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Three-dimensional static analysis of Levy-type functionally graded plate with in-plane stiffness variation

机译:面内刚度变化的Levy型功能梯度板的三维静态分析

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A three-dimensional analytical solution is developed for a longitudinally functionally graded plate subjected to Levy-type boundary conditions. A linear variation of material compliances is taken along the x-direction. The recently developed mixed-field multiterm extended Kantorovich method is applied to solve the governing equations in mixed form. A set of non-homogeneous ordinary differential equations (ODEs) with varying coefficients are obtained along the x-direction, which is solved by using the recently developed modified power series method. Another set of ODEs with constant coefficient is obtained along the z-direction, which is solved analytically. For the first time, numerical results for a two layered plate having a different in-plane material variation in each layer are presented along with single layer plate results. Benchmark results are presented which can be used to validate approximate two-dimensional solutions and 3D numerical results. (C) 2017 Elsevier Ltd. All rights reserved.
机译:针对经受Levy型边界条件的纵向功能梯度板开发了三维分析解决方案。材料顺应性的线性变化沿x方向获取。应用最近发展的混合场多项扩展Kantorovich方法来求解混合形式的控制方程。沿x方向获得了一组具有变化系数的非齐次常微分方程(ODE),这可以通过使用最近开发的改进的幂级数方法来求解。沿z方向获得了另一组具有恒定系数的ODE,可以通过解析来求解。首次展示了在每一层中具有不同面内材料变化的两层板的数值结果以及单层板结果。提出了基准结果,可用于验证近似二维解和3D数值结果。 (C)2017 Elsevier Ltd.保留所有权利。

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