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首页> 外文期刊>Composite Structures >Untruncated infinite series superposition method for accurate flexural analysis of isotropic/orthotropic rectangular plates with arbitrary edge conditions
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Untruncated infinite series superposition method for accurate flexural analysis of isotropic/orthotropic rectangular plates with arbitrary edge conditions

机译:精确截断各向同性/正交异性矩形板在任意边沿条件下的无截断无限级数叠加方法

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摘要

A new elegant, powerful and accurate superposition method is presented for isotropic/specially orthotropic rectangular plates with arbitrary transverse load and arbitrary combination of free/simply-supported/clamped/guided/elastically supported edges. All the component solutions used here are infinite series equivalents of the complicated closed-form Levy-type solutions employed in the conventional superposition method; it is shown that these series equivalents are easily derived. The mathematical equations pertaining to the various component solutions required for the application of this new method to any plate problem are clearly presented. A number of validation studies are carried out to verify the accuracy of the method. The method can be directly extended to the analysis of more complicated plates made of multifunctional or functionally graded materials.
机译:针对各向同性/特别是正交各向异性的矩形板,提出了一种优雅,新颖,功能强大且精确的叠加方法,该矩形板具有任意的横向载荷和自由/简单支撑/夹紧/引导/弹性支撑边缘的任意组合。这里使用的所有分量解都是常规叠加方法中使用的复杂闭式Levy型解的无限级数;结果表明,这些等价物很容易推导。明确提出了与将这种新方法应用于任何印版问题所需的各种组分解决方案有关的数学方程式。进行了许多验证研究,以验证该方法的准确性。该方法可以直接扩展到由多功能或功能渐变材料制成的更复杂的板的分析。

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