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Differential Cubature Method for Static Solution of Laminated Shells of Revolution with Mixed Boundary Conditions

机译:混合边界条件下旋转叠层壳体静解的微分容积法

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The bending analysis of laminated shells of revolution, such as spherical, conical and cylindrical panels, is carried out utilizing the differential cubature method (DCM). To do so, a general software based on the DCM is developed which can tackle shells of revolution with symmetric and unsymmetric lamination sequence. Analysis of shells with general Loading and various combinations of clamped, simply supported, free and mixed boundary condition, may be carried out having acceptable accuracy. Using first order shear deformation theory, fifteen first order partial differential equations are obtained which contain fifteen unknowns in terms of displacements, rotations, moments and forces. Utilizing all of these equations results in the capability of the method to deal with any kinds of boundary conditions. Comparison of the results obtained by the DCM, shows very good agreement with the results of other numerical and analytical methods, while having less computational effort.
机译:旋转叠层壳体(例如球形,圆锥形和圆柱形面板)的弯曲分析是使用差分保温法(DCM)进行的。为此,开发了一种基于DCM的通用软件,该软件可以解决具有对称和非对称层压顺序的旋转壳。可以以可接受的精度对具有一般载荷以及夹紧,简单支撑,自由和混合边界条件的各种组合的壳体进行分析。使用一阶剪切变形理论,获得了十五个一阶偏微分方程,这些方程包含十五个未知量的位移,旋转,力矩和力。利用所有这些方程式可以使该方法具有处理各种边界条件的能力。通过DCM获得的结果的比较表明,与其他数值和分析方法的结果非常吻合,而所需的计算工作却较少。

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