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Elastic stability of all edges simply supported, stepped and stiffened rectangular plate under Biaxial loading

机译:在双轴载荷下,简单支撑,阶梯形和加劲的矩形板的所有边缘的弹性稳定性

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In this paper using finite difference method the lower bound buckling load for simply supported (a) stepped and stiffened rectangular thin plate (b) linear and non-linear variation of thickness (c) uniformly distributed compressive forces in both directions (d) uniformly distributed compressive force in y direction and non-uniform distribution of compressive force in χ-direction is discussed. The thin plate is divided into 900 rectangular meshes. The partial derivatives are approximated using central difference formula. Eight hundred and forty one equations are formed and using the program developed and the least eigenvalue is obtained. The buckling coefficients are calculated for different types of stepped and non prismatic plates and the results are presented in tables and graphs for ready use by designers. Buckling factors for some cases are presented in the form of three separate tables and compared with the values obtained by Xiang, Wei and Wang. The results are in close agreement.
机译:本文采用有限差分法,简单地支撑(a)阶梯加筋矩形薄板的下界屈曲载荷(b)厚度的线性和非线性变化(c)压缩力在两个方向上均匀分布(d)均匀分布讨论了y方向的压缩力和x方向的压缩力的不均匀分布。薄板分为900个矩形网格。使用中心差公式来近似偏导数。使用开发的程序形成了841个方程,并获得了最小特征值。计算了不同类型的阶梯和非棱柱板的屈曲系数,并将结果显示在表格和图表中,以供设计人员使用。在某些情况下,屈曲系数以三个单独的表格的形式呈现,并与项,魏和王获得的值进行比较。结果非常吻合。

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