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A Quasi-Green's Function Method for the Bending Problem of Simply Supported Polygonal Shallow Spherical Shells on Pasternak Foundation

机译:一种准绿色的弯曲问题弯曲问题的弯曲问题对Pasternak基金会的弯曲问题

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The quasi-Green's function method (QGFM) is applied to solve the bending problem of simply supported polygonal shallow spherical shells on Pasternak foundation. A quasi-Green's function is established by using the fundamental solution and the boundary equation of the problem. And the function satisfies the homogeneous boundary condition of the problem. Then the differential equation of the problem is reduced to two simultaneous Freedom integral equations of the second kind by the Green's formula. The singularity of the kernel of the integral equation is overcome by choosing a suitable form of the normalized boundary equation. The comparison with the ANSYS finite element solution shows a good agreement, and it demonstrates the feasibility and efficiency of the proposed method.
机译:应用准绿色的功能方法(QGFM)来解决Pasternak基础上简单支持的多边形浅球壳的弯曲问题。通过使用基本解决方案和问题的边界方程来建立准绿色的功能。该功能满足问题的均匀边界条件。然后,问题的差分方程被绿色的公式减少到第二种同时自由度方程。通过选择归一化边界方程的合适形式来克服积分方程的内核的奇异性。与ANSYS有限元解决方案的比较显示了良好的一致性,并展示了所提出的方法的可行性和效率。

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