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ON THE APPLICATION OF CONSTANT DEFLECTION CONTOURMETHOD TO NON-LINEAR VIBRATION ANALYSIS OF ELASTICPLATES AND SHELLS

机译:恒定挠度轮廓浆料在弹性板和壳体非线性振动分析中的应用

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The present paper aims at establishing the validity of the constantdeflection contour (CDC) method to the nonlinear analysis of plates of arbitraryshapes vibrating at large amplitude. It begins with a review of the basic ideasdeveloped earlier by the present author. The deduction of the governing dif-ferential equations have been established. The author has made an attempt hereto develop the concept of constant deflection contour method and specifically tomake its introduction into the nonlinear analysis of plates. A combination of theconstant deflection contour method and the Galerkin procedure has beenemployed for solution. The numerical results obtained for the illustrative pro-blems are in excellent agreement with those of available studies. Applicationof the present analysis to structures with complicated geometry has also beenattempted in this paper. It has been demonstrated that this method provides apowerful tool to tackle problems involving structures with uncommon boundaries.The comparison of the present results with others strongly supports this. Theanalysis carried out in this paper may readily be applied to other geometricalstructures and as a byproduct the static deflection is also obtainable.
机译:本文旨在建立甘蔗杆菌轮廓(CDC)方法对大幅度振动振动的Qualitrary.的非线性分析的有效性。它始于审查本作者早些时候提前的基本思想。已经建立了管理差异方程的推导。作者试图提出了HERETO开发了恒定偏转轮廓方法的概念,具体地拆除了平板的非线性分析。解决方案的组合偏转轮廓方法和Galerkin程序已达到解决方案。为说明性的Pro-Blem获得的数值结果与可用研究的符合非常一致。本文对具有复杂几何结构的结构的应用,本文也存在于具有复杂几何形状的结构。已经证明,该方法提供了适当的工具来解决涉及具有罕见界限的结构的问题。当前结果与他人的比较强烈支持这一点。在本文中进行的Theanalysics可以容易地应用于其他几何结构,并且作为副产物也可以获得静态偏转。

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