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Solution of static problems for a three-dimensional elastic shell

机译:三维弹性壳的静态问题的解决

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A study was conducted to find a solution of static problems for a three-dimensional elastic shell. The shell of a constant thickness h was considered where the middle surface Ω was related to the curvilinear orthogonal coordinates θ_1 and θ_2 counted along the principal-curvature lines. A variational equation was the basis for constructing the geometrically exact bilinear finite element of the shell. The term 'geometrically exact' meant that the shell middle surface was described by analytically set functions. The analytical integration was used within the limits of a finite element, which was the prerogative of the geometrically exact shell element.
机译:进行了一项研究,以寻找三维弹性壳体静态问题的解决方案。考虑到厚度恒定的壳,其中中间表面Ω与沿主曲率线计算的曲线正交坐标θ_1和θ_2有关。变分方程是构造壳体的几何精确双线性有限元的基础。术语“几何精确”是指通过解析设置函数来描述壳的中间表面。在有限元的范围内使用了分析积分,这是几何精确的壳单元的特权。

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