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A Semi-Analytical Solution for Elastic Analysis of Rotating Thick Cylindrical Shells with Variable Thickness Using Disk Form Multilayers

机译:使用圆盘形式的多层旋转厚度可变的圆柱壳弹性分析的半解析解

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摘要

Using disk form multilayers, a semi-analytical solution has been derived for determination of displacements and stresses in a rotating cylindrical shell with variable thickness under uniform pressure. The thick cylinder is divided into disk form layers form with their thickness corresponding to the thickness of the cylinder. Due to the existence of shear stress in the thick cylindrical shell with variable thickness, the equations governing disk layers are obtained based on first-order shear deformation theory (FSDT). These equations are in the form of a set of general differential equations. Given that the cylinder is divided into n disks, n sets of differential equations are obtained. The solution of this set of equations, applying the boundary conditions and continuity conditions between the layers, yields displacements and stresses. A numerical solution using finite element method (FEM) is also presented and good agreement was found.
机译:使用圆盘形式的多层,已经得出了半解析解,用于确定在均匀压力下厚度可变的旋转圆柱壳中的位移和应力。厚圆柱体被分成圆盘形式的层,其厚度对应于圆柱体的厚度。由于在厚度可变的厚圆柱壳中存在剪切应力,因此基于一阶剪切变形理论(FSDT)获得了控制盘层的方程。这些方程是一组通用微分方程的形式。给定圆柱体被划分为n个圆盘,可以获得n组微分方程。这组方程的解采用了层之间的边界条件和连续性条件,产生位移和应力。还提出了使用有限元方法(FEM)的数值解,并找到了良好的一致性。

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