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A finite element solution of Bergan-Wang plate model

机译:A finite element solution o FB而干-Wang plate model

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Bergan-Wang approach has led to a formulation of the strain energy of a plate bending deflection as function of only the transversal deflection of the plate.In this paper,two rectangular plate bending finite elements are introduced,using new degrees of freedom based on Bergan-Wang approach for analysis of thin,moderately thick plates,in terms of this unique variable.The first element has four nodes with 24 DOF while the second has 36 DOF.These two elements are conforming in case of thin plates.Adopting the usual 3 boundary conditions of Reissner-Mindlin theory,variety of examples have been analysed for thin and moderately thick plate bending problems with plurality of finite element meshes and a variety of thickness to plate length ratios with different boundary conditions on sides.As typical characteristics of Bergan-Wang approach,there is no locking as the thickness decreases and convergence to the classical thin plate solution is achieved.Comparison with Reissner-Mindlin and 3D solutions supports the study.
机译:Bergan-Wang方法导致板弯曲偏转的应变能量的配方,因为只有板的横向偏转。在本文中,使用基于Bergan的新自由度来引入两个矩形板弯曲有限元件-wang方法,用于分析薄,中等厚板的唯一变量。第一元件有四个节点,其中24个DOF,第二个具有36个DOF。这两个元件在薄板的情况下符合。 Reissner-Mindin理论的边界条件,已经分析了各种实例的实施例,用于多个有限元啮合和各种厚度与具有不同边界条件的不同边界条件的厚度和中等厚板弯曲问题。典型的Bergan - 王方法,由于厚度降低和仿古薄板解决方案的收敛,没有锁定。与Reissner-Mindlin和3D Solu相比,达到古典薄板解决方案Tions支持该研究。

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