹性基础上薄板和厚板应力的边界和有限元分析

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摘要

In this work an attempt has been made to derive a fullfinite element and boundary element theory for the analysis ofthin and thick plates on elastic foundations. A new high ordershear finite element capable of the analysis of thin thick plateshas been derived using Hermitian and Lagrangian shape functions.Different new boundary element derivations for the analysis ofthin plates on elastic foundations are introduced using 3degrees-of-freedom per node. A full new derivation of boundaryelements for thick plates on elastic foundations using complexBessel functions is presented. Fourier and Hankel integraltransforms have been employed for the derivation of differentfundamental solutions required for boundary element analysis.Several techniques for dealing with singular and divergentintegrals encountered with boundary integral equations weredeveloped including the use of "Modified Kelvin Functions" andfictitious boundary concept. some case studies with differentloading and boundary conditions were tested and proved that thenew derivations presented in this work are correct and reliablefor the analysis of thin and thick plates on elastic foundations.
机译:在这项工作中,已经尝试导出一种用于分析弹性地基上的薄板和厚板的全有限元和边界元理论。利用Hermitian和Lagrangian形状函数推导了一种新的能够分析薄壁厚板的高阶剪切有限元。弹性地基上薄板分析的不同新边界元推导方法是基于每个节点的3自由度。提出了使用complexBessel函数对弹性地基上的厚板进行边界元的全新推导。已经使用傅立叶和汉克尔积分变换来推导边界元分析所需的不同基本解。开发了几种处理边界积分方程所遇到的奇异和发散积分的技术,包括使用“修改的开尔文函数”和虚拟边界概念。对不同载荷和边界条件下的一些案例研究进行了测试,并证明了该工作中提出的新推导对于分析弹性地基上的薄板和厚板是正确和可靠的。

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  • 作者单位
  • 年度 1991
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  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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