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Application of generalized equations of finite difference method to computation of bent isotropic stretched and/or compressed plates of variable stiffness under elastic foundation

机译:有限差分法的广义方程在弹性基础下的弯曲各向同性拉伸和/或可变刚度压缩板的计算

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The computation of bent isotropic plates, stretched and/or compressed, is a topic widely explored in the literature from both experimental and numerical point of view. We expose in this work an application of the generalized equations of Finite difference method to that topic. The strength of the proposed method is the ability to recon struct the approximate solution with respect of eventual discontinuities involved in the investigated function as well as its first and second derivatives, including the right-hand side of the equilibrium equation. It is worth mentioning that by opposition to finite element methods our method needs neither fictitious points nor a special condensation of grid. Well-known benchmarks are used in this work to illustrate the efficiency of our numerical and the high accuracy of calculation as well. A comparison of our results with those available in the literature also shows good agreement.
机译:弯曲的各向同性板的计算,拉伸和/或压缩,是从两种实验和数值的文献中广泛探讨的主题。 我们在这项工作中公开了有限差分方法的广义方程的应用。 所提出的方法的强度是能够在调查功能中涉及的最终不连续性以及其第一和第二衍生物,包括平衡方程的右侧的能力。 值得一提的是,通过反对有限元方法,我们的方法既不需要虚拟点,也不需要电网的特殊凝结。 在这项工作中使用了众所周知的基准,以说明我们的数值和高精度的效率也是如此。 与文献中可用的结果的结果比较也表现出良好的一致意见。

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